1,0,-1,128,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4),x)","\int {\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4), x)","F"
2,0,-1,91,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4),x)","\int {\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/4} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4), x)","F"
3,0,-1,60,0.000000,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4),x)","\int \frac{1}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/4}} \,d x","Not used",1,"int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4), x)","F"
4,1,34,34,4.139323,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4),x)","\frac{x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/4}}{a\,\left(b\,x^2+a\right)}","Not used",1,"(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4))/(a*(a + b*x^2))","B"
5,1,45,68,4.204998,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/4),x)","\frac{x\,\left(2\,b\,x^2+3\,a\right)\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4}}{3\,a^2\,{\left(b\,x^2+a\right)}^3}","Not used",1,"(x*(3*a + 2*b*x^2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4))/(3*a^2*(a + b*x^2)^3)","B"
6,1,56,105,4.210317,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(7/4),x)","\frac{x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/4}\,\left(15\,a^2+20\,a\,b\,x^2+8\,b^2\,x^4\right)}{15\,a^3\,{\left(b\,x^2+a\right)}^3}","Not used",1,"(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/4)*(15*a^2 + 8*b^2*x^4 + 20*a*b*x^2))/(15*a^3*(a + b*x^2)^3)","B"
7,1,141,135,4.128888,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(9/4),x)","\frac{x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4}}{7\,a\,{\left(b\,x^2+a\right)}^5}+\frac{6\,x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4}}{35\,a^2\,{\left(b\,x^2+a\right)}^4}+\frac{8\,x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4}}{35\,a^3\,{\left(b\,x^2+a\right)}^3}+\frac{16\,x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/4}}{35\,a^4\,{\left(b\,x^2+a\right)}^2}","Not used",1,"(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4))/(7*a*(a + b*x^2)^5) + (6*x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4))/(35*a^2*(a + b*x^2)^4) + (8*x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4))/(35*a^3*(a + b*x^2)^3) + (16*x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/4))/(35*a^4*(a + b*x^2)^2)","B"
8,1,872,299,4.375240,"\text{Not used}","int(1/(b + 2*a*x^2 + a^2 + x^4),x)","-2\,\mathrm{atanh}\left(\frac{8\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}-\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}}}{\frac{2\,b\,\sqrt{-b^3}}{a^2\,b^2+b^3}-\frac{2\,a\,b^2}{a^2\,b^2+b^3}}-\frac{8\,a^2\,b^2\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}-\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}}}{\frac{2\,b^4\,\sqrt{-b^3}}{a^2\,b^2+b^3}-\frac{2\,a^3\,b^4}{a^2\,b^2+b^3}-\frac{2\,a\,b^5}{a^2\,b^2+b^3}+\frac{2\,a^2\,b^3\,\sqrt{-b^3}}{a^2\,b^2+b^3}}+\frac{8\,a\,b\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}-\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}}\,\sqrt{-b^3}}{\frac{2\,b^4\,\sqrt{-b^3}}{a^2\,b^2+b^3}-\frac{2\,a^3\,b^4}{a^2\,b^2+b^3}-\frac{2\,a\,b^5}{a^2\,b^2+b^3}+\frac{2\,a^2\,b^3\,\sqrt{-b^3}}{a^2\,b^2+b^3}}\right)\,\sqrt{\frac{a\,b-\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}}-2\,\mathrm{atanh}\left(\frac{8\,a^2\,b^2\,x\,\sqrt{\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}}}{\frac{2\,b^4\,\sqrt{-b^3}}{a^2\,b^2+b^3}+\frac{2\,a^3\,b^4}{a^2\,b^2+b^3}+\frac{2\,a\,b^5}{a^2\,b^2+b^3}+\frac{2\,a^2\,b^3\,\sqrt{-b^3}}{a^2\,b^2+b^3}}-\frac{8\,x\,\sqrt{\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}}}{\frac{2\,b\,\sqrt{-b^3}}{a^2\,b^2+b^3}+\frac{2\,a\,b^2}{a^2\,b^2+b^3}}+\frac{8\,a\,b\,x\,\sqrt{\frac{\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+b^3\right)}}\,\sqrt{-b^3}}{\frac{2\,b^4\,\sqrt{-b^3}}{a^2\,b^2+b^3}+\frac{2\,a^3\,b^4}{a^2\,b^2+b^3}+\frac{2\,a\,b^5}{a^2\,b^2+b^3}+\frac{2\,a^2\,b^3\,\sqrt{-b^3}}{a^2\,b^2+b^3}}\right)\,\sqrt{\frac{a\,b+\sqrt{-b^3}}{16\,\left(a^2\,b^2+b^3\right)}}","Not used",1,"- 2*atanh((8*x*((a*b)/(16*(b^3 + a^2*b^2)) - (-b^3)^(1/2)/(16*(b^3 + a^2*b^2)))^(1/2))/((2*b*(-b^3)^(1/2))/(b^3 + a^2*b^2) - (2*a*b^2)/(b^3 + a^2*b^2)) - (8*a^2*b^2*x*((a*b)/(16*(b^3 + a^2*b^2)) - (-b^3)^(1/2)/(16*(b^3 + a^2*b^2)))^(1/2))/((2*b^4*(-b^3)^(1/2))/(b^3 + a^2*b^2) - (2*a^3*b^4)/(b^3 + a^2*b^2) - (2*a*b^5)/(b^3 + a^2*b^2) + (2*a^2*b^3*(-b^3)^(1/2))/(b^3 + a^2*b^2)) + (8*a*b*x*((a*b)/(16*(b^3 + a^2*b^2)) - (-b^3)^(1/2)/(16*(b^3 + a^2*b^2)))^(1/2)*(-b^3)^(1/2))/((2*b^4*(-b^3)^(1/2))/(b^3 + a^2*b^2) - (2*a^3*b^4)/(b^3 + a^2*b^2) - (2*a*b^5)/(b^3 + a^2*b^2) + (2*a^2*b^3*(-b^3)^(1/2))/(b^3 + a^2*b^2)))*((a*b - (-b^3)^(1/2))/(16*(b^3 + a^2*b^2)))^(1/2) - 2*atanh((8*a^2*b^2*x*((-b^3)^(1/2)/(16*(b^3 + a^2*b^2)) + (a*b)/(16*(b^3 + a^2*b^2)))^(1/2))/((2*b^4*(-b^3)^(1/2))/(b^3 + a^2*b^2) + (2*a^3*b^4)/(b^3 + a^2*b^2) + (2*a*b^5)/(b^3 + a^2*b^2) + (2*a^2*b^3*(-b^3)^(1/2))/(b^3 + a^2*b^2)) - (8*x*((-b^3)^(1/2)/(16*(b^3 + a^2*b^2)) + (a*b)/(16*(b^3 + a^2*b^2)))^(1/2))/((2*b*(-b^3)^(1/2))/(b^3 + a^2*b^2) + (2*a*b^2)/(b^3 + a^2*b^2)) + (8*a*b*x*((-b^3)^(1/2)/(16*(b^3 + a^2*b^2)) + (a*b)/(16*(b^3 + a^2*b^2)))^(1/2)*(-b^3)^(1/2))/((2*b^4*(-b^3)^(1/2))/(b^3 + a^2*b^2) + (2*a^3*b^4)/(b^3 + a^2*b^2) + (2*a*b^5)/(b^3 + a^2*b^2) + (2*a^2*b^3*(-b^3)^(1/2))/(b^3 + a^2*b^2)))*((a*b + (-b^3)^(1/2))/(16*(b^3 + a^2*b^2)))^(1/2)","B"
9,1,85,47,0.102101,"\text{Not used}","int(1/(2*a*x^2 + a^2 + x^4 - 1),x)","\frac{\mathrm{atanh}\left(\frac{2\,x\,\left(\frac{a}{2}-\frac{1}{2}\right)}{\sqrt{1-a}}+\frac{2\,a\,x\,\left(\frac{a}{2}-\frac{1}{2}\right)}{{\left(1-a\right)}^{3/2}}\right)}{2\,\sqrt{1-a}}+\frac{\mathrm{atanh}\left(\frac{2\,x\,\left(\frac{a}{2}+\frac{1}{2}\right)}{\sqrt{-a-1}}+\frac{2\,a\,x\,\left(\frac{a}{2}+\frac{1}{2}\right)}{{\left(-a-1\right)}^{3/2}}\right)}{2\,\sqrt{-a-1}}","Not used",1,"atanh((2*x*(a/2 - 1/2))/(1 - a)^(1/2) + (2*a*x*(a/2 - 1/2))/(1 - a)^(3/2))/(2*(1 - a)^(1/2)) + atanh((2*x*(a/2 + 1/2))/(- a - 1)^(1/2) + (2*a*x*(a/2 + 1/2))/(- a - 1)^(3/2))/(2*(- a - 1)^(1/2))","B"
10,1,469,299,4.355602,"\text{Not used}","int(1/(2*a*x^2 + a^2 + x^4 + 1),x)","-\frac{\mathrm{atanh}\left(-\frac{2\,x\,\sqrt{\frac{a}{a^2+1}+\frac{1{}\mathrm{i}}{a^2+1}}}{\frac{2\,a}{a^2+1}+\frac{2{}\mathrm{i}}{a^2+1}}+\frac{a\,x\,\sqrt{\frac{a}{a^2+1}+\frac{1{}\mathrm{i}}{a^2+1}}\,2{}\mathrm{i}}{\frac{2\,a}{a^2+1}+\frac{2\,a^3}{a^2+1}+\frac{2{}\mathrm{i}}{a^2+1}+\frac{a^2\,2{}\mathrm{i}}{a^2+1}}+\frac{2\,a^2\,x\,\sqrt{\frac{a}{a^2+1}+\frac{1{}\mathrm{i}}{a^2+1}}}{\frac{2\,a}{a^2+1}+\frac{2\,a^3}{a^2+1}+\frac{2{}\mathrm{i}}{a^2+1}+\frac{a^2\,2{}\mathrm{i}}{a^2+1}}\right)\,\sqrt{\frac{a+1{}\mathrm{i}}{a^2+1}}}{2}+2\,\mathrm{atanh}\left(\frac{8\,x\,\sqrt{\frac{a}{16\,a^2+16}-\frac{1{}\mathrm{i}}{16\,a^2+16}}}{\frac{32\,a}{16\,a^2+16}-\frac{32{}\mathrm{i}}{16\,a^2+16}}+\frac{a\,x\,\sqrt{\frac{a}{16\,a^2+16}-\frac{1{}\mathrm{i}}{16\,a^2+16}}\,128{}\mathrm{i}}{\frac{512\,a}{16\,a^2+16}+\frac{512\,a^3}{16\,a^2+16}-\frac{512{}\mathrm{i}}{16\,a^2+16}-\frac{a^2\,512{}\mathrm{i}}{16\,a^2+16}}-\frac{128\,a^2\,x\,\sqrt{\frac{a}{16\,a^2+16}-\frac{1{}\mathrm{i}}{16\,a^2+16}}}{\frac{512\,a}{16\,a^2+16}+\frac{512\,a^3}{16\,a^2+16}-\frac{512{}\mathrm{i}}{16\,a^2+16}-\frac{a^2\,512{}\mathrm{i}}{16\,a^2+16}}\right)\,\sqrt{\frac{a-\mathrm{i}}{16\,a^2+16}}","Not used",1,"2*atanh((8*x*(a/(16*a^2 + 16) - 1i/(16*a^2 + 16))^(1/2))/((32*a)/(16*a^2 + 16) - 32i/(16*a^2 + 16)) + (a*x*(a/(16*a^2 + 16) - 1i/(16*a^2 + 16))^(1/2)*128i)/((512*a)/(16*a^2 + 16) - 512i/(16*a^2 + 16) - (a^2*512i)/(16*a^2 + 16) + (512*a^3)/(16*a^2 + 16)) - (128*a^2*x*(a/(16*a^2 + 16) - 1i/(16*a^2 + 16))^(1/2))/((512*a)/(16*a^2 + 16) - 512i/(16*a^2 + 16) - (a^2*512i)/(16*a^2 + 16) + (512*a^3)/(16*a^2 + 16)))*((a - 1i)/(16*a^2 + 16))^(1/2) - (atanh((a*x*(a/(a^2 + 1) + 1i/(a^2 + 1))^(1/2)*2i)/((2*a)/(a^2 + 1) + 2i/(a^2 + 1) + (a^2*2i)/(a^2 + 1) + (2*a^3)/(a^2 + 1)) - (2*x*(a/(a^2 + 1) + 1i/(a^2 + 1))^(1/2))/((2*a)/(a^2 + 1) + 2i/(a^2 + 1)) + (2*a^2*x*(a/(a^2 + 1) + 1i/(a^2 + 1))^(1/2))/((2*a)/(a^2 + 1) + 2i/(a^2 + 1) + (a^2*2i)/(a^2 + 1) + (2*a^3)/(a^2 + 1)))*((a + 1i)/(a^2 + 1))^(1/2))/2","B"
11,1,11,17,0.035504,"\text{Not used}","int(1/(x^4 - 5*x^2 + 4),x)","\frac{\mathrm{atanh}\left(x\right)}{3}-\frac{\mathrm{atanh}\left(\frac{x}{2}\right)}{6}","Not used",1,"atanh(x)/3 - atanh(x/2)/6","B"
12,1,17,24,4.115862,"\text{Not used}","int(1/(4*x^2 + x^4 + 3),x)","\frac{\mathrm{atan}\left(x\right)}{2}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}\,x}{3}\right)}{6}","Not used",1,"atan(x)/2 - (3^(1/2)*atan((3^(1/2)*x)/3))/6","B"
13,1,83,67,4.147233,"\text{Not used}","int(1/(5*x^2 + x^4 + 9),x)","\mathrm{atan}\left(\frac{x\,8{}\mathrm{i}}{27\,\left(-\frac{5}{9}+\frac{\sqrt{11}\,1{}\mathrm{i}}{9}\right)}-\frac{2\,\sqrt{11}\,x}{27\,\left(-\frac{5}{9}+\frac{\sqrt{11}\,1{}\mathrm{i}}{9}\right)}\right)\,\left(\frac{\sqrt{11}}{66}+\frac{1}{6}{}\mathrm{i}\right)+\mathrm{atan}\left(\frac{x\,8{}\mathrm{i}}{27\,\left(\frac{5}{9}+\frac{\sqrt{11}\,1{}\mathrm{i}}{9}\right)}+\frac{2\,\sqrt{11}\,x}{27\,\left(\frac{5}{9}+\frac{\sqrt{11}\,1{}\mathrm{i}}{9}\right)}\right)\,\left(\frac{\sqrt{11}}{66}-\frac{1}{6}{}\mathrm{i}\right)","Not used",1,"atan((x*8i)/(27*((11^(1/2)*1i)/9 - 5/9)) - (2*11^(1/2)*x)/(27*((11^(1/2)*1i)/9 - 5/9)))*(11^(1/2)/66 + 1i/6) + atan((x*8i)/(27*((11^(1/2)*1i)/9 + 5/9)) + (2*11^(1/2)*x)/(27*((11^(1/2)*1i)/9 + 5/9)))*(11^(1/2)/66 - 1i/6)","B"
14,1,47,74,4.186495,"\text{Not used}","int(1/(x^4 - x^2 + 1),x)","\mathrm{atan}\left(\frac{2\,x}{-1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{6}\right)+\mathrm{atan}\left(\frac{2\,x}{1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{6}\right)","Not used",1,"atan((2*x)/(3^(1/2)*1i - 1))*((3^(1/2)*1i)/6 - 1/2) + atan((2*x)/(3^(1/2)*1i + 1))*((3^(1/2)*1i)/6 + 1/2)","B"
15,1,210,176,4.205252,"\text{Not used}","int(1/(2*x^2 + x^4 + 2),x)","\mathrm{atanh}\left(\frac{4\,\sqrt{2}\,x\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}}{64\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}-1}+\frac{4\,\sqrt{2}\,x\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}}{64\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}-1}\right)\,\left(2\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}-2\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}\right)-\mathrm{atanh}\left(\frac{4\,\sqrt{2}\,x\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}}{64\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}+1}-\frac{4\,\sqrt{2}\,x\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}}{64\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}+1}\right)\,\left(2\,\sqrt{\frac{1}{64}-\frac{\sqrt{2}}{64}}+2\,\sqrt{\frac{\sqrt{2}}{64}+\frac{1}{64}}\right)","Not used",1,"atanh((4*2^(1/2)*x*(1/64 - 2^(1/2)/64)^(1/2))/(64*(1/64 - 2^(1/2)/64)^(1/2)*(2^(1/2)/64 + 1/64)^(1/2) - 1) + (4*2^(1/2)*x*(2^(1/2)/64 + 1/64)^(1/2))/(64*(1/64 - 2^(1/2)/64)^(1/2)*(2^(1/2)/64 + 1/64)^(1/2) - 1))*(2*(1/64 - 2^(1/2)/64)^(1/2) - 2*(2^(1/2)/64 + 1/64)^(1/2)) - atanh((4*2^(1/2)*x*(1/64 - 2^(1/2)/64)^(1/2))/(64*(1/64 - 2^(1/2)/64)^(1/2)*(2^(1/2)/64 + 1/64)^(1/2) + 1) - (4*2^(1/2)*x*(2^(1/2)/64 + 1/64)^(1/2))/(64*(1/64 - 2^(1/2)/64)^(1/2)*(2^(1/2)/64 + 1/64)^(1/2) + 1))*(2*(1/64 - 2^(1/2)/64)^(1/2) + 2*(2^(1/2)/64 + 1/64)^(1/2))","B"
16,0,-1,10,0.000000,"\text{Not used}","int(1/(5*x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 3*x^4 + 2)^(1/2), x)","F"
17,0,-1,48,0.000000,"\text{Not used}","int(1/(4*x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+4\,x^2+2}} \,d x","Not used",1,"int(1/(4*x^2 - 3*x^4 + 2)^(1/2), x)","F"
18,0,-1,48,0.000000,"\text{Not used}","int(1/(3*x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+3\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^2 - 3*x^4 + 2)^(1/2), x)","F"
19,0,-1,44,0.000000,"\text{Not used}","int(1/(2*x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+2\,x^2+2}} \,d x","Not used",1,"int(1/(2*x^2 - 3*x^4 + 2)^(1/2), x)","F"
20,0,-1,12,0.000000,"\text{Not used}","int(1/(x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+x^2+2}} \,d x","Not used",1,"int(1/(x^2 - 3*x^4 + 2)^(1/2), x)","F"
21,1,16,18,4.200073,"\text{Not used}","int(1/(2 - 3*x^4)^(1/2),x)","\frac{\sqrt{2}\,x\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ \frac{3\,x^4}{2}\right)}{2}","Not used",1,"(2^(1/2)*x*hypergeom([1/4, 1/2], 5/4, (3*x^4)/2))/2","B"
22,0,-1,20,0.000000,"\text{Not used}","int(1/(2 - 3*x^4 - x^2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-x^2+2}} \,d x","Not used",1,"int(1/(2 - 3*x^4 - x^2)^(1/2), x)","F"
23,0,-1,42,0.000000,"\text{Not used}","int(1/(2 - 3*x^4 - 2*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-2\,x^2+2}} \,d x","Not used",1,"int(1/(2 - 3*x^4 - 2*x^2)^(1/2), x)","F"
24,0,-1,46,0.000000,"\text{Not used}","int(1/(2 - 3*x^4 - 3*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-3\,x^2+2}} \,d x","Not used",1,"int(1/(2 - 3*x^4 - 3*x^2)^(1/2), x)","F"
25,0,-1,48,0.000000,"\text{Not used}","int(1/(2 - 3*x^4 - 4*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-4\,x^2+2}} \,d x","Not used",1,"int(1/(2 - 3*x^4 - 4*x^2)^(1/2), x)","F"
26,0,-1,18,0.000000,"\text{Not used}","int(1/(2 - 3*x^4 - 5*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-5\,x^2+2}} \,d x","Not used",1,"int(1/(2 - 3*x^4 - 5*x^2)^(1/2), x)","F"
27,0,-1,45,0.000000,"\text{Not used}","int(1/(7*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+7\,x^2+3}} \,d x","Not used",1,"int(1/(7*x^2 - 2*x^4 + 3)^(1/2), x)","F"
28,0,-1,44,0.000000,"\text{Not used}","int(1/(6*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+6\,x^2+3}} \,d x","Not used",1,"int(1/(6*x^2 - 2*x^4 + 3)^(1/2), x)","F"
29,0,-1,10,0.000000,"\text{Not used}","int(1/(5*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+5\,x^2+3}} \,d x","Not used",1,"int(1/(5*x^2 - 2*x^4 + 3)^(1/2), x)","F"
30,0,-1,44,0.000000,"\text{Not used}","int(1/(4*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+4\,x^2+3}} \,d x","Not used",1,"int(1/(4*x^2 - 2*x^4 + 3)^(1/2), x)","F"
31,0,-1,45,0.000000,"\text{Not used}","int(1/(3*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+3\,x^2+3}} \,d x","Not used",1,"int(1/(3*x^2 - 2*x^4 + 3)^(1/2), x)","F"
32,0,-1,44,0.000000,"\text{Not used}","int(1/(2*x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+2\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^2 - 2*x^4 + 3)^(1/2), x)","F"
33,0,-1,20,0.000000,"\text{Not used}","int(1/(x^2 - 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+x^2+3}} \,d x","Not used",1,"int(1/(x^2 - 2*x^4 + 3)^(1/2), x)","F"
34,1,16,18,4.197211,"\text{Not used}","int(1/(3 - 2*x^4)^(1/2),x)","\frac{\sqrt{3}\,x\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ \frac{2\,x^4}{3}\right)}{3}","Not used",1,"(3^(1/2)*x*hypergeom([1/4, 1/2], 5/4, (2*x^4)/3))/3","B"
35,0,-1,12,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - x^2)^(1/2), x)","F"
36,0,-1,42,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 2*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-2\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 2*x^2)^(1/2), x)","F"
37,0,-1,43,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 3*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-3\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 3*x^2)^(1/2), x)","F"
38,0,-1,44,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 4*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-4\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 4*x^2)^(1/2), x)","F"
39,0,-1,18,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 5*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-5\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 5*x^2)^(1/2), x)","F"
40,0,-1,42,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 6*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-6\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 6*x^2)^(1/2), x)","F"
41,0,-1,45,0.000000,"\text{Not used}","int(1/(3 - 2*x^4 - 7*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-7\,x^2+3}} \,d x","Not used",1,"int(1/(3 - 2*x^4 - 7*x^2)^(1/2), x)","F"
42,0,-1,67,0.000000,"\text{Not used}","int(1/(5*x^2 + 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+5\,x^2-2}} \,d x","Not used",1,"int(1/(5*x^2 + 3*x^4 - 2)^(1/2), x)","F"
43,0,-1,141,0.000000,"\text{Not used}","int(1/(4*x^2 + 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+4\,x^2-2}} \,d x","Not used",1,"int(1/(4*x^2 + 3*x^4 - 2)^(1/2), x)","F"
44,0,-1,146,0.000000,"\text{Not used}","int(1/(3*x^2 + 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+3\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^2 + 3*x^4 - 2)^(1/2), x)","F"
45,0,-1,141,0.000000,"\text{Not used}","int(1/(2*x^2 + 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+2\,x^2-2}} \,d x","Not used",1,"int(1/(2*x^2 + 3*x^4 - 2)^(1/2), x)","F"
46,0,-1,63,0.000000,"\text{Not used}","int(1/(x^2 + 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+x^2-2}} \,d x","Not used",1,"int(1/(x^2 + 3*x^4 - 2)^(1/2), x)","F"
47,1,31,115,0.080132,"\text{Not used}","int(1/(3*x^4 - 2)^(1/2),x)","\frac{x\,\sqrt{4-6\,x^4}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ \frac{3\,x^4}{2}\right)}{2\,\sqrt{3\,x^4-2}}","Not used",1,"(x*(4 - 6*x^4)^(1/2)*hypergeom([1/4, 1/2], 5/4, (3*x^4)/2))/(2*(3*x^4 - 2)^(1/2))","B"
48,0,-1,65,0.000000,"\text{Not used}","int(1/(3*x^4 - x^2 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-x^2-2}} \,d x","Not used",1,"int(1/(3*x^4 - x^2 - 2)^(1/2), x)","F"
49,0,-1,148,0.000000,"\text{Not used}","int(1/(3*x^4 - 2*x^2 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-2\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^4 - 2*x^2 - 2)^(1/2), x)","F"
50,0,-1,153,0.000000,"\text{Not used}","int(1/(3*x^4 - 3*x^2 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-3\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^4 - 3*x^2 - 2)^(1/2), x)","F"
51,0,-1,148,0.000000,"\text{Not used}","int(1/(3*x^4 - 4*x^2 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-4\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^4 - 4*x^2 - 2)^(1/2), x)","F"
52,0,-1,63,0.000000,"\text{Not used}","int(1/(3*x^4 - 5*x^2 - 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-5\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^4 - 5*x^2 - 2)^(1/2), x)","F"
53,0,-1,148,0.000000,"\text{Not used}","int(1/(7*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+7\,x^2-3}} \,d x","Not used",1,"int(1/(7*x^2 + 2*x^4 - 3)^(1/2), x)","F"
54,0,-1,148,0.000000,"\text{Not used}","int(1/(6*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+6\,x^2-3}} \,d x","Not used",1,"int(1/(6*x^2 + 2*x^4 - 3)^(1/2), x)","F"
55,0,-1,67,0.000000,"\text{Not used}","int(1/(5*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+5\,x^2-3}} \,d x","Not used",1,"int(1/(5*x^2 + 2*x^4 - 3)^(1/2), x)","F"
56,0,-1,148,0.000000,"\text{Not used}","int(1/(4*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+4\,x^2-3}} \,d x","Not used",1,"int(1/(4*x^2 + 2*x^4 - 3)^(1/2), x)","F"
57,0,-1,146,0.000000,"\text{Not used}","int(1/(3*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+3\,x^2-3}} \,d x","Not used",1,"int(1/(3*x^2 + 2*x^4 - 3)^(1/2), x)","F"
58,0,-1,143,0.000000,"\text{Not used}","int(1/(2*x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+2\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^2 + 2*x^4 - 3)^(1/2), x)","F"
59,0,-1,63,0.000000,"\text{Not used}","int(1/(x^2 + 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+x^2-3}} \,d x","Not used",1,"int(1/(x^2 + 2*x^4 - 3)^(1/2), x)","F"
60,1,31,112,0.081593,"\text{Not used}","int(1/(2*x^4 - 3)^(1/2),x)","\frac{x\,\sqrt{9-6\,x^4}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ \frac{2\,x^4}{3}\right)}{3\,\sqrt{2\,x^4-3}}","Not used",1,"(x*(9 - 6*x^4)^(1/2)*hypergeom([1/4, 1/2], 5/4, (2*x^4)/3))/(3*(2*x^4 - 3)^(1/2))","B"
61,0,-1,65,0.000000,"\text{Not used}","int(1/(2*x^4 - x^2 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-x^2-3}} \,d x","Not used",1,"int(1/(2*x^4 - x^2 - 3)^(1/2), x)","F"
62,0,-1,150,0.000000,"\text{Not used}","int(1/(2*x^4 - 2*x^2 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-2\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^4 - 2*x^2 - 3)^(1/2), x)","F"
63,0,-1,153,0.000000,"\text{Not used}","int(1/(2*x^4 - 3*x^2 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-3\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^4 - 3*x^2 - 3)^(1/2), x)","F"
64,0,-1,155,0.000000,"\text{Not used}","int(1/(2*x^4 - 4*x^2 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-4\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^4 - 4*x^2 - 3)^(1/2), x)","F"
65,0,-1,63,0.000000,"\text{Not used}","int(1/(2*x^4 - 5*x^2 - 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-5\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^4 - 5*x^2 - 3)^(1/2), x)","F"
66,0,-1,52,0.000000,"\text{Not used}","int(1/(5*x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + 3*x^4 + 2)^(1/2), x)","F"
67,0,-1,90,0.000000,"\text{Not used}","int(1/(4*x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+4\,x^2+2}} \,d x","Not used",1,"int(1/(4*x^2 + 3*x^4 + 2)^(1/2), x)","F"
68,0,-1,92,0.000000,"\text{Not used}","int(1/(3*x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+3\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^2 + 3*x^4 + 2)^(1/2), x)","F"
69,0,-1,92,0.000000,"\text{Not used}","int(1/(2*x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+2\,x^2+2}} \,d x","Not used",1,"int(1/(2*x^2 + 3*x^4 + 2)^(1/2), x)","F"
70,0,-1,88,0.000000,"\text{Not used}","int(1/(x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+x^2+2}} \,d x","Not used",1,"int(1/(x^2 + 3*x^4 + 2)^(1/2), x)","F"
71,1,16,72,0.088959,"\text{Not used}","int(1/(3*x^4 + 2)^(1/2),x)","\frac{\sqrt{2}\,x\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ -\frac{3\,x^4}{2}\right)}{2}","Not used",1,"(2^(1/2)*x*hypergeom([1/4, 1/2], 5/4, -(3*x^4)/2))/2","B"
72,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^4 - x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - x^2 + 2)^(1/2), x)","F"
73,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^4 - 2*x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-2\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - 2*x^2 + 2)^(1/2), x)","F"
74,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^4 - 3*x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-3\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - 3*x^2 + 2)^(1/2), x)","F"
75,0,-1,88,0.000000,"\text{Not used}","int(1/(3*x^4 - 4*x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-4\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - 4*x^2 + 2)^(1/2), x)","F"
76,0,-1,92,0.000000,"\text{Not used}","int(1/(3*x^4 - 5*x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-5\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - 5*x^2 + 2)^(1/2), x)","F"
77,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^4 - 6*x^2 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4-6\,x^2+2}} \,d x","Not used",1,"int(1/(3*x^4 - 6*x^2 + 2)^(1/2), x)","F"
78,0,-1,110,0.000000,"\text{Not used}","int(1/(9*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+9\,x^2+3}} \,d x","Not used",1,"int(1/(9*x^2 + 2*x^4 + 3)^(1/2), x)","F"
79,0,-1,110,0.000000,"\text{Not used}","int(1/(8*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+8\,x^2+3}} \,d x","Not used",1,"int(1/(8*x^2 + 2*x^4 + 3)^(1/2), x)","F"
80,0,-1,60,0.000000,"\text{Not used}","int(1/(7*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+7\,x^2+3}} \,d x","Not used",1,"int(1/(7*x^2 + 2*x^4 + 3)^(1/2), x)","F"
81,0,-1,104,0.000000,"\text{Not used}","int(1/(6*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+6\,x^2+3}} \,d x","Not used",1,"int(1/(6*x^2 + 2*x^4 + 3)^(1/2), x)","F"
82,0,-1,52,0.000000,"\text{Not used}","int(1/(5*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+5\,x^2+3}} \,d x","Not used",1,"int(1/(5*x^2 + 2*x^4 + 3)^(1/2), x)","F"
83,0,-1,90,0.000000,"\text{Not used}","int(1/(4*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+4\,x^2+3}} \,d x","Not used",1,"int(1/(4*x^2 + 2*x^4 + 3)^(1/2), x)","F"
84,0,-1,92,0.000000,"\text{Not used}","int(1/(3*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+3\,x^2+3}} \,d x","Not used",1,"int(1/(3*x^2 + 2*x^4 + 3)^(1/2), x)","F"
85,0,-1,92,0.000000,"\text{Not used}","int(1/(2*x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+2\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^2 + 2*x^4 + 3)^(1/2), x)","F"
86,0,-1,88,0.000000,"\text{Not used}","int(1/(x^2 + 2*x^4 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+x^2+3}} \,d x","Not used",1,"int(1/(x^2 + 2*x^4 + 3)^(1/2), x)","F"
87,1,16,72,0.087946,"\text{Not used}","int(1/(2*x^4 + 3)^(1/2),x)","\frac{\sqrt{3}\,x\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ -\frac{2\,x^4}{3}\right)}{3}","Not used",1,"(3^(1/2)*x*hypergeom([1/4, 1/2], 5/4, -(2*x^4)/3))/3","B"
88,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^4 - x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - x^2 + 3)^(1/2), x)","F"
89,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^4 - 2*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-2\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 2*x^2 + 3)^(1/2), x)","F"
90,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^4 - 3*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-3\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 3*x^2 + 3)^(1/2), x)","F"
91,0,-1,88,0.000000,"\text{Not used}","int(1/(2*x^4 - 4*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-4\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 4*x^2 + 3)^(1/2), x)","F"
92,0,-1,92,0.000000,"\text{Not used}","int(1/(2*x^4 - 5*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-5\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 5*x^2 + 3)^(1/2), x)","F"
93,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^4 - 6*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-6\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 6*x^2 + 3)^(1/2), x)","F"
94,0,-1,92,0.000000,"\text{Not used}","int(1/(2*x^4 - 7*x^2 + 3)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4-7\,x^2+3}} \,d x","Not used",1,"int(1/(2*x^4 - 7*x^2 + 3)^(1/2), x)","F"
95,0,-1,19,0.000000,"\text{Not used}","int(1/(7*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+7\,x^2-3}} \,d x","Not used",1,"int(1/(7*x^2 - 2*x^4 - 3)^(1/2), x)","F"
96,0,-1,44,0.000000,"\text{Not used}","int(1/(6*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+6\,x^2-3}} \,d x","Not used",1,"int(1/(6*x^2 - 2*x^4 - 3)^(1/2), x)","F"
97,0,-1,14,0.000000,"\text{Not used}","int(1/(5*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+5\,x^2-3}} \,d x","Not used",1,"int(1/(5*x^2 - 2*x^4 - 3)^(1/2), x)","F"
98,0,-1,88,0.000000,"\text{Not used}","int(1/(4*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+4\,x^2-3}} \,d x","Not used",1,"int(1/(4*x^2 - 2*x^4 - 3)^(1/2), x)","F"
99,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+3\,x^2-3}} \,d x","Not used",1,"int(1/(3*x^2 - 2*x^4 - 3)^(1/2), x)","F"
100,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+2\,x^2-3}} \,d x","Not used",1,"int(1/(2*x^2 - 2*x^4 - 3)^(1/2), x)","F"
101,0,-1,88,0.000000,"\text{Not used}","int(1/(x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+x^2-3}} \,d x","Not used",1,"int(1/(x^2 - 2*x^4 - 3)^(1/2), x)","F"
102,1,31,72,4.290003,"\text{Not used}","int(1/(- 2*x^4 - 3)^(1/2),x)","\frac{x\,\sqrt{6\,x^4+9}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ -\frac{2\,x^4}{3}\right)}{3\,\sqrt{-2\,x^4-3}}","Not used",1,"(x*(6*x^4 + 9)^(1/2)*hypergeom([1/4, 1/2], 5/4, -(2*x^4)/3))/(3*(- 2*x^4 - 3)^(1/2))","B"
103,0,-1,90,0.000000,"\text{Not used}","int(1/(- x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-x^2-3}} \,d x","Not used",1,"int(1/(- x^2 - 2*x^4 - 3)^(1/2), x)","F"
104,0,-1,92,0.000000,"\text{Not used}","int(1/(- 2*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-2\,x^2-3}} \,d x","Not used",1,"int(1/(- 2*x^2 - 2*x^4 - 3)^(1/2), x)","F"
105,0,-1,92,0.000000,"\text{Not used}","int(1/(- 3*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-3\,x^2-3}} \,d x","Not used",1,"int(1/(- 3*x^2 - 2*x^4 - 3)^(1/2), x)","F"
106,0,-1,90,0.000000,"\text{Not used}","int(1/(- 4*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-4\,x^2-3}} \,d x","Not used",1,"int(1/(- 4*x^2 - 2*x^4 - 3)^(1/2), x)","F"
107,0,-1,53,0.000000,"\text{Not used}","int(1/(- 5*x^2 - 2*x^4 - 3)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4-5\,x^2-3}} \,d x","Not used",1,"int(1/(- 5*x^2 - 2*x^4 - 3)^(1/2), x)","F"
108,0,-1,42,0.000000,"\text{Not used}","int(1/(6*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+6\,x^2-2}} \,d x","Not used",1,"int(1/(6*x^2 - 3*x^4 - 2)^(1/2), x)","F"
109,0,-1,6,0.000000,"\text{Not used}","int(1/(5*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+5\,x^2-2}} \,d x","Not used",1,"int(1/(5*x^2 - 3*x^4 - 2)^(1/2), x)","F"
110,0,-1,88,0.000000,"\text{Not used}","int(1/(4*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+4\,x^2-2}} \,d x","Not used",1,"int(1/(4*x^2 - 3*x^4 - 2)^(1/2), x)","F"
111,0,-1,90,0.000000,"\text{Not used}","int(1/(3*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+3\,x^2-2}} \,d x","Not used",1,"int(1/(3*x^2 - 3*x^4 - 2)^(1/2), x)","F"
112,0,-1,90,0.000000,"\text{Not used}","int(1/(2*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+2\,x^2-2}} \,d x","Not used",1,"int(1/(2*x^2 - 3*x^4 - 2)^(1/2), x)","F"
113,0,-1,88,0.000000,"\text{Not used}","int(1/(x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+x^2-2}} \,d x","Not used",1,"int(1/(x^2 - 3*x^4 - 2)^(1/2), x)","F"
114,1,31,72,4.176467,"\text{Not used}","int(1/(- 3*x^4 - 2)^(1/2),x)","\frac{x\,\sqrt{6\,x^4+4}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ -\frac{3\,x^4}{2}\right)}{2\,\sqrt{-3\,x^4-2}}","Not used",1,"(x*(6*x^4 + 4)^(1/2)*hypergeom([1/4, 1/2], 5/4, -(3*x^4)/2))/(2*(- 3*x^4 - 2)^(1/2))","B"
115,0,-1,90,0.000000,"\text{Not used}","int(1/(- x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-x^2-2}} \,d x","Not used",1,"int(1/(- x^2 - 3*x^4 - 2)^(1/2), x)","F"
116,0,-1,92,0.000000,"\text{Not used}","int(1/(- 2*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-2\,x^2-2}} \,d x","Not used",1,"int(1/(- 2*x^2 - 3*x^4 - 2)^(1/2), x)","F"
117,0,-1,92,0.000000,"\text{Not used}","int(1/(- 3*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-3\,x^2-2}} \,d x","Not used",1,"int(1/(- 3*x^2 - 3*x^4 - 2)^(1/2), x)","F"
118,0,-1,90,0.000000,"\text{Not used}","int(1/(- 4*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-4\,x^2-2}} \,d x","Not used",1,"int(1/(- 4*x^2 - 3*x^4 - 2)^(1/2), x)","F"
119,0,-1,52,0.000000,"\text{Not used}","int(1/(- 5*x^2 - 3*x^4 - 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4-5\,x^2-2}} \,d x","Not used",1,"int(1/(- 5*x^2 - 3*x^4 - 2)^(1/2), x)","F"
120,0,-1,92,0.000000,"\text{Not used}","int(1/(5*x^2 + 5*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{5\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + 5*x^4 + 2)^(1/2), x)","F"
121,0,-1,90,0.000000,"\text{Not used}","int(1/(5*x^2 + 4*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{4\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + 4*x^4 + 2)^(1/2), x)","F"
122,0,-1,52,0.000000,"\text{Not used}","int(1/(5*x^2 + 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{3\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + 3*x^4 + 2)^(1/2), x)","F"
123,0,-1,58,0.000000,"\text{Not used}","int(1/(5*x^2 + 2*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{2\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + 2*x^4 + 2)^(1/2), x)","F"
124,0,-1,108,0.000000,"\text{Not used}","int(1/(5*x^2 + x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 + x^4 + 2)^(1/2), x)","F"
125,0,-1,48,0.000000,"\text{Not used}","int(1/(5*x^2 - x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - x^4 + 2)^(1/2), x)","F"
126,0,-1,45,0.000000,"\text{Not used}","int(1/(5*x^2 - 2*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-2\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 2*x^4 + 2)^(1/2), x)","F"
127,0,-1,10,0.000000,"\text{Not used}","int(1/(5*x^2 - 3*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-3\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 3*x^4 + 2)^(1/2), x)","F"
128,0,-1,49,0.000000,"\text{Not used}","int(1/(5*x^2 - 4*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-4\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 4*x^4 + 2)^(1/2), x)","F"
129,0,-1,48,0.000000,"\text{Not used}","int(1/(5*x^2 - 5*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-5\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 5*x^4 + 2)^(1/2), x)","F"
130,0,-1,49,0.000000,"\text{Not used}","int(1/(5*x^2 - 6*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-6\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 6*x^4 + 2)^(1/2), x)","F"
131,0,-1,12,0.000000,"\text{Not used}","int(1/(5*x^2 - 7*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-7\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 7*x^4 + 2)^(1/2), x)","F"
132,0,-1,45,0.000000,"\text{Not used}","int(1/(5*x^2 - 8*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-8\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 8*x^4 + 2)^(1/2), x)","F"
133,0,-1,49,0.000000,"\text{Not used}","int(1/(5*x^2 - 9*x^4 + 2)^(1/2),x)","\int \frac{1}{\sqrt{-9\,x^4+5\,x^2+2}} \,d x","Not used",1,"int(1/(5*x^2 - 9*x^4 + 2)^(1/2), x)","F"
134,1,13,17,0.022699,"\text{Not used}","int(x^2*(b*x^2 + c*x^4),x)","\frac{c\,x^7}{7}+\frac{b\,x^5}{5}","Not used",1,"(b*x^5)/5 + (c*x^7)/7","B"
135,1,13,17,0.021262,"\text{Not used}","int(x*(b*x^2 + c*x^4),x)","\frac{c\,x^6}{6}+\frac{b\,x^4}{4}","Not used",1,"(b*x^4)/4 + (c*x^6)/6","B"
136,1,13,17,0.020482,"\text{Not used}","int(b*x^2 + c*x^4,x)","\frac{c\,x^5}{5}+\frac{b\,x^3}{3}","Not used",1,"(b*x^3)/3 + (c*x^5)/5","B"
137,1,13,17,0.019677,"\text{Not used}","int((b*x^2 + c*x^4)/x,x)","\frac{c\,x^4}{4}+\frac{b\,x^2}{2}","Not used",1,"(b*x^2)/2 + (c*x^4)/4","B"
138,1,10,12,0.016661,"\text{Not used}","int((b*x^2 + c*x^4)/x^2,x)","\frac{c\,x^3}{3}+b\,x","Not used",1,"b*x + (c*x^3)/3","B"
139,1,11,13,0.022313,"\text{Not used}","int((b*x^2 + c*x^4)/x^3,x)","\frac{c\,x^2}{2}+b\,\ln\left(x\right)","Not used",1,"(c*x^2)/2 + b*log(x)","B"
140,1,10,10,0.024344,"\text{Not used}","int((b*x^2 + c*x^4)/x^4,x)","c\,x-\frac{b}{x}","Not used",1,"c*x - b/x","B"
141,1,11,13,0.039450,"\text{Not used}","int((b*x^2 + c*x^4)/x^5,x)","c\,\ln\left(x\right)-\frac{b}{2\,x^2}","Not used",1,"c*log(x) - b/(2*x^2)","B"
142,1,13,15,0.027365,"\text{Not used}","int((b*x^2 + c*x^4)/x^6,x)","-\frac{3\,c\,x^2+b}{3\,x^3}","Not used",1,"-(b + 3*c*x^2)/(3*x^3)","B"
143,1,13,17,0.026677,"\text{Not used}","int((b*x^2 + c*x^4)/x^7,x)","-\frac{2\,c\,x^2+b}{4\,x^4}","Not used",1,"-(b + 2*c*x^2)/(4*x^4)","B"
144,1,15,17,0.028087,"\text{Not used}","int((b*x^2 + c*x^4)/x^8,x)","-\frac{5\,c\,x^2+3\,b}{15\,x^5}","Not used",1,"-(3*b + 5*c*x^2)/(15*x^5)","B"
145,1,24,30,0.036886,"\text{Not used}","int((b*x^2 + c*x^4)^2,x)","\frac{b^2\,x^5}{5}+\frac{2\,b\,c\,x^7}{7}+\frac{c^2\,x^9}{9}","Not used",1,"(b^2*x^5)/5 + (c^2*x^9)/9 + (2*b*c*x^7)/7","B"
146,1,24,30,0.035520,"\text{Not used}","int((b*x^2 + c*x^4)^2/x,x)","\frac{b^2\,x^4}{4}+\frac{b\,c\,x^6}{3}+\frac{c^2\,x^8}{8}","Not used",1,"(b^2*x^4)/4 + (c^2*x^8)/8 + (b*c*x^6)/3","B"
147,1,24,30,0.035013,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^2,x)","\frac{b^2\,x^3}{3}+\frac{2\,b\,c\,x^5}{5}+\frac{c^2\,x^7}{7}","Not used",1,"(b^2*x^3)/3 + (c^2*x^7)/7 + (2*b*c*x^5)/5","B"
148,1,24,16,0.031891,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^3,x)","\frac{b^2\,x^2}{2}+\frac{b\,c\,x^4}{2}+\frac{c^2\,x^6}{6}","Not used",1,"(b^2*x^2)/2 + (c^2*x^6)/6 + (b*c*x^4)/2","B"
149,1,21,25,0.032521,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^4,x)","b^2\,x+\frac{2\,b\,c\,x^3}{3}+\frac{c^2\,x^5}{5}","Not used",1,"b^2*x + (c^2*x^5)/5 + (2*b*c*x^3)/3","B"
150,1,21,23,0.028519,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^5,x)","b^2\,\ln\left(x\right)+\frac{c^2\,x^4}{4}+b\,c\,x^2","Not used",1,"b^2*log(x) + (c^2*x^4)/4 + b*c*x^2","B"
151,1,22,24,0.035003,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^6,x)","\frac{c^2\,x^3}{3}-\frac{b^2}{x}+2\,b\,c\,x","Not used",1,"(c^2*x^3)/3 - b^2/x + 2*b*c*x","B"
152,1,23,27,0.031690,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^7,x)","\frac{c^2\,x^2}{2}-\frac{b^2}{2\,x^2}+2\,b\,c\,\ln\left(x\right)","Not used",1,"(c^2*x^2)/2 - b^2/(2*x^2) + 2*b*c*log(x)","B"
153,1,24,23,0.027205,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^8,x)","c^2\,x-\frac{\frac{b^2}{3}+2\,c\,b\,x^2}{x^3}","Not used",1,"c^2*x - (b^2/3 + 2*b*c*x^2)/x^3","B"
154,1,24,24,0.045228,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^9,x)","c^2\,\ln\left(x\right)-\frac{\frac{b^2}{4}+c\,b\,x^2}{x^4}","Not used",1,"c^2*log(x) - (b^2/4 + b*c*x^2)/x^4","B"
155,1,25,28,0.036241,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^10,x)","-\frac{\frac{b^2}{5}+\frac{2\,b\,c\,x^2}{3}+c^2\,x^4}{x^5}","Not used",1,"-(b^2/5 + c^2*x^4 + (2*b*c*x^2)/3)/x^5","B"
156,1,26,19,0.036007,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^11,x)","-\frac{\frac{b^2}{6}+\frac{b\,c\,x^2}{2}+\frac{c^2\,x^4}{2}}{x^6}","Not used",1,"-(b^2/6 + (c^2*x^4)/2 + (b*c*x^2)/2)/x^6","B"
157,1,26,30,0.037030,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^12,x)","-\frac{\frac{b^2}{7}+\frac{2\,b\,c\,x^2}{5}+\frac{c^2\,x^4}{3}}{x^7}","Not used",1,"-(b^2/7 + (c^2*x^4)/3 + (2*b*c*x^2)/5)/x^7","B"
158,1,35,43,0.043893,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^2,x)","\frac{b^3\,x^5}{5}+\frac{3\,b^2\,c\,x^7}{7}+\frac{b\,c^2\,x^9}{3}+\frac{c^3\,x^{11}}{11}","Not used",1,"(b^3*x^5)/5 + (c^3*x^11)/11 + (3*b^2*c*x^7)/7 + (b*c^2*x^9)/3","B"
159,1,35,34,0.042562,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^3,x)","\frac{b^3\,x^4}{4}+\frac{b^2\,c\,x^6}{2}+\frac{3\,b\,c^2\,x^8}{8}+\frac{c^3\,x^{10}}{10}","Not used",1,"(b^3*x^4)/4 + (c^3*x^10)/10 + (b^2*c*x^6)/2 + (3*b*c^2*x^8)/8","B"
160,1,35,43,0.042839,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^4,x)","\frac{b^3\,x^3}{3}+\frac{3\,b^2\,c\,x^5}{5}+\frac{3\,b\,c^2\,x^7}{7}+\frac{c^3\,x^9}{9}","Not used",1,"(b^3*x^3)/3 + (c^3*x^9)/9 + (3*b^2*c*x^5)/5 + (3*b*c^2*x^7)/7","B"
161,1,35,16,0.042028,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^5,x)","\frac{b^3\,x^2}{2}+\frac{3\,b^2\,c\,x^4}{4}+\frac{b\,c^2\,x^6}{2}+\frac{c^3\,x^8}{8}","Not used",1,"(b^3*x^2)/2 + (c^3*x^8)/8 + (3*b^2*c*x^4)/4 + (b*c^2*x^6)/2","B"
162,1,31,35,0.039533,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^6,x)","b^3\,x+b^2\,c\,x^3+\frac{3\,b\,c^2\,x^5}{5}+\frac{c^3\,x^7}{7}","Not used",1,"b^3*x + (c^3*x^7)/7 + b^2*c*x^3 + (3*b*c^2*x^5)/5","B"
163,1,33,39,0.036118,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^7,x)","b^3\,\ln\left(x\right)+\frac{c^3\,x^6}{6}+\frac{3\,b^2\,c\,x^2}{2}+\frac{3\,b\,c^2\,x^4}{4}","Not used",1,"b^3*log(x) + (c^3*x^6)/6 + (3*b^2*c*x^2)/2 + (3*b*c^2*x^4)/4","B"
164,1,32,34,0.042448,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^8,x)","\frac{c^3\,x^5}{5}-\frac{b^3}{x}+b\,c^2\,x^3+3\,b^2\,c\,x","Not used",1,"(c^3*x^5)/5 - b^3/x + b*c^2*x^3 + 3*b^2*c*x","B"
165,1,34,40,0.036969,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^9,x)","\frac{c^3\,x^4}{4}-\frac{b^3}{2\,x^2}+\frac{3\,b\,c^2\,x^2}{2}+3\,b^2\,c\,\ln\left(x\right)","Not used",1,"(c^3*x^4)/4 - b^3/(2*x^2) + (3*b*c^2*x^2)/2 + 3*b^2*c*log(x)","B"
166,1,36,37,0.037612,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^10,x)","\frac{c^3\,x^3}{3}-\frac{\frac{b^3}{3}+3\,c\,b^2\,x^2}{x^3}+3\,b\,c^2\,x","Not used",1,"(c^3*x^3)/3 - (b^3/3 + 3*b^2*c*x^2)/x^3 + 3*b*c^2*x","B"
167,1,37,40,0.034734,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^11,x)","\frac{c^3\,x^2}{2}-\frac{\frac{b^3}{4}+\frac{3\,c\,b^2\,x^2}{2}}{x^4}+3\,b\,c^2\,\ln\left(x\right)","Not used",1,"(c^3*x^2)/2 - (b^3/4 + (3*b^2*c*x^2)/2)/x^4 + 3*b*c^2*log(x)","B"
168,1,34,34,0.031788,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^12,x)","c^3\,x-\frac{\frac{b^3}{5}+b^2\,c\,x^2+3\,b\,c^2\,x^4}{x^5}","Not used",1,"c^3*x - (b^3/5 + b^2*c*x^2 + 3*b*c^2*x^4)/x^5","B"
169,1,36,39,0.047082,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^13,x)","c^3\,\ln\left(x\right)-\frac{\frac{b^3}{6}+\frac{3\,b^2\,c\,x^2}{4}+\frac{3\,b\,c^2\,x^4}{2}}{x^6}","Not used",1,"c^3*log(x) - (b^3/6 + (3*b^2*c*x^2)/4 + (3*b*c^2*x^4)/2)/x^6","B"
170,1,35,39,0.029364,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^14,x)","-\frac{\frac{b^3}{7}+\frac{3\,b^2\,c\,x^2}{5}+b\,c^2\,x^4+c^3\,x^6}{x^7}","Not used",1,"-(b^3/7 + c^3*x^6 + (3*b^2*c*x^2)/5 + b*c^2*x^4)/x^7","B"
171,1,37,19,0.030458,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^15,x)","-\frac{\frac{b^3}{8}+\frac{b^2\,c\,x^2}{2}+\frac{3\,b\,c^2\,x^4}{4}+\frac{c^3\,x^6}{2}}{x^8}","Not used",1,"-(b^3/8 + (c^3*x^6)/2 + (b^2*c*x^2)/2 + (3*b*c^2*x^4)/4)/x^8","B"
172,1,37,43,0.032379,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^16,x)","-\frac{\frac{b^3}{9}+\frac{3\,b^2\,c\,x^2}{7}+\frac{3\,b\,c^2\,x^4}{5}+\frac{c^3\,x^6}{3}}{x^9}","Not used",1,"-(b^3/9 + (c^3*x^6)/3 + (3*b^2*c*x^2)/7 + (3*b*c^2*x^4)/5)/x^9","B"
173,1,37,40,0.033350,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^17,x)","-\frac{\frac{b^3}{10}+\frac{3\,b^2\,c\,x^2}{8}+\frac{b\,c^2\,x^4}{2}+\frac{c^3\,x^6}{4}}{x^{10}}","Not used",1,"-(b^3/10 + (c^3*x^6)/4 + (3*b^2*c*x^2)/8 + (b*c^2*x^4)/2)/x^10","B"
174,1,54,68,0.032315,"\text{Not used}","int(x^10/(b*x^2 + c*x^4),x)","\frac{x^7}{7\,c}-\frac{b\,x^5}{5\,c^2}-\frac{b^3\,x}{c^4}+\frac{b^{7/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{c^{9/2}}+\frac{b^2\,x^3}{3\,c^3}","Not used",1,"x^7/(7*c) - (b*x^5)/(5*c^2) - (b^3*x)/c^4 + (b^(7/2)*atan((c^(1/2)*x)/b^(1/2)))/c^(9/2) + (b^2*x^3)/(3*c^3)","B"
175,1,45,53,0.047463,"\text{Not used}","int(x^9/(b*x^2 + c*x^4),x)","\frac{x^6}{6\,c}-\frac{b\,x^4}{4\,c^2}-\frac{b^3\,\ln\left(c\,x^2+b\right)}{2\,c^4}+\frac{b^2\,x^2}{2\,c^3}","Not used",1,"x^6/(6*c) - (b*x^4)/(4*c^2) - (b^3*log(b + c*x^2))/(2*c^4) + (b^2*x^2)/(2*c^3)","B"
176,1,43,55,0.052123,"\text{Not used}","int(x^8/(b*x^2 + c*x^4),x)","\frac{x^5}{5\,c}-\frac{b\,x^3}{3\,c^2}+\frac{b^2\,x}{c^3}-\frac{b^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{c^{7/2}}","Not used",1,"x^5/(5*c) - (b*x^3)/(3*c^2) + (b^2*x)/c^3 - (b^(5/2)*atan((c^(1/2)*x)/b^(1/2)))/c^(7/2)","B"
177,1,33,40,0.045870,"\text{Not used}","int(x^7/(b*x^2 + c*x^4),x)","\frac{2\,b^2\,\ln\left(c\,x^2+b\right)+c^2\,x^4-2\,b\,c\,x^2}{4\,c^3}","Not used",1,"(2*b^2*log(b + c*x^2) + c^2*x^4 - 2*b*c*x^2)/(4*c^3)","B"
178,1,32,42,0.047007,"\text{Not used}","int(x^6/(b*x^2 + c*x^4),x)","\frac{x^3}{3\,c}+\frac{b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{c^{5/2}}-\frac{b\,x}{c^2}","Not used",1,"x^3/(3*c) + (b^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/c^(5/2) - (b*x)/c^2","B"
179,1,22,27,0.036116,"\text{Not used}","int(x^5/(b*x^2 + c*x^4),x)","-\frac{b\,\ln\left(c\,x^2+b\right)-c\,x^2}{2\,c^2}","Not used",1,"-(b*log(b + c*x^2) - c*x^2)/(2*c^2)","B"
180,1,23,31,0.036236,"\text{Not used}","int(x^4/(b*x^2 + c*x^4),x)","\frac{x}{c}-\frac{\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{c^{3/2}}","Not used",1,"x/c - (b^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/c^(3/2)","B"
181,1,13,15,0.028618,"\text{Not used}","int(x^3/(b*x^2 + c*x^4),x)","\frac{\ln\left(c\,x^2+b\right)}{2\,c}","Not used",1,"log(b + c*x^2)/(2*c)","B"
182,1,16,24,4.197728,"\text{Not used}","int(x^2/(b*x^2 + c*x^4),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{\sqrt{b}\,\sqrt{c}}","Not used",1,"atan((c^(1/2)*x)/b^(1/2))/(b^(1/2)*c^(1/2))","B"
183,1,18,22,0.064022,"\text{Not used}","int(x/(b*x^2 + c*x^4),x)","-\frac{\ln\left(c\,x^2+b\right)-2\,\ln\left(x\right)}{2\,b}","Not used",1,"-(log(b + c*x^2) - 2*log(x))/(2*b)","B"
184,1,26,34,4.273258,"\text{Not used}","int(1/(b*x^2 + c*x^4),x)","-\frac{1}{b\,x}-\frac{\sqrt{c}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{b^{3/2}}","Not used",1,"- 1/(b*x) - (c^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/b^(3/2)","B"
185,1,31,35,0.059190,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)),x)","\frac{c\,\ln\left(c\,x^2+b\right)}{2\,b^2}-\frac{1}{2\,b\,x^2}-\frac{c\,\ln\left(x\right)}{b^2}","Not used",1,"(c*log(b + c*x^2))/(2*b^2) - 1/(2*b*x^2) - (c*log(x))/b^2","B"
186,1,37,43,4.144243,"\text{Not used}","int(1/(x^2*(b*x^2 + c*x^4)),x)","\frac{c^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{b^{5/2}}-\frac{\frac{1}{3\,b}-\frac{c\,x^2}{b^2}}{x^3}","Not used",1,"(c^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/b^(5/2) - (1/(3*b) - (c*x^2)/b^2)/x^3","B"
187,1,46,49,0.059701,"\text{Not used}","int(1/(x^3*(b*x^2 + c*x^4)),x)","\frac{c^2\,\ln\left(x\right)}{b^3}-\frac{c^2\,\ln\left(c\,x^2+b\right)}{2\,b^3}-\frac{\frac{1}{4\,b}-\frac{c\,x^2}{2\,b^2}}{x^4}","Not used",1,"(c^2*log(x))/b^3 - (c^2*log(b + c*x^2))/(2*b^3) - (1/(4*b) - (c*x^2)/(2*b^2))/x^4","B"
188,1,48,58,0.052041,"\text{Not used}","int(1/(x^4*(b*x^2 + c*x^4)),x)","-\frac{\frac{1}{5\,b}-\frac{c\,x^2}{3\,b^2}+\frac{c^2\,x^4}{b^3}}{x^5}-\frac{c^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{b^{7/2}}","Not used",1,"- (1/(5*b) - (c*x^2)/(3*b^2) + (c^2*x^4)/b^3)/x^5 - (c^(5/2)*atan((c^(1/2)*x)/b^(1/2)))/b^(7/2)","B"
189,1,58,63,0.067918,"\text{Not used}","int(1/(x^5*(b*x^2 + c*x^4)),x)","\frac{c^3\,\ln\left(c\,x^2+b\right)}{2\,b^4}-\frac{\frac{1}{6\,b}-\frac{c\,x^2}{4\,b^2}+\frac{c^2\,x^4}{2\,b^3}}{x^6}-\frac{c^3\,\ln\left(x\right)}{b^4}","Not used",1,"(c^3*log(b + c*x^2))/(2*b^4) - (1/(6*b) - (c*x^2)/(4*b^2) + (c^2*x^4)/(2*b^3))/x^6 - (c^3*log(x))/b^4","B"
190,1,66,79,0.041846,"\text{Not used}","int(x^12/(b*x^2 + c*x^4)^2,x)","\frac{x^5}{5\,c^2}-\frac{2\,b\,x^3}{3\,c^3}+\frac{3\,b^2\,x}{c^4}-\frac{7\,b^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,c^{9/2}}+\frac{b^3\,x}{2\,\left(c^5\,x^2+b\,c^4\right)}","Not used",1,"x^5/(5*c^2) - (2*b*x^3)/(3*c^3) + (3*b^2*x)/c^4 - (7*b^(5/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*c^(9/2)) + (b^3*x)/(2*(b*c^4 + c^5*x^2))","B"
191,1,57,57,4.144195,"\text{Not used}","int(x^11/(b*x^2 + c*x^4)^2,x)","\frac{x^4}{4\,c^2}+\frac{b^3}{2\,c\,\left(c^4\,x^2+b\,c^3\right)}-\frac{b\,x^2}{c^3}+\frac{3\,b^2\,\ln\left(c\,x^2+b\right)}{2\,c^4}","Not used",1,"x^4/(4*c^2) + b^3/(2*c*(b*c^3 + c^4*x^2)) - (b*x^2)/c^3 + (3*b^2*log(b + c*x^2))/(2*c^4)","B"
192,1,56,66,0.057597,"\text{Not used}","int(x^10/(b*x^2 + c*x^4)^2,x)","\frac{x^3}{3\,c^2}+\frac{5\,b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,c^{7/2}}-\frac{b^2\,x}{2\,\left(c^4\,x^2+b\,c^3\right)}-\frac{2\,b\,x}{c^3}","Not used",1,"x^3/(3*c^2) + (5*b^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*c^(7/2)) - (b^2*x)/(2*(b*c^3 + c^4*x^2)) - (2*b*x)/c^3","B"
193,1,45,44,0.042114,"\text{Not used}","int(x^9/(b*x^2 + c*x^4)^2,x)","\frac{x^2}{2\,c^2}-\frac{b^2}{2\,\left(c^4\,x^2+b\,c^3\right)}-\frac{b\,\ln\left(c\,x^2+b\right)}{c^3}","Not used",1,"x^2/(2*c^2) - b^2/(2*(b*c^3 + c^4*x^2)) - (b*log(b + c*x^2))/c^3","B"
194,1,43,55,4.173513,"\text{Not used}","int(x^8/(b*x^2 + c*x^4)^2,x)","\frac{x}{c^2}+\frac{b\,x}{2\,\left(c^3\,x^2+b\,c^2\right)}-\frac{3\,\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,c^{5/2}}","Not used",1,"x/c^2 + (b*x)/(2*(b*c^2 + c^3*x^2)) - (3*b^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*c^(5/2))","B"
195,1,29,33,4.177534,"\text{Not used}","int(x^7/(b*x^2 + c*x^4)^2,x)","\frac{\ln\left(c\,x^2+b\right)}{2\,c^2}+\frac{b}{2\,c^2\,\left(c\,x^2+b\right)}","Not used",1,"log(b + c*x^2)/(2*c^2) + b/(2*c^2*(b + c*x^2))","B"
196,1,33,45,4.148800,"\text{Not used}","int(x^6/(b*x^2 + c*x^4)^2,x)","\frac{\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,\sqrt{b}\,c^{3/2}}-\frac{x}{2\,c\,\left(c\,x^2+b\right)}","Not used",1,"atan((c^(1/2)*x)/b^(1/2))/(2*b^(1/2)*c^(3/2)) - x/(2*c*(b + c*x^2))","B"
197,1,14,16,0.023537,"\text{Not used}","int(x^5/(b*x^2 + c*x^4)^2,x)","-\frac{1}{2\,c\,\left(c\,x^2+b\right)}","Not used",1,"-1/(2*c*(b + c*x^2))","B"
198,1,33,45,0.037382,"\text{Not used}","int(x^4/(b*x^2 + c*x^4)^2,x)","\frac{x}{2\,b\,\left(c\,x^2+b\right)}+\frac{\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,b^{3/2}\,\sqrt{c}}","Not used",1,"x/(2*b*(b + c*x^2)) + atan((c^(1/2)*x)/b^(1/2))/(2*b^(3/2)*c^(1/2))","B"
199,1,34,38,4.177306,"\text{Not used}","int(x^3/(b*x^2 + c*x^4)^2,x)","\frac{\ln\left(x\right)}{b^2}+\frac{1}{2\,b\,\left(c\,x^2+b\right)}-\frac{\ln\left(c\,x^2+b\right)}{2\,b^2}","Not used",1,"log(x)/b^2 + 1/(2*b*(b + c*x^2)) - log(b + c*x^2)/(2*b^2)","B"
200,1,44,57,0.064071,"\text{Not used}","int(x^2/(b*x^2 + c*x^4)^2,x)","-\frac{\frac{1}{b}+\frac{3\,c\,x^2}{2\,b^2}}{c\,x^3+b\,x}-\frac{3\,\sqrt{c}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,b^{5/2}}","Not used",1,"- (1/b + (3*c*x^2)/(2*b^2))/(b*x + c*x^3) - (3*c^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*b^(5/2))","B"
201,1,51,49,4.210788,"\text{Not used}","int(x/(b*x^2 + c*x^4)^2,x)","\frac{c\,\ln\left(c\,x^2+b\right)}{b^3}-\frac{\frac{1}{2\,b}+\frac{c\,x^2}{b^2}}{c\,x^4+b\,x^2}-\frac{2\,c\,\ln\left(x\right)}{b^3}","Not used",1,"(c*log(b + c*x^2))/b^3 - (1/(2*b) + (c*x^2)/b^2)/(b*x^2 + c*x^4) - (2*c*log(x))/b^3","B"
202,1,58,68,4.170995,"\text{Not used}","int(1/(b*x^2 + c*x^4)^2,x)","\frac{\frac{5\,c\,x^2}{3\,b^2}-\frac{1}{3\,b}+\frac{5\,c^2\,x^4}{2\,b^3}}{c\,x^5+b\,x^3}+\frac{5\,c^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,b^{7/2}}","Not used",1,"((5*c*x^2)/(3*b^2) - 1/(3*b) + (5*c^2*x^4)/(2*b^3))/(b*x^3 + c*x^5) + (5*c^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*b^(7/2))","B"
203,1,67,66,4.170448,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)^2),x)","\frac{\frac{3\,c\,x^2}{4\,b^2}-\frac{1}{4\,b}+\frac{3\,c^2\,x^4}{2\,b^3}}{c\,x^6+b\,x^4}-\frac{3\,c^2\,\ln\left(c\,x^2+b\right)}{2\,b^4}+\frac{3\,c^2\,\ln\left(x\right)}{b^4}","Not used",1,"((3*c*x^2)/(4*b^2) - 1/(4*b) + (3*c^2*x^4)/(2*b^3))/(b*x^4 + c*x^6) - (3*c^2*log(b + c*x^2))/(2*b^4) + (3*c^2*log(x))/b^4","B"
204,1,70,81,4.284991,"\text{Not used}","int(1/(x^2*(b*x^2 + c*x^4)^2),x)","-\frac{\frac{1}{5\,b}-\frac{7\,c\,x^2}{15\,b^2}+\frac{7\,c^2\,x^4}{3\,b^3}+\frac{7\,c^3\,x^6}{2\,b^4}}{c\,x^7+b\,x^5}-\frac{7\,c^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{2\,b^{9/2}}","Not used",1,"- (1/(5*b) - (7*c*x^2)/(15*b^2) + (7*c^2*x^4)/(3*b^3) + (7*c^3*x^6)/(2*b^4))/(b*x^5 + c*x^7) - (7*c^(5/2)*atan((c^(1/2)*x)/b^(1/2)))/(2*b^(9/2))","B"
205,1,77,85,4.211338,"\text{Not used}","int(x^14/(b*x^2 + c*x^4)^3,x)","\frac{x^3}{3\,c^3}-\frac{\frac{11\,b^3\,x}{8}+\frac{13\,c\,b^2\,x^3}{8}}{b^2\,c^4+2\,b\,c^5\,x^2+c^6\,x^4}+\frac{35\,b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,c^{9/2}}-\frac{3\,b\,x}{c^4}","Not used",1,"x^3/(3*c^3) - ((11*b^3*x)/8 + (13*b^2*c*x^3)/8)/(b^2*c^4 + c^6*x^4 + 2*b*c^5*x^2) + (35*b^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/(8*c^(9/2)) - (3*b*x)/c^4","B"
206,1,68,65,4.257276,"\text{Not used}","int(x^13/(b*x^2 + c*x^4)^3,x)","\frac{x^2}{2\,c^3}-\frac{\frac{5\,b^3}{4\,c}+\frac{3\,b^2\,x^2}{2}}{b^2\,c^3+2\,b\,c^4\,x^2+c^5\,x^4}-\frac{3\,b\,\ln\left(c\,x^2+b\right)}{2\,c^4}","Not used",1,"x^2/(2*c^3) - ((5*b^3)/(4*c) + (3*b^2*x^2)/2)/(b^2*c^3 + c^5*x^4 + 2*b*c^4*x^2) - (3*b*log(b + c*x^2))/(2*c^4)","B"
207,1,64,74,4.248795,"\text{Not used}","int(x^12/(b*x^2 + c*x^4)^3,x)","\frac{\frac{7\,b^2\,x}{8}+\frac{9\,c\,b\,x^3}{8}}{b^2\,c^3+2\,b\,c^4\,x^2+c^5\,x^4}+\frac{x}{c^3}-\frac{15\,\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,c^{7/2}}","Not used",1,"((7*b^2*x)/8 + (9*b*c*x^3)/8)/(b^2*c^3 + c^5*x^4 + 2*b*c^4*x^2) + x/c^3 - (15*b^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/(8*c^(7/2))","B"
208,1,52,49,4.181475,"\text{Not used}","int(x^11/(b*x^2 + c*x^4)^3,x)","\frac{\frac{3\,b^2}{4\,c^3}+\frac{b\,x^2}{c^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}+\frac{\ln\left(c\,x^2+b\right)}{2\,c^3}","Not used",1,"((3*b^2)/(4*c^3) + (b*x^2)/c^2)/(b^2 + c^2*x^4 + 2*b*c*x^2) + log(b + c*x^2)/(2*c^3)","B"
209,1,56,64,4.225787,"\text{Not used}","int(x^10/(b*x^2 + c*x^4)^3,x)","\frac{3\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,\sqrt{b}\,c^{5/2}}-\frac{\frac{5\,x^3}{8\,c}+\frac{3\,b\,x}{8\,c^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}","Not used",1,"(3*atan((c^(1/2)*x)/b^(1/2)))/(8*b^(1/2)*c^(5/2)) - ((5*x^3)/(8*c) + (3*b*x)/(8*c^2))/(b^2 + c^2*x^4 + 2*b*c*x^2)","B"
210,1,37,19,4.178575,"\text{Not used}","int(x^9/(b*x^2 + c*x^4)^3,x)","-\frac{\frac{b}{4\,c^2}+\frac{x^2}{2\,c}}{b^2+2\,b\,c\,x^2+c^2\,x^4}","Not used",1,"-(b/(4*c^2) + x^2/(2*c))/(b^2 + c^2*x^4 + 2*b*c*x^2)","B"
211,1,55,65,4.225745,"\text{Not used}","int(x^8/(b*x^2 + c*x^4)^3,x)","\frac{\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,b^{3/2}\,c^{3/2}}-\frac{\frac{x}{8\,c}-\frac{x^3}{8\,b}}{b^2+2\,b\,c\,x^2+c^2\,x^4}","Not used",1,"atan((c^(1/2)*x)/b^(1/2))/(8*b^(3/2)*c^(3/2)) - (x/(8*c) - x^3/(8*b))/(b^2 + c^2*x^4 + 2*b*c*x^2)","B"
212,1,28,16,0.028193,"\text{Not used}","int(x^7/(b*x^2 + c*x^4)^3,x)","-\frac{1}{4\,b^2\,c+8\,b\,c^2\,x^2+4\,c^3\,x^4}","Not used",1,"-1/(4*b^2*c + 4*c^3*x^4 + 8*b*c^2*x^2)","B"
213,1,55,62,4.206619,"\text{Not used}","int(x^6/(b*x^2 + c*x^4)^3,x)","\frac{\frac{5\,x}{8\,b}+\frac{3\,c\,x^3}{8\,b^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}+\frac{3\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,b^{5/2}\,\sqrt{c}}","Not used",1,"((5*x)/(8*b) + (3*c*x^3)/(8*b^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) + (3*atan((c^(1/2)*x)/b^(1/2)))/(8*b^(5/2)*c^(1/2))","B"
214,1,56,54,0.055081,"\text{Not used}","int(x^5/(b*x^2 + c*x^4)^3,x)","\frac{\ln\left(x\right)}{b^3}+\frac{\frac{3}{4\,b}+\frac{c\,x^2}{2\,b^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}-\frac{\ln\left(c\,x^2+b\right)}{2\,b^3}","Not used",1,"log(x)/b^3 + (3/(4*b) + (c*x^2)/(2*b^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) - log(b + c*x^2)/(2*b^3)","B"
215,1,66,76,4.256092,"\text{Not used}","int(x^4/(b*x^2 + c*x^4)^3,x)","-\frac{\frac{1}{b}+\frac{25\,c\,x^2}{8\,b^2}+\frac{15\,c^2\,x^4}{8\,b^3}}{b^2\,x+2\,b\,c\,x^3+c^2\,x^5}-\frac{15\,\sqrt{c}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,b^{7/2}}","Not used",1,"- (1/b + (25*c*x^2)/(8*b^2) + (15*c^2*x^4)/(8*b^3))/(b^2*x + c^2*x^5 + 2*b*c*x^3) - (15*c^(1/2)*atan((c^(1/2)*x)/b^(1/2)))/(8*b^(7/2))","B"
216,1,75,67,0.064054,"\text{Not used}","int(x^3/(b*x^2 + c*x^4)^3,x)","\frac{3\,c\,\ln\left(c\,x^2+b\right)}{2\,b^4}-\frac{\frac{1}{2\,b}+\frac{9\,c\,x^2}{4\,b^2}+\frac{3\,c^2\,x^4}{2\,b^3}}{b^2\,x^2+2\,b\,c\,x^4+c^2\,x^6}-\frac{3\,c\,\ln\left(x\right)}{b^4}","Not used",1,"(3*c*log(b + c*x^2))/(2*b^4) - (1/(2*b) + (9*c*x^2)/(4*b^2) + (3*c^2*x^4)/(2*b^3))/(b^2*x^2 + c^2*x^6 + 2*b*c*x^4) - (3*c*log(x))/b^4","B"
217,1,80,87,4.261247,"\text{Not used}","int(x^2/(b*x^2 + c*x^4)^3,x)","\frac{\frac{7\,c\,x^2}{3\,b^2}-\frac{1}{3\,b}+\frac{175\,c^2\,x^4}{24\,b^3}+\frac{35\,c^3\,x^6}{8\,b^4}}{b^2\,x^3+2\,b\,c\,x^5+c^2\,x^7}+\frac{35\,c^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,b^{9/2}}","Not used",1,"((7*c*x^2)/(3*b^2) - 1/(3*b) + (175*c^2*x^4)/(24*b^3) + (35*c^3*x^6)/(8*b^4))/(b^2*x^3 + c^2*x^7 + 2*b*c*x^5) + (35*c^(3/2)*atan((c^(1/2)*x)/b^(1/2)))/(8*b^(9/2))","B"
218,1,88,86,4.248470,"\text{Not used}","int(x/(b*x^2 + c*x^4)^3,x)","\frac{\frac{c\,x^2}{b^2}-\frac{1}{4\,b}+\frac{9\,c^2\,x^4}{2\,b^3}+\frac{3\,c^3\,x^6}{b^4}}{b^2\,x^4+2\,b\,c\,x^6+c^2\,x^8}-\frac{3\,c^2\,\ln\left(c\,x^2+b\right)}{b^5}+\frac{6\,c^2\,\ln\left(x\right)}{b^5}","Not used",1,"((c*x^2)/b^2 - 1/(4*b) + (9*c^2*x^4)/(2*b^3) + (3*c^3*x^6)/b^4)/(b^2*x^4 + c^2*x^8 + 2*b*c*x^6) - (3*c^2*log(b + c*x^2))/b^5 + (6*c^2*log(x))/b^5","B"
219,1,92,100,4.235207,"\text{Not used}","int(1/(b*x^2 + c*x^4)^3,x)","-\frac{\frac{1}{5\,b}-\frac{3\,c\,x^2}{5\,b^2}+\frac{21\,c^2\,x^4}{5\,b^3}+\frac{105\,c^3\,x^6}{8\,b^4}+\frac{63\,c^4\,x^8}{8\,b^5}}{b^2\,x^5+2\,b\,c\,x^7+c^2\,x^9}-\frac{63\,c^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{b}}\right)}{8\,b^{11/2}}","Not used",1,"- (1/(5*b) - (3*c*x^2)/(5*b^2) + (21*c^2*x^4)/(5*b^3) + (105*c^3*x^6)/(8*b^4) + (63*c^4*x^8)/(8*b^5))/(b^2*x^5 + c^2*x^9 + 2*b*c*x^7) - (63*c^(5/2)*atan((c^(1/2)*x)/b^(1/2)))/(8*b^(11/2))","B"
220,1,101,95,0.100765,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)^3),x)","\frac{5\,c^3\,\ln\left(c\,x^2+b\right)}{b^6}-\frac{\frac{1}{6\,b}-\frac{5\,c\,x^2}{12\,b^2}+\frac{5\,c^2\,x^4}{3\,b^3}+\frac{15\,c^3\,x^6}{2\,b^4}+\frac{5\,c^4\,x^8}{b^5}}{b^2\,x^6+2\,b\,c\,x^8+c^2\,x^{10}}-\frac{10\,c^3\,\ln\left(x\right)}{b^6}","Not used",1,"(5*c^3*log(b + c*x^2))/b^6 - (1/(6*b) - (5*c*x^2)/(12*b^2) + (5*c^2*x^4)/(3*b^3) + (15*c^3*x^6)/(2*b^4) + (5*c^4*x^8)/b^5)/(b^2*x^6 + c^2*x^10 + 2*b*c*x^8) - (10*c^3*log(x))/b^6","B"
221,1,105,119,4.684944,"\text{Not used}","int(x^5*(b*x^2 + c*x^4)^(1/2),x)","\frac{x^2\,{\left(c\,x^4+b\,x^2\right)}^{3/2}}{8\,c}-\frac{5\,b\,\left(\frac{b^3\,\ln\left(\frac{2\,c\,x^2+b}{\sqrt{c}}+2\,\sqrt{c\,x^4+b\,x^2}\right)}{16\,c^{5/2}}+\frac{\sqrt{c\,x^4+b\,x^2}\,\left(-3\,b^2+2\,b\,c\,x^2+8\,c^2\,x^4\right)}{24\,c^2}\right)}{16\,c}","Not used",1,"(x^2*(b*x^2 + c*x^4)^(3/2))/(8*c) - (5*b*((b^3*log((b + 2*c*x^2)/c^(1/2) + 2*(b*x^2 + c*x^4)^(1/2)))/(16*c^(5/2)) + ((b*x^2 + c*x^4)^(1/2)*(8*c^2*x^4 - 3*b^2 + 2*b*c*x^2))/(24*c^2)))/(16*c)","B"
222,1,77,91,4.364353,"\text{Not used}","int(x^3*(b*x^2 + c*x^4)^(1/2),x)","\frac{b^3\,\ln\left(\frac{2\,c\,x^2+b}{\sqrt{c}}+2\,\sqrt{c\,x^4+b\,x^2}\right)}{32\,c^{5/2}}+\frac{\sqrt{c\,x^4+b\,x^2}\,\left(-3\,b^2+2\,b\,c\,x^2+8\,c^2\,x^4\right)}{48\,c^2}","Not used",1,"(b^3*log((b + 2*c*x^2)/c^(1/2) + 2*(b*x^2 + c*x^4)^(1/2)))/(32*c^(5/2)) + ((b*x^2 + c*x^4)^(1/2)*(8*c^2*x^4 - 3*b^2 + 2*b*c*x^2))/(48*c^2)","B"
223,1,64,68,4.365809,"\text{Not used}","int(x*(b*x^2 + c*x^4)^(1/2),x)","\frac{\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2}}{2}-\frac{b^2\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{16\,c^{3/2}}","Not used",1,"((b/(4*c) + x^2/2)*(b*x^2 + c*x^4)^(1/2))/2 - (b^2*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(16*c^(3/2))","B"
224,1,50,55,4.210458,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x,x)","\frac{\sqrt{c\,x^4+b\,x^2}}{2}+\frac{b\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{4\,\sqrt{c}}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/2 + (b*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(4*c^(1/2))","B"
225,0,-1,52,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^3,x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^3} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^3, x)","F"
226,1,28,25,4.148207,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^5,x)","-\frac{\left(c\,x^2+b\right)\,\sqrt{c\,x^4+b\,x^2}}{3\,b\,x^4}","Not used",1,"-((b + c*x^2)*(b*x^2 + c*x^4)^(1/2))/(3*b*x^4)","B"
227,1,41,52,4.262647,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^7,x)","-\frac{\sqrt{c\,x^4+b\,x^2}\,\left(3\,b^2+b\,c\,x^2-2\,c^2\,x^4\right)}{15\,b^2\,x^6}","Not used",1,"-((b*x^2 + c*x^4)^(1/2)*(3*b^2 - 2*c^2*x^4 + b*c*x^2))/(15*b^2*x^6)","B"
228,1,89,80,4.337911,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^9,x)","\frac{4\,c^2\,\sqrt{c\,x^4+b\,x^2}}{105\,b^2\,x^4}-\frac{c\,\sqrt{c\,x^4+b\,x^2}}{35\,b\,x^6}-\frac{\sqrt{c\,x^4+b\,x^2}}{7\,x^8}-\frac{8\,c^3\,\sqrt{c\,x^4+b\,x^2}}{105\,b^3\,x^2}","Not used",1,"(4*c^2*(b*x^2 + c*x^4)^(1/2))/(105*b^2*x^4) - (c*(b*x^2 + c*x^4)^(1/2))/(35*b*x^6) - (b*x^2 + c*x^4)^(1/2)/(7*x^8) - (8*c^3*(b*x^2 + c*x^4)^(1/2))/(105*b^3*x^2)","B"
229,1,113,108,4.504765,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^11,x)","\frac{2\,c^2\,\sqrt{c\,x^4+b\,x^2}}{105\,b^2\,x^6}-\frac{c\,\sqrt{c\,x^4+b\,x^2}}{63\,b\,x^8}-\frac{\sqrt{c\,x^4+b\,x^2}}{9\,x^{10}}-\frac{8\,c^3\,\sqrt{c\,x^4+b\,x^2}}{315\,b^3\,x^4}+\frac{16\,c^4\,\sqrt{c\,x^4+b\,x^2}}{315\,b^4\,x^2}","Not used",1,"(2*c^2*(b*x^2 + c*x^4)^(1/2))/(105*b^2*x^6) - (c*(b*x^2 + c*x^4)^(1/2))/(63*b*x^8) - (b*x^2 + c*x^4)^(1/2)/(9*x^10) - (8*c^3*(b*x^2 + c*x^4)^(1/2))/(315*b^3*x^4) + (16*c^4*(b*x^2 + c*x^4)^(1/2))/(315*b^4*x^2)","B"
230,1,137,136,4.619165,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^13,x)","\frac{8\,c^2\,\sqrt{c\,x^4+b\,x^2}}{693\,b^2\,x^8}-\frac{c\,\sqrt{c\,x^4+b\,x^2}}{99\,b\,x^{10}}-\frac{\sqrt{c\,x^4+b\,x^2}}{11\,x^{12}}-\frac{16\,c^3\,\sqrt{c\,x^4+b\,x^2}}{1155\,b^3\,x^6}+\frac{64\,c^4\,\sqrt{c\,x^4+b\,x^2}}{3465\,b^4\,x^4}-\frac{128\,c^5\,\sqrt{c\,x^4+b\,x^2}}{3465\,b^5\,x^2}","Not used",1,"(8*c^2*(b*x^2 + c*x^4)^(1/2))/(693*b^2*x^8) - (c*(b*x^2 + c*x^4)^(1/2))/(99*b*x^10) - (b*x^2 + c*x^4)^(1/2)/(11*x^12) - (16*c^3*(b*x^2 + c*x^4)^(1/2))/(1155*b^3*x^6) + (64*c^4*(b*x^2 + c*x^4)^(1/2))/(3465*b^4*x^4) - (128*c^5*(b*x^2 + c*x^4)^(1/2))/(3465*b^5*x^2)","B"
231,1,53,78,4.232807,"\text{Not used}","int(x^4*(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}\,\left(8\,b^3-4\,b^2\,c\,x^2+3\,b\,c^2\,x^4+15\,c^3\,x^6\right)}{105\,c^3\,x}","Not used",1,"((b*x^2 + c*x^4)^(1/2)*(8*b^3 + 15*c^3*x^6 - 4*b^2*c*x^2 + 3*b*c^2*x^4))/(105*c^3*x)","B"
232,1,41,52,4.135019,"\text{Not used}","int(x^2*(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}\,\left(-2\,b^2+b\,c\,x^2+3\,c^2\,x^4\right)}{15\,c^2\,x}","Not used",1,"((b*x^2 + c*x^4)^(1/2)*(3*c^2*x^4 - 2*b^2 + b*c*x^2))/(15*c^2*x)","B"
233,1,29,25,4.136286,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2),x)","\frac{\left(\frac{b}{3\,c}+\frac{x^2}{3}\right)\,\sqrt{c\,x^4+b\,x^2}}{x}","Not used",1,"((b/(3*c) + x^2/3)*(b*x^2 + c*x^4)^(1/2))/x","B"
234,1,68,50,4.307934,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^2,x)","\frac{\sqrt{c\,x^4+b\,x^2}}{x}+\frac{\sqrt{b}\,\mathrm{asin}\left(\frac{\sqrt{b}\,1{}\mathrm{i}}{\sqrt{c}\,x}\right)\,\sqrt{c\,x^4+b\,x^2}\,1{}\mathrm{i}}{\sqrt{c}\,x^2\,\sqrt{\frac{b}{c\,x^2}+1}}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/x + (b^(1/2)*asin((b^(1/2)*1i)/(c^(1/2)*x))*(b*x^2 + c*x^4)^(1/2)*1i)/(c^(1/2)*x^2*(b/(c*x^2) + 1)^(1/2))","B"
235,0,-1,56,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^4,x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^4} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^4, x)","F"
236,0,-1,84,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^6,x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^6} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^6, x)","F"
237,0,-1,112,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^8,x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^8} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^8, x)","F"
238,1,134,124,4.350553,"\text{Not used}","int(x^3*(b*x^2 + c*x^4)^(3/2),x)","\frac{{\left(c\,x^4+b\,x^2\right)}^{5/2}}{10\,c}-\frac{b\,\left(\frac{x^2\,{\left(c\,x^4+b\,x^2\right)}^{3/2}}{4}-\frac{3\,b^2\,\left(\frac{\left(2\,c\,x^2+b\right)\,\sqrt{c\,x^4+b\,x^2}}{4\,c}-\frac{b^2\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{8\,c^{3/2}}\right)}{16\,c}+\frac{b\,{\left(c\,x^4+b\,x^2\right)}^{3/2}}{8\,c}\right)}{4\,c}","Not used",1,"(b*x^2 + c*x^4)^(5/2)/(10*c) - (b*((x^2*(b*x^2 + c*x^4)^(3/2))/4 - (3*b^2*(((b + 2*c*x^2)*(b*x^2 + c*x^4)^(1/2))/(4*c) - (b^2*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(8*c^(3/2))))/(16*c) + (b*(b*x^2 + c*x^4)^(3/2))/(8*c)))/(4*c)","B"
239,1,99,101,4.444566,"\text{Not used}","int(x*(b*x^2 + c*x^4)^(3/2),x)","\frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}\,\left(c\,x^2+\frac{b}{2}\right)}{8\,c}-\frac{3\,b^2\,\left(\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2}-\frac{b^2\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{8\,c^{3/2}}\right)}{32\,c}","Not used",1,"((b*x^2 + c*x^4)^(3/2)*(b/2 + c*x^2))/(8*c) - (3*b^2*((b/(4*c) + x^2/2)*(b*x^2 + c*x^4)^(1/2) - (b^2*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(8*c^(3/2))))/(32*c)","B"
240,0,-1,88,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x, x)","F"
241,0,-1,80,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^3,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^3} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^3, x)","F"
242,0,-1,76,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^5,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^5} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^5, x)","F"
243,0,-1,75,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^7,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^7} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^7, x)","F"
244,1,30,25,4.380103,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^9,x)","-\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}}{5\,b\,x^6}","Not used",1,"-((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2))/(5*b*x^6)","B"
245,1,87,52,4.579221,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^11,x)","\frac{2\,c^3\,\sqrt{c\,x^4+b\,x^2}}{35\,b^2\,x^2}-\frac{8\,c\,\sqrt{c\,x^4+b\,x^2}}{35\,x^6}-\frac{c^2\,\sqrt{c\,x^4+b\,x^2}}{35\,b\,x^4}-\frac{b\,\sqrt{c\,x^4+b\,x^2}}{7\,x^8}","Not used",1,"(2*c^3*(b*x^2 + c*x^4)^(1/2))/(35*b^2*x^2) - (8*c*(b*x^2 + c*x^4)^(1/2))/(35*x^6) - (c^2*(b*x^2 + c*x^4)^(1/2))/(35*b*x^4) - (b*(b*x^2 + c*x^4)^(1/2))/(7*x^8)","B"
246,1,111,80,4.722422,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^13,x)","\frac{4\,c^3\,\sqrt{c\,x^4+b\,x^2}}{315\,b^2\,x^4}-\frac{10\,c\,\sqrt{c\,x^4+b\,x^2}}{63\,x^8}-\frac{c^2\,\sqrt{c\,x^4+b\,x^2}}{105\,b\,x^6}-\frac{b\,\sqrt{c\,x^4+b\,x^2}}{9\,x^{10}}-\frac{8\,c^4\,\sqrt{c\,x^4+b\,x^2}}{315\,b^3\,x^2}","Not used",1,"(4*c^3*(b*x^2 + c*x^4)^(1/2))/(315*b^2*x^4) - (10*c*(b*x^2 + c*x^4)^(1/2))/(63*x^8) - (c^2*(b*x^2 + c*x^4)^(1/2))/(105*b*x^6) - (b*(b*x^2 + c*x^4)^(1/2))/(9*x^10) - (8*c^4*(b*x^2 + c*x^4)^(1/2))/(315*b^3*x^2)","B"
247,1,135,108,4.990258,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^15,x)","\frac{2\,c^3\,\sqrt{c\,x^4+b\,x^2}}{385\,b^2\,x^6}-\frac{4\,c\,\sqrt{c\,x^4+b\,x^2}}{33\,x^{10}}-\frac{c^2\,\sqrt{c\,x^4+b\,x^2}}{231\,b\,x^8}-\frac{b\,\sqrt{c\,x^4+b\,x^2}}{11\,x^{12}}-\frac{8\,c^4\,\sqrt{c\,x^4+b\,x^2}}{1155\,b^3\,x^4}+\frac{16\,c^5\,\sqrt{c\,x^4+b\,x^2}}{1155\,b^4\,x^2}","Not used",1,"(2*c^3*(b*x^2 + c*x^4)^(1/2))/(385*b^2*x^6) - (4*c*(b*x^2 + c*x^4)^(1/2))/(33*x^10) - (c^2*(b*x^2 + c*x^4)^(1/2))/(231*b*x^8) - (b*(b*x^2 + c*x^4)^(1/2))/(11*x^12) - (8*c^4*(b*x^2 + c*x^4)^(1/2))/(1155*b^3*x^4) + (16*c^5*(b*x^2 + c*x^4)^(1/2))/(1155*b^4*x^2)","B"
248,1,159,136,5.173821,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^17,x)","\frac{8\,c^3\,\sqrt{c\,x^4+b\,x^2}}{3003\,b^2\,x^8}-\frac{14\,c\,\sqrt{c\,x^4+b\,x^2}}{143\,x^{12}}-\frac{c^2\,\sqrt{c\,x^4+b\,x^2}}{429\,b\,x^{10}}-\frac{b\,\sqrt{c\,x^4+b\,x^2}}{13\,x^{14}}-\frac{16\,c^4\,\sqrt{c\,x^4+b\,x^2}}{5005\,b^3\,x^6}+\frac{64\,c^5\,\sqrt{c\,x^4+b\,x^2}}{15015\,b^4\,x^4}-\frac{128\,c^6\,\sqrt{c\,x^4+b\,x^2}}{15015\,b^5\,x^2}","Not used",1,"(8*c^3*(b*x^2 + c*x^4)^(1/2))/(3003*b^2*x^8) - (14*c*(b*x^2 + c*x^4)^(1/2))/(143*x^12) - (c^2*(b*x^2 + c*x^4)^(1/2))/(429*b*x^10) - (b*(b*x^2 + c*x^4)^(1/2))/(13*x^14) - (16*c^4*(b*x^2 + c*x^4)^(1/2))/(5005*b^3*x^6) + (64*c^5*(b*x^2 + c*x^4)^(1/2))/(15015*b^4*x^4) - (128*c^6*(b*x^2 + c*x^4)^(1/2))/(15015*b^5*x^2)","B"
249,1,73,134,4.477834,"\text{Not used}","int(x^6*(b*x^2 + c*x^4)^(3/2),x)","\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}\,\left(128\,b^4-320\,b^3\,c\,x^2+560\,b^2\,c^2\,x^4-840\,b\,c^3\,x^6+1155\,c^4\,x^8\right)}{15015\,c^5\,x}","Not used",1,"((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2)*(128*b^4 + 1155*c^4*x^8 - 320*b^3*c*x^2 - 840*b*c^3*x^6 + 560*b^2*c^2*x^4))/(15015*c^5*x)","B"
250,1,62,106,4.304306,"\text{Not used}","int(x^4*(b*x^2 + c*x^4)^(3/2),x)","-\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}\,\left(16\,b^3-40\,b^2\,c\,x^2+70\,b\,c^2\,x^4-105\,c^3\,x^6\right)}{1155\,c^4\,x}","Not used",1,"-((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2)*(16*b^3 - 105*c^3*x^6 - 40*b^2*c*x^2 + 70*b*c^2*x^4))/(1155*c^4*x)","B"
251,1,51,80,4.186891,"\text{Not used}","int(x^2*(b*x^2 + c*x^4)^(3/2),x)","\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}\,\left(8\,b^2-20\,b\,c\,x^2+35\,c^2\,x^4\right)}{315\,c^3\,x}","Not used",1,"((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2)*(8*b^2 + 35*c^2*x^4 - 20*b*c*x^2))/(315*c^3*x)","B"
252,1,40,52,4.160496,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2),x)","-\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}\,\left(2\,b-5\,c\,x^2\right)}{35\,c^2\,x}","Not used",1,"-((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2)*(2*b - 5*c*x^2))/(35*c^2*x)","B"
253,1,30,25,4.148690,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^2,x)","\frac{{\left(c\,x^2+b\right)}^2\,\sqrt{c\,x^4+b\,x^2}}{5\,c\,x}","Not used",1,"((b + c*x^2)^2*(b*x^2 + c*x^4)^(1/2))/(5*c*x)","B"
254,0,-1,73,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^4,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^4} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^4, x)","F"
255,0,-1,79,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^6,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^6} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^6, x)","F"
256,0,-1,81,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^8,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^8} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^8, x)","F"
257,0,-1,109,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^10,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{10}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^10, x)","F"
258,0,-1,137,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^12,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{12}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^12, x)","F"
259,0,-1,165,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^14,x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{14}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^14, x)","F"
260,0,-1,114,0.000000,"\text{Not used}","int(x^7/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^7}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^7/(b*x^2 + c*x^4)^(1/2), x)","F"
261,0,-1,86,0.000000,"\text{Not used}","int(x^5/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^5}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^5/(b*x^2 + c*x^4)^(1/2), x)","F"
262,1,53,58,4.301828,"\text{Not used}","int(x^3/(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}}{2\,c}-\frac{b\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{4\,c^{3/2}}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/(2*c) - (b*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(4*c^(3/2))","B"
263,1,33,31,4.359598,"\text{Not used}","int(x/(b*x^2 + c*x^4)^(1/2),x)","\frac{\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{2\,\sqrt{c}}","Not used",1,"log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2))/(2*c^(1/2))","B"
264,1,21,23,4.212567,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\sqrt{c\,x^4+b\,x^2}}{b\,x^2}","Not used",1,"-(b*x^2 + c*x^4)^(1/2)/(b*x^2)","B"
265,1,29,52,4.259031,"\text{Not used}","int(1/(x^3*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\left(b-2\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2}}{3\,b^2\,x^4}","Not used",1,"-((b - 2*c*x^2)*(b*x^2 + c*x^4)^(1/2))/(3*b^2*x^4)","B"
266,1,42,80,4.325710,"\text{Not used}","int(1/(x^5*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\sqrt{c\,x^4+b\,x^2}\,\left(3\,b^2-4\,b\,c\,x^2+8\,c^2\,x^4\right)}{15\,b^3\,x^6}","Not used",1,"-((b*x^2 + c*x^4)^(1/2)*(3*b^2 + 8*c^2*x^4 - 4*b*c*x^2))/(15*b^3*x^6)","B"
267,1,92,108,4.272657,"\text{Not used}","int(1/(x^7*(b*x^2 + c*x^4)^(1/2)),x)","\frac{6\,c\,\sqrt{c\,x^4+b\,x^2}}{35\,b^2\,x^6}-\frac{\sqrt{c\,x^4+b\,x^2}}{7\,b\,x^8}-\frac{8\,c^2\,\sqrt{c\,x^4+b\,x^2}}{35\,b^3\,x^4}+\frac{16\,c^3\,\sqrt{c\,x^4+b\,x^2}}{35\,b^4\,x^2}","Not used",1,"(6*c*(b*x^2 + c*x^4)^(1/2))/(35*b^2*x^6) - (b*x^2 + c*x^4)^(1/2)/(7*b*x^8) - (8*c^2*(b*x^2 + c*x^4)^(1/2))/(35*b^3*x^4) + (16*c^3*(b*x^2 + c*x^4)^(1/2))/(35*b^4*x^2)","B"
268,1,33,50,4.248254,"\text{Not used}","int(x^4/(b*x^2 + c*x^4)^(1/2),x)","-\frac{\sqrt{c\,x^4+b\,x^2}\,\left(\frac{2\,b}{3\,c^2}-\frac{x^2}{3\,c}\right)}{x}","Not used",1,"-((b*x^2 + c*x^4)^(1/2)*((2*b)/(3*c^2) - x^2/(3*c)))/x","B"
269,1,20,22,4.258200,"\text{Not used}","int(x^2/(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}}{c\,x}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/(c*x)","B"
270,0,-1,30,0.000000,"\text{Not used}","int(1/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{1}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(b*x^2 + c*x^4)^(1/2), x)","F"
271,1,76,59,4.471693,"\text{Not used}","int(1/(x^2*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\left(\frac{\sqrt{c}\,x^2\,\sqrt{c+\frac{b}{x^2}}}{2\,b}+\frac{c^{3/2}\,x^3\,\mathrm{asin}\left(\frac{\sqrt{b}\,1{}\mathrm{i}}{\sqrt{c}\,x}\right)\,1{}\mathrm{i}}{2\,b^{3/2}}\right)\,\sqrt{\frac{b}{c\,x^2}+1}}{x\,\sqrt{c\,x^4+b\,x^2}}","Not used",1,"-(((c^(1/2)*x^2*(c + b/x^2)^(1/2))/(2*b) + (c^(3/2)*x^3*asin((b^(1/2)*1i)/(c^(1/2)*x))*1i)/(2*b^(3/2)))*(b/(c*x^2) + 1)^(1/2))/(x*(b*x^2 + c*x^4)^(1/2))","B"
272,0,-1,87,0.000000,"\text{Not used}","int(1/(x^4*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^4*(b*x^2 + c*x^4)^(1/2)), x)","F"
273,0,-1,109,0.000000,"\text{Not used}","int(x^9/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^9}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^9/(b*x^2 + c*x^4)^(3/2), x)","F"
274,0,-1,81,0.000000,"\text{Not used}","int(x^7/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^7}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^7/(b*x^2 + c*x^4)^(3/2), x)","F"
275,1,55,55,4.327670,"\text{Not used}","int(x^5/(b*x^2 + c*x^4)^(3/2),x)","\frac{\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{2\,c^{3/2}}-\frac{x^2}{c\,\sqrt{c\,x^4+b\,x^2}}","Not used",1,"log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2))/(2*c^(3/2)) - x^2/(c*(b*x^2 + c*x^4)^(1/2))","B"
276,1,26,22,4.130532,"\text{Not used}","int(x^3/(b*x^2 + c*x^4)^(3/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}}{b\,\left(c\,x^2+b\right)}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/(b*(b + c*x^2))","B"
277,1,26,28,4.125196,"\text{Not used}","int(x/(b*x^2 + c*x^4)^(3/2),x)","-\frac{2\,c\,x^2+b}{b^2\,\sqrt{c\,x^4+b\,x^2}}","Not used",1,"-(b + 2*c*x^2)/(b^2*(b*x^2 + c*x^4)^(1/2))","B"
278,1,51,74,4.235715,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)^(3/2)),x)","\frac{\sqrt{c\,x^4+b\,x^2}\,\left(-b^2+4\,b\,c\,x^2+8\,c^2\,x^4\right)}{3\,b^3\,x^4\,\left(c\,x^2+b\right)}","Not used",1,"((b*x^2 + c*x^4)^(1/2)*(8*c^2*x^4 - b^2 + 4*b*c*x^2))/(3*b^3*x^4*(b + c*x^2))","B"
279,1,60,102,4.305087,"\text{Not used}","int(1/(x^3*(b*x^2 + c*x^4)^(3/2)),x)","-\frac{\sqrt{c\,x^4+b\,x^2}\,\left(b^3-2\,b^2\,c\,x^2+8\,b\,c^2\,x^4+16\,c^3\,x^6\right)}{5\,b^4\,x^6\,\left(c\,x^2+b\right)}","Not used",1,"-((b*x^2 + c*x^4)^(1/2)*(b^3 + 16*c^3*x^6 - 2*b^2*c*x^2 + 8*b*c^2*x^4))/(5*b^4*x^6*(b + c*x^2))","B"
280,1,114,130,4.407123,"\text{Not used}","int(1/(x^5*(b*x^2 + c*x^4)^(3/2)),x)","\frac{13\,c\,\sqrt{c\,x^4+b\,x^2}}{35\,b^3\,x^6}-\frac{\sqrt{c\,x^4+b\,x^2}}{7\,b^2\,x^8}-\frac{29\,c^2\,\sqrt{c\,x^4+b\,x^2}}{35\,b^4\,x^4}+\frac{\sqrt{c\,x^4+b\,x^2}\,\left(\frac{93\,c^3}{35\,b^4}+\frac{128\,c^4\,x^2}{35\,b^5}\right)}{x^2\,\left(c\,x^2+b\right)}","Not used",1,"(13*c*(b*x^2 + c*x^4)^(1/2))/(35*b^3*x^6) - (b*x^2 + c*x^4)^(1/2)/(7*b^2*x^8) - (29*c^2*(b*x^2 + c*x^4)^(1/2))/(35*b^4*x^4) + ((b*x^2 + c*x^4)^(1/2)*((93*c^3)/(35*b^4) + (128*c^4*x^2)/(35*b^5)))/(x^2*(b + c*x^2))","B"
281,1,38,47,4.225369,"\text{Not used}","int(x^6/(b*x^2 + c*x^4)^(3/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}\,\left(c\,x^2+2\,b\right)}{c^2\,x\,\left(c\,x^2+b\right)}","Not used",1,"((b*x^2 + c*x^4)^(1/2)*(2*b + c*x^2))/(c^2*x*(b + c*x^2))","B"
282,1,30,21,4.152414,"\text{Not used}","int(x^4/(b*x^2 + c*x^4)^(3/2),x)","-\frac{\sqrt{c\,x^4+b\,x^2}}{c\,x\,\left(c\,x^2+b\right)}","Not used",1,"-(b*x^2 + c*x^4)^(1/2)/(c*x*(b + c*x^2))","B"
283,0,-1,51,0.000000,"\text{Not used}","int(x^2/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^2}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^2/(b*x^2 + c*x^4)^(3/2), x)","F"
284,1,42,81,4.340683,"\text{Not used}","int(1/(b*x^2 + c*x^4)^(3/2),x)","-\frac{x\,{\left(\frac{b}{c\,x^2}+1\right)}^{3/2}\,{{}}_2{\mathrm{F}}_1\left(\frac{3}{2},\frac{5}{2};\ \frac{7}{2};\ -\frac{b}{c\,x^2}\right)}{5\,{\left(c\,x^4+b\,x^2\right)}^{3/2}}","Not used",1,"-(x*(b/(c*x^2) + 1)^(3/2)*hypergeom([3/2, 5/2], 7/2, -b/(c*x^2)))/(5*(b*x^2 + c*x^4)^(3/2))","B"
285,1,44,109,4.637181,"\text{Not used}","int(1/(x^2*(b*x^2 + c*x^4)^(3/2)),x)","-\frac{{\left(\frac{b}{c\,x^2}+1\right)}^{3/2}\,{{}}_2{\mathrm{F}}_1\left(\frac{3}{2},\frac{7}{2};\ \frac{9}{2};\ -\frac{b}{c\,x^2}\right)}{7\,x\,{\left(c\,x^4+b\,x^2\right)}^{3/2}}","Not used",1,"-((b/(c*x^2) + 1)^(3/2)*hypergeom([3/2, 7/2], 9/2, -b/(c*x^2)))/(7*x*(b*x^2 + c*x^4)^(3/2))","B"
286,1,42,34,4.332105,"\text{Not used}","int(x^3/(3*x^2 - 4*x^4)^(1/2),x)","-\frac{\sqrt{3\,x^2-4\,x^4}}{8}-\frac{\ln\left(x^2-\frac{3}{8}-\frac{\sqrt{3-4\,x^2}\,\sqrt{x^2}\,1{}\mathrm{i}}{2}\right)\,3{}\mathrm{i}}{32}","Not used",1,"- (log(x^2 - ((3 - 4*x^2)^(1/2)*(x^2)^(1/2)*1i)/2 - 3/8)*3i)/32 - (3*x^2 - 4*x^4)^(1/2)/8","B"
287,1,41,34,4.362741,"\text{Not used}","int(x^3/(- 3*x^2 - 4*x^4)^(1/2),x)","-\frac{\sqrt{-4\,x^4-3\,x^2}}{8}+\frac{\ln\left(\frac{\sqrt{4\,x^2+3}\,\sqrt{x^2}}{2}+x^2+\frac{3}{8}\right)\,3{}\mathrm{i}}{32}","Not used",1,"(log(((4*x^2 + 3)^(1/2)*(x^2)^(1/2))/2 + x^2 + 3/8)*3i)/32 - (- 3*x^2 - 4*x^4)^(1/2)/8","B"
288,1,40,45,4.397023,"\text{Not used}","int(x^3/(3*x^2 + 4*x^4)^(1/2),x)","\frac{\sqrt{4\,x^4+3\,x^2}}{8}-\frac{3\,\ln\left(\frac{\sqrt{4\,x^2+3}\,\sqrt{x^2}}{2}+x^2+\frac{3}{8}\right)}{32}","Not used",1,"(3*x^2 + 4*x^4)^(1/2)/8 - (3*log(((4*x^2 + 3)^(1/2)*(x^2)^(1/2))/2 + x^2 + 3/8))/32","B"
289,1,40,45,4.455741,"\text{Not used}","int(x^3/(4*x^4 - 3*x^2)^(1/2),x)","\frac{3\,\ln\left(\frac{\sqrt{4\,x^2-3}\,\sqrt{x^2}}{2}+x^2-\frac{3}{8}\right)}{32}+\frac{\sqrt{4\,x^4-3\,x^2}}{8}","Not used",1,"(3*log(((4*x^2 - 3)^(1/2)*(x^2)^(1/2))/2 + x^2 - 3/8))/32 + (4*x^4 - 3*x^2)^(1/2)/8","B"
290,1,53,58,4.706721,"\text{Not used}","int(x^3/(a*x^2 + b*x^4)^(1/2),x)","\frac{\sqrt{b\,x^4+a\,x^2}}{2\,b}-\frac{a\,\ln\left(\frac{b\,x^2+\frac{a}{2}}{\sqrt{b}}+\sqrt{b\,x^4+a\,x^2}\right)}{4\,b^{3/2}}","Not used",1,"(a*x^2 + b*x^4)^(1/2)/(2*b) - (a*log((a/2 + b*x^2)/b^(1/2) + (a*x^2 + b*x^4)^(1/2)))/(4*b^(3/2))","B"
291,1,60,60,4.620914,"\text{Not used}","int(x^3/(a*x^2 - b*x^4)^(1/2),x)","-\frac{\sqrt{a\,x^2-b\,x^4}}{2\,b}-\frac{a\,\ln\left(\frac{\frac{a}{2}-b\,x^2}{\sqrt{-b}}+\sqrt{a\,x^2-b\,x^4}\right)}{4\,{\left(-b\right)}^{3/2}}","Not used",1,"- (a*x^2 - b*x^4)^(1/2)/(2*b) - (a*log((a/2 - b*x^2)/(-b)^(1/2) + (a*x^2 - b*x^4)^(1/2)))/(4*(-b)^(3/2))","B"
292,1,15,21,0.035352,"\text{Not used}","int(x^(7/2)*(b*x^2 + c*x^4),x)","\frac{2\,x^{13/2}\,\left(13\,c\,x^2+17\,b\right)}{221}","Not used",1,"(2*x^(13/2)*(17*b + 13*c*x^2))/221","B"
293,1,15,21,0.029032,"\text{Not used}","int(x^(5/2)*(b*x^2 + c*x^4),x)","\frac{2\,x^{11/2}\,\left(11\,c\,x^2+15\,b\right)}{165}","Not used",1,"(2*x^(11/2)*(15*b + 11*c*x^2))/165","B"
294,1,15,21,0.026897,"\text{Not used}","int(x^(3/2)*(b*x^2 + c*x^4),x)","\frac{2\,x^{9/2}\,\left(9\,c\,x^2+13\,b\right)}{117}","Not used",1,"(2*x^(9/2)*(13*b + 9*c*x^2))/117","B"
295,1,15,21,0.028468,"\text{Not used}","int(x^(1/2)*(b*x^2 + c*x^4),x)","\frac{2\,x^{7/2}\,\left(7\,c\,x^2+11\,b\right)}{77}","Not used",1,"(2*x^(7/2)*(11*b + 7*c*x^2))/77","B"
296,1,15,21,0.026147,"\text{Not used}","int((b*x^2 + c*x^4)/x^(1/2),x)","\frac{2\,x^{5/2}\,\left(5\,c\,x^2+9\,b\right)}{45}","Not used",1,"(2*x^(5/2)*(9*b + 5*c*x^2))/45","B"
297,1,15,21,0.027759,"\text{Not used}","int((b*x^2 + c*x^4)/x^(3/2),x)","\frac{2\,x^{3/2}\,\left(3\,c\,x^2+7\,b\right)}{21}","Not used",1,"(2*x^(3/2)*(7*b + 3*c*x^2))/21","B"
298,1,14,19,0.029750,"\text{Not used}","int((b*x^2 + c*x^4)/x^(5/2),x)","\frac{2\,\sqrt{x}\,\left(c\,x^2+5\,b\right)}{5}","Not used",1,"(2*x^(1/2)*(5*b + c*x^2))/5","B"
299,1,15,19,0.031172,"\text{Not used}","int((b*x^2 + c*x^4)/x^(7/2),x)","-\frac{6\,b-2\,c\,x^2}{3\,\sqrt{x}}","Not used",1,"-(6*b - 2*c*x^2)/(3*x^(1/2))","B"
300,1,25,36,0.048922,"\text{Not used}","int(x^(7/2)*(b*x^2 + c*x^4)^2,x)","x^{17/2}\,\left(\frac{2\,b^2}{17}+\frac{4\,b\,c\,x^2}{21}+\frac{2\,c^2\,x^4}{25}\right)","Not used",1,"x^(17/2)*((2*b^2)/17 + (2*c^2*x^4)/25 + (4*b*c*x^2)/21)","B"
301,1,25,36,0.041985,"\text{Not used}","int(x^(5/2)*(b*x^2 + c*x^4)^2,x)","x^{15/2}\,\left(\frac{2\,b^2}{15}+\frac{4\,b\,c\,x^2}{19}+\frac{2\,c^2\,x^4}{23}\right)","Not used",1,"x^(15/2)*((2*b^2)/15 + (2*c^2*x^4)/23 + (4*b*c*x^2)/19)","B"
302,1,25,36,4.271139,"\text{Not used}","int(x^(3/2)*(b*x^2 + c*x^4)^2,x)","x^{13/2}\,\left(\frac{2\,b^2}{13}+\frac{4\,b\,c\,x^2}{17}+\frac{2\,c^2\,x^4}{21}\right)","Not used",1,"x^(13/2)*((2*b^2)/13 + (2*c^2*x^4)/21 + (4*b*c*x^2)/17)","B"
303,1,25,36,0.041423,"\text{Not used}","int(x^(1/2)*(b*x^2 + c*x^4)^2,x)","x^{11/2}\,\left(\frac{2\,b^2}{11}+\frac{4\,b\,c\,x^2}{15}+\frac{2\,c^2\,x^4}{19}\right)","Not used",1,"x^(11/2)*((2*b^2)/11 + (2*c^2*x^4)/19 + (4*b*c*x^2)/15)","B"
304,1,25,36,0.040488,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^(1/2),x)","x^{9/2}\,\left(\frac{2\,b^2}{9}+\frac{4\,b\,c\,x^2}{13}+\frac{2\,c^2\,x^4}{17}\right)","Not used",1,"x^(9/2)*((2*b^2)/9 + (2*c^2*x^4)/17 + (4*b*c*x^2)/13)","B"
305,1,26,36,4.437667,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^(3/2),x)","\frac{2\,x^{7/2}\,\left(165\,b^2+210\,b\,c\,x^2+77\,c^2\,x^4\right)}{1155}","Not used",1,"(2*x^(7/2)*(165*b^2 + 77*c^2*x^4 + 210*b*c*x^2))/1155","B"
306,1,26,36,0.042758,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^(5/2),x)","\frac{2\,x^{5/2}\,\left(117\,b^2+130\,b\,c\,x^2+45\,c^2\,x^4\right)}{585}","Not used",1,"(2*x^(5/2)*(117*b^2 + 45*c^2*x^4 + 130*b*c*x^2))/585","B"
307,1,26,36,0.046904,"\text{Not used}","int((b*x^2 + c*x^4)^2/x^(7/2),x)","\frac{2\,x^{3/2}\,\left(77\,b^2+66\,b\,c\,x^2+21\,c^2\,x^4\right)}{231}","Not used",1,"(2*x^(3/2)*(77*b^2 + 21*c^2*x^4 + 66*b*c*x^2))/231","B"
308,1,35,51,0.049617,"\text{Not used}","int(x^(7/2)*(b*x^2 + c*x^4)^3,x)","\frac{2\,b^3\,x^{21/2}}{21}+\frac{2\,c^3\,x^{33/2}}{33}+\frac{6\,b^2\,c\,x^{25/2}}{25}+\frac{6\,b\,c^2\,x^{29/2}}{29}","Not used",1,"(2*b^3*x^(21/2))/21 + (2*c^3*x^(33/2))/33 + (6*b^2*c*x^(25/2))/25 + (6*b*c^2*x^(29/2))/29","B"
309,1,35,51,0.051403,"\text{Not used}","int(x^(5/2)*(b*x^2 + c*x^4)^3,x)","\frac{2\,b^3\,x^{19/2}}{19}+\frac{2\,c^3\,x^{31/2}}{31}+\frac{6\,b^2\,c\,x^{23/2}}{23}+\frac{2\,b\,c^2\,x^{27/2}}{9}","Not used",1,"(2*b^3*x^(19/2))/19 + (2*c^3*x^(31/2))/31 + (6*b^2*c*x^(23/2))/23 + (2*b*c^2*x^(27/2))/9","B"
310,1,35,51,0.049742,"\text{Not used}","int(x^(3/2)*(b*x^2 + c*x^4)^3,x)","\frac{2\,b^3\,x^{17/2}}{17}+\frac{2\,c^3\,x^{29/2}}{29}+\frac{2\,b^2\,c\,x^{21/2}}{7}+\frac{6\,b\,c^2\,x^{25/2}}{25}","Not used",1,"(2*b^3*x^(17/2))/17 + (2*c^3*x^(29/2))/29 + (2*b^2*c*x^(21/2))/7 + (6*b*c^2*x^(25/2))/25","B"
311,1,35,51,0.051393,"\text{Not used}","int(x^(1/2)*(b*x^2 + c*x^4)^3,x)","\frac{2\,b^3\,x^{15/2}}{15}+\frac{2\,c^3\,x^{27/2}}{27}+\frac{6\,b^2\,c\,x^{19/2}}{19}+\frac{6\,b\,c^2\,x^{23/2}}{23}","Not used",1,"(2*b^3*x^(15/2))/15 + (2*c^3*x^(27/2))/27 + (6*b^2*c*x^(19/2))/19 + (6*b*c^2*x^(23/2))/23","B"
312,1,35,51,0.046768,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^(1/2),x)","\frac{2\,b^3\,x^{13/2}}{13}+\frac{2\,c^3\,x^{25/2}}{25}+\frac{6\,b^2\,c\,x^{17/2}}{17}+\frac{2\,b\,c^2\,x^{21/2}}{7}","Not used",1,"(2*b^3*x^(13/2))/13 + (2*c^3*x^(25/2))/25 + (6*b^2*c*x^(17/2))/17 + (2*b*c^2*x^(21/2))/7","B"
313,1,35,51,0.049302,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^(3/2),x)","\frac{2\,b^3\,x^{11/2}}{11}+\frac{2\,c^3\,x^{23/2}}{23}+\frac{2\,b^2\,c\,x^{15/2}}{5}+\frac{6\,b\,c^2\,x^{19/2}}{19}","Not used",1,"(2*b^3*x^(11/2))/11 + (2*c^3*x^(23/2))/23 + (2*b^2*c*x^(15/2))/5 + (6*b*c^2*x^(19/2))/19","B"
314,1,35,51,0.052082,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^(5/2),x)","\frac{2\,b^3\,x^{9/2}}{9}+\frac{2\,c^3\,x^{21/2}}{21}+\frac{6\,b^2\,c\,x^{13/2}}{13}+\frac{6\,b\,c^2\,x^{17/2}}{17}","Not used",1,"(2*b^3*x^(9/2))/9 + (2*c^3*x^(21/2))/21 + (6*b^2*c*x^(13/2))/13 + (6*b*c^2*x^(17/2))/17","B"
315,1,35,51,0.049933,"\text{Not used}","int((b*x^2 + c*x^4)^3/x^(7/2),x)","\frac{2\,b^3\,x^{7/2}}{7}+\frac{2\,c^3\,x^{19/2}}{19}+\frac{6\,b^2\,c\,x^{11/2}}{11}+\frac{2\,b\,c^2\,x^{15/2}}{5}","Not used",1,"(2*b^3*x^(7/2))/7 + (2*c^3*x^(19/2))/19 + (6*b^2*c*x^(11/2))/11 + (2*b*c^2*x^(15/2))/5","B"
316,1,66,217,0.113531,"\text{Not used}","int(x^(13/2)/(b*x^2 + c*x^4),x)","\frac{2\,x^{7/2}}{7\,c}-\frac{2\,b\,x^{3/2}}{3\,c^2}+\frac{{\left(-b\right)}^{7/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{11/4}}+\frac{{\left(-b\right)}^{7/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,1{}\mathrm{i}}{c^{11/4}}","Not used",1,"(2*x^(7/2))/(7*c) - (2*b*x^(3/2))/(3*c^2) + ((-b)^(7/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(11/4) + ((-b)^(7/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*1i)/c^(11/4)","B"
317,1,67,215,4.494336,"\text{Not used}","int(x^(11/2)/(b*x^2 + c*x^4),x)","\frac{2\,x^{5/2}}{5\,c}-\frac{2\,b\,\sqrt{x}}{c^2}-\frac{{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{9/4}}+\frac{{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,1{}\mathrm{i}}{c^{9/4}}","Not used",1,"(2*x^(5/2))/(5*c) - (2*b*x^(1/2))/c^2 - ((-b)^(5/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(9/4) + ((-b)^(5/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*1i)/c^(9/4)","B"
318,1,54,204,4.358719,"\text{Not used}","int(x^(9/2)/(b*x^2 + c*x^4),x)","\frac{2\,x^{3/2}}{3\,c}+\frac{{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{7/4}}-\frac{{\left(-b\right)}^{3/4}\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{7/4}}","Not used",1,"(2*x^(3/2))/(3*c) + ((-b)^(3/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(7/4) - ((-b)^(3/4)*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(7/4)","B"
319,1,55,202,4.359771,"\text{Not used}","int(x^(7/2)/(b*x^2 + c*x^4),x)","\frac{2\,\sqrt{x}}{c}-\frac{{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{5/4}}-\frac{{\left(-b\right)}^{1/4}\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{c^{5/4}}","Not used",1,"(2*x^(1/2))/c - ((-b)^(1/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(5/4) - ((-b)^(1/4)*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/c^(5/4)","B"
320,1,38,192,0.079423,"\text{Not used}","int(x^(5/2)/(b*x^2 + c*x^4),x)","\frac{\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)-\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{{\left(-b\right)}^{1/4}\,c^{3/4}}","Not used",1,"(atan((c^(1/4)*x^(1/2))/(-b)^(1/4)) - atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/((-b)^(1/4)*c^(3/4))","B"
321,1,37,192,4.434305,"\text{Not used}","int(x^(3/2)/(b*x^2 + c*x^4),x)","-\frac{\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)+\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{{\left(-b\right)}^{3/4}\,c^{1/4}}","Not used",1,"-(atan((c^(1/4)*x^(1/2))/(-b)^(1/4)) + atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/((-b)^(3/4)*c^(1/4))","B"
322,1,54,202,4.530406,"\text{Not used}","int(x^(1/2)/(b*x^2 + c*x^4),x)","\frac{{\left(-c\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{5/4}}-\frac{{\left(-c\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{5/4}}-\frac{2}{b\,\sqrt{x}}","Not used",1,"((-c)^(1/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(5/4) - ((-c)^(1/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(5/4) - 2/(b*x^(1/2))","B"
323,1,53,204,0.099093,"\text{Not used}","int(1/(x^(1/2)*(b*x^2 + c*x^4)),x)","\frac{{\left(-c\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{7/4}}-\frac{2}{3\,b\,x^{3/2}}+\frac{{\left(-c\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{7/4}}","Not used",1,"((-c)^(3/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(7/4) - 2/(3*b*x^(3/2)) + ((-c)^(3/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(7/4)","B"
324,1,66,215,0.092761,"\text{Not used}","int(1/(x^(3/2)*(b*x^2 + c*x^4)),x)","\frac{{\left(-c\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{9/4}}-\frac{{\left(-c\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{9/4}}-\frac{\frac{2}{5\,b}-\frac{2\,c\,x^2}{b^2}}{x^{5/2}}","Not used",1,"((-c)^(5/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(9/4) - ((-c)^(5/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(9/4) - (2/(5*b) - (2*c*x^2)/b^2)/x^(5/2)","B"
325,1,65,217,4.386107,"\text{Not used}","int(1/(x^(5/2)*(b*x^2 + c*x^4)),x)","\frac{{\left(-c\right)}^{7/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{11/4}}-\frac{\frac{2}{7\,b}-\frac{2\,c\,x^2}{3\,b^2}}{x^{7/2}}+\frac{{\left(-c\right)}^{7/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{11/4}}","Not used",1,"((-c)^(7/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(11/4) - (2/(7*b) - (2*c*x^2)/(3*b^2))/x^(7/2) + ((-c)^(7/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(11/4)","B"
326,1,77,230,4.466053,"\text{Not used}","int(1/(x^(7/2)*(b*x^2 + c*x^4)),x)","\frac{{\left(-c\right)}^{9/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{13/4}}-\frac{{\left(-c\right)}^{9/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{b^{13/4}}-\frac{\frac{2}{9\,b}-\frac{2\,c\,x^2}{5\,b^2}+\frac{2\,c^2\,x^4}{b^3}}{x^{9/2}}","Not used",1,"((-c)^(9/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(13/4) - ((-c)^(9/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/b^(13/4) - (2/(9*b) - (2*c*x^2)/(5*b^2) + (2*c^2*x^4)/b^3)/x^(9/2)","B"
327,1,92,243,0.097262,"\text{Not used}","int(x^(19/2)/(b*x^2 + c*x^4)^2,x)","\frac{2\,x^{5/2}}{5\,c^2}-\frac{b^2\,\sqrt{x}}{2\,\left(c^4\,x^2+b\,c^3\right)}-\frac{4\,b\,\sqrt{x}}{c^3}-\frac{9\,{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,c^{13/4}}+\frac{{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,9{}\mathrm{i}}{4\,c^{13/4}}","Not used",1,"(2*x^(5/2))/(5*c^2) - (b^2*x^(1/2))/(2*(b*c^3 + c^4*x^2)) - (4*b*x^(1/2))/c^3 - (9*(-b)^(5/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*c^(13/4)) + ((-b)^(5/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*9i)/(4*c^(13/4))","B"
328,1,80,230,0.106611,"\text{Not used}","int(x^(17/2)/(b*x^2 + c*x^4)^2,x)","\frac{2\,x^{3/2}}{3\,c^2}+\frac{7\,{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,c^{11/4}}+\frac{b\,x^{3/2}}{2\,\left(c^3\,x^2+b\,c^2\right)}+\frac{{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,7{}\mathrm{i}}{4\,c^{11/4}}","Not used",1,"(2*x^(3/2))/(3*c^2) + (7*(-b)^(3/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*c^(11/4)) + ((-b)^(3/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*7i)/(4*c^(11/4)) + (b*x^(3/2))/(2*(b*c^2 + c^3*x^2))","B"
329,1,80,230,4.320310,"\text{Not used}","int(x^(15/2)/(b*x^2 + c*x^4)^2,x)","\frac{2\,\sqrt{x}}{c^2}-\frac{5\,{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,c^{9/4}}+\frac{b\,\sqrt{x}}{2\,\left(c^3\,x^2+b\,c^2\right)}+\frac{{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,5{}\mathrm{i}}{4\,c^{9/4}}","Not used",1,"(2*x^(1/2))/c^2 - (5*(-b)^(1/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*c^(9/4)) + ((-b)^(1/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*5i)/(4*c^(9/4)) + (b*x^(1/2))/(2*(b*c^2 + c^3*x^2))","B"
330,1,64,218,0.089443,"\text{Not used}","int(x^(13/2)/(b*x^2 + c*x^4)^2,x)","\frac{3\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{1/4}\,c^{7/4}}-\frac{x^{3/2}}{2\,c\,\left(c\,x^2+b\right)}-\frac{3\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{1/4}\,c^{7/4}}","Not used",1,"(3*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*(-b)^(1/4)*c^(7/4)) - x^(3/2)/(2*c*(b + c*x^2)) - (3*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*(-b)^(1/4)*c^(7/4))","B"
331,1,64,218,4.311071,"\text{Not used}","int(x^(11/2)/(b*x^2 + c*x^4)^2,x)","-\frac{\sqrt{x}}{2\,c\,\left(c\,x^2+b\right)}-\frac{\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{3/4}\,c^{5/4}}-\frac{\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{3/4}\,c^{5/4}}","Not used",1,"- x^(1/2)/(2*c*(b + c*x^2)) - atan((c^(1/4)*x^(1/2))/(-b)^(1/4))/(4*(-b)^(3/4)*c^(5/4)) - atanh((c^(1/4)*x^(1/2))/(-b)^(1/4))/(4*(-b)^(3/4)*c^(5/4))","B"
332,1,64,218,4.339752,"\text{Not used}","int(x^(9/2)/(b*x^2 + c*x^4)^2,x)","\frac{x^{3/2}}{2\,b\,\left(c\,x^2+b\right)}-\frac{\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{5/4}\,c^{3/4}}+\frac{\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{5/4}\,c^{3/4}}","Not used",1,"x^(3/2)/(2*b*(b + c*x^2)) - atan((c^(1/4)*x^(1/2))/(-b)^(1/4))/(4*(-b)^(5/4)*c^(3/4)) + atanh((c^(1/4)*x^(1/2))/(-b)^(1/4))/(4*(-b)^(5/4)*c^(3/4))","B"
333,1,64,218,0.095476,"\text{Not used}","int(x^(7/2)/(b*x^2 + c*x^4)^2,x)","\frac{\sqrt{x}}{2\,b\,\left(c\,x^2+b\right)}+\frac{3\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{7/4}\,c^{1/4}}+\frac{3\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{4\,{\left(-b\right)}^{7/4}\,c^{1/4}}","Not used",1,"x^(1/2)/(2*b*(b + c*x^2)) + (3*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*(-b)^(7/4)*c^(1/4)) + (3*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(4*(-b)^(7/4)*c^(1/4))","B"
334,1,77,230,0.085032,"\text{Not used}","int(x^(5/2)/(b*x^2 + c*x^4)^2,x)","\frac{5\,{\left(-c\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{9/4}}-\frac{5\,{\left(-c\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{9/4}}-\frac{\frac{2}{b}+\frac{5\,c\,x^2}{2\,b^2}}{b\,\sqrt{x}+c\,x^{5/2}}","Not used",1,"(5*(-c)^(1/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(9/4)) - (5*(-c)^(1/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(9/4)) - (2/b + (5*c*x^2)/(2*b^2))/(b*x^(1/2) + c*x^(5/2))","B"
335,1,77,230,0.107076,"\text{Not used}","int(x^(3/2)/(b*x^2 + c*x^4)^2,x)","\frac{7\,{\left(-c\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{11/4}}-\frac{\frac{2}{3\,b}+\frac{7\,c\,x^2}{6\,b^2}}{b\,x^{3/2}+c\,x^{7/2}}+\frac{7\,{\left(-c\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{11/4}}","Not used",1,"(7*(-c)^(3/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(11/4)) - (2/(3*b) + (7*c*x^2)/(6*b^2))/(b*x^(3/2) + c*x^(7/2)) + (7*(-c)^(3/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(11/4))","B"
336,1,87,243,4.368713,"\text{Not used}","int(x^(1/2)/(b*x^2 + c*x^4)^2,x)","\frac{\frac{18\,c\,x^2}{5\,b^2}-\frac{2}{5\,b}+\frac{9\,c^2\,x^4}{2\,b^3}}{b\,x^{5/2}+c\,x^{9/2}}-\frac{9\,{\left(-c\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{13/4}}+\frac{9\,{\left(-c\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{13/4}}","Not used",1,"((18*c*x^2)/(5*b^2) - 2/(5*b) + (9*c^2*x^4)/(2*b^3))/(b*x^(5/2) + c*x^(9/2)) - (9*(-c)^(5/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(13/4)) + (9*(-c)^(5/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(13/4))","B"
337,1,87,243,0.105681,"\text{Not used}","int(1/(x^(1/2)*(b*x^2 + c*x^4)^2),x)","\frac{\frac{22\,c\,x^2}{21\,b^2}-\frac{2}{7\,b}+\frac{11\,c^2\,x^4}{6\,b^3}}{b\,x^{7/2}+c\,x^{11/2}}+\frac{11\,{\left(-c\right)}^{7/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{15/4}}+\frac{11\,{\left(-c\right)}^{7/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{15/4}}","Not used",1,"((22*c*x^2)/(21*b^2) - 2/(7*b) + (11*c^2*x^4)/(6*b^3))/(b*x^(7/2) + c*x^(11/2)) + (11*(-c)^(7/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(15/4)) + (11*(-c)^(7/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(15/4))","B"
338,1,99,258,4.369413,"\text{Not used}","int(1/(x^(3/2)*(b*x^2 + c*x^4)^2),x)","\frac{13\,{\left(-c\right)}^{9/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{17/4}}-\frac{13\,{\left(-c\right)}^{9/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{4\,b^{17/4}}-\frac{\frac{2}{9\,b}-\frac{26\,c\,x^2}{45\,b^2}+\frac{26\,c^2\,x^4}{5\,b^3}+\frac{13\,c^3\,x^6}{2\,b^4}}{b\,x^{9/2}+c\,x^{13/2}}","Not used",1,"(13*(-c)^(9/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(17/4)) - (13*(-c)^(9/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(4*b^(17/4)) - (2/(9*b) - (26*c*x^2)/(45*b^2) + (26*c^2*x^4)/(5*b^3) + (13*c^3*x^6)/(2*b^4))/(b*x^(9/2) + c*x^(13/2))","B"
339,1,101,251,4.388744,"\text{Not used}","int(x^(23/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{13\,b^2\,\sqrt{x}}{16}+\frac{17\,b\,c\,x^{5/2}}{16}}{b^2\,c^3+2\,b\,c^4\,x^2+c^5\,x^4}+\frac{2\,\sqrt{x}}{c^3}-\frac{45\,{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,c^{13/4}}+\frac{{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}\,1{}\mathrm{i}}{{\left(-b\right)}^{1/4}}\right)\,45{}\mathrm{i}}{32\,c^{13/4}}","Not used",1,"((13*b^2*x^(1/2))/16 + (17*b*c*x^(5/2))/16)/(b^2*c^3 + c^5*x^4 + 2*b*c^4*x^2) + (2*x^(1/2))/c^3 - (45*(-b)^(1/4)*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*c^(13/4)) + ((-b)^(1/4)*atan((c^(1/4)*x^(1/2)*1i)/(-b)^(1/4))*45i)/(32*c^(13/4))","B"
340,1,87,239,4.280795,"\text{Not used}","int(x^(21/2)/(b*x^2 + c*x^4)^3,x)","\frac{21\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{1/4}\,c^{11/4}}-\frac{\frac{11\,x^{7/2}}{16\,c}+\frac{7\,b\,x^{3/2}}{16\,c^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}-\frac{21\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{1/4}\,c^{11/4}}","Not used",1,"(21*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(1/4)*c^(11/4)) - ((11*x^(7/2))/(16*c) + (7*b*x^(3/2))/(16*c^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) - (21*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(1/4)*c^(11/4))","B"
341,1,87,239,0.096603,"\text{Not used}","int(x^(19/2)/(b*x^2 + c*x^4)^3,x)","-\frac{\frac{9\,x^{5/2}}{16\,c}+\frac{5\,b\,\sqrt{x}}{16\,c^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}-\frac{5\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{3/4}\,c^{9/4}}-\frac{5\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{3/4}\,c^{9/4}}","Not used",1,"- ((9*x^(5/2))/(16*c) + (5*b*x^(1/2))/(16*c^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) - (5*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(3/4)*c^(9/4)) - (5*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(3/4)*c^(9/4))","B"
342,1,85,242,0.087063,"\text{Not used}","int(x^(17/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{3\,x^{7/2}}{16\,b}-\frac{x^{3/2}}{16\,c}}{b^2+2\,b\,c\,x^2+c^2\,x^4}-\frac{3\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{5/4}\,c^{7/4}}+\frac{3\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{5/4}\,c^{7/4}}","Not used",1,"((3*x^(7/2))/(16*b) - x^(3/2)/(16*c))/(b^2 + c^2*x^4 + 2*b*c*x^2) - (3*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(5/4)*c^(7/4)) + (3*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(5/4)*c^(7/4))","B"
343,1,85,242,0.102421,"\text{Not used}","int(x^(15/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{x^{5/2}}{16\,b}-\frac{3\,\sqrt{x}}{16\,c}}{b^2+2\,b\,c\,x^2+c^2\,x^4}+\frac{3\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{7/4}\,c^{5/4}}+\frac{3\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{7/4}\,c^{5/4}}","Not used",1,"(x^(5/2)/(16*b) - (3*x^(1/2))/(16*c))/(b^2 + c^2*x^4 + 2*b*c*x^2) + (3*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(7/4)*c^(5/4)) + (3*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(7/4)*c^(5/4))","B"
344,1,86,239,0.088880,"\text{Not used}","int(x^(13/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{9\,x^{3/2}}{16\,b}+\frac{5\,c\,x^{7/2}}{16\,b^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}+\frac{5\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{9/4}\,c^{3/4}}-\frac{5\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{9/4}\,c^{3/4}}","Not used",1,"((9*x^(3/2))/(16*b) + (5*c*x^(7/2))/(16*b^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) + (5*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(9/4)*c^(3/4)) - (5*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(9/4)*c^(3/4))","B"
345,1,86,239,4.292467,"\text{Not used}","int(x^(11/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{11\,\sqrt{x}}{16\,b}+\frac{7\,c\,x^{5/2}}{16\,b^2}}{b^2+2\,b\,c\,x^2+c^2\,x^4}-\frac{21\,\mathrm{atan}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{11/4}\,c^{1/4}}-\frac{21\,\mathrm{atanh}\left(\frac{c^{1/4}\,\sqrt{x}}{{\left(-b\right)}^{1/4}}\right)}{32\,{\left(-b\right)}^{11/4}\,c^{1/4}}","Not used",1,"((11*x^(1/2))/(16*b) + (7*c*x^(5/2))/(16*b^2))/(b^2 + c^2*x^4 + 2*b*c*x^2) - (21*atan((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(11/4)*c^(1/4)) - (21*atanh((c^(1/4)*x^(1/2))/(-b)^(1/4)))/(32*(-b)^(11/4)*c^(1/4))","B"
346,1,99,251,4.366307,"\text{Not used}","int(x^(9/2)/(b*x^2 + c*x^4)^3,x)","\frac{45\,{\left(-c\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{13/4}}-\frac{45\,{\left(-c\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{13/4}}-\frac{\frac{2}{b}+\frac{81\,c\,x^2}{16\,b^2}+\frac{45\,c^2\,x^4}{16\,b^3}}{b^2\,\sqrt{x}+c^2\,x^{9/2}+2\,b\,c\,x^{5/2}}","Not used",1,"(45*(-c)^(1/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(13/4)) - (45*(-c)^(1/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(13/4)) - (2/b + (81*c*x^2)/(16*b^2) + (45*c^2*x^4)/(16*b^3))/(b^2*x^(1/2) + c^2*x^(9/2) + 2*b*c*x^(5/2))","B"
347,1,99,251,0.127803,"\text{Not used}","int(x^(7/2)/(b*x^2 + c*x^4)^3,x)","\frac{77\,{\left(-c\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{15/4}}-\frac{\frac{2}{3\,b}+\frac{121\,c\,x^2}{48\,b^2}+\frac{77\,c^2\,x^4}{48\,b^3}}{b^2\,x^{3/2}+c^2\,x^{11/2}+2\,b\,c\,x^{7/2}}+\frac{77\,{\left(-c\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{15/4}}","Not used",1,"(77*(-c)^(3/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(15/4)) - (2/(3*b) + (121*c*x^2)/(48*b^2) + (77*c^2*x^4)/(48*b^3))/(b^2*x^(3/2) + c^2*x^(11/2) + 2*b*c*x^(7/2)) + (77*(-c)^(3/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(15/4))","B"
348,1,109,264,0.118267,"\text{Not used}","int(x^(5/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{26\,c\,x^2}{5\,b^2}-\frac{2}{5\,b}+\frac{1053\,c^2\,x^4}{80\,b^3}+\frac{117\,c^3\,x^6}{16\,b^4}}{b^2\,x^{5/2}+c^2\,x^{13/2}+2\,b\,c\,x^{9/2}}-\frac{117\,{\left(-c\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{17/4}}+\frac{117\,{\left(-c\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{17/4}}","Not used",1,"((26*c*x^2)/(5*b^2) - 2/(5*b) + (1053*c^2*x^4)/(80*b^3) + (117*c^3*x^6)/(16*b^4))/(b^2*x^(5/2) + c^2*x^(13/2) + 2*b*c*x^(9/2)) - (117*(-c)^(5/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(17/4)) + (117*(-c)^(5/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(17/4))","B"
349,1,109,264,4.348354,"\text{Not used}","int(x^(3/2)/(b*x^2 + c*x^4)^3,x)","\frac{\frac{10\,c\,x^2}{7\,b^2}-\frac{2}{7\,b}+\frac{605\,c^2\,x^4}{112\,b^3}+\frac{55\,c^3\,x^6}{16\,b^4}}{b^2\,x^{7/2}+c^2\,x^{15/2}+2\,b\,c\,x^{11/2}}+\frac{165\,{\left(-c\right)}^{7/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{19/4}}+\frac{165\,{\left(-c\right)}^{7/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{19/4}}","Not used",1,"((10*c*x^2)/(7*b^2) - 2/(7*b) + (605*c^2*x^4)/(112*b^3) + (55*c^3*x^6)/(16*b^4))/(b^2*x^(7/2) + c^2*x^(15/2) + 2*b*c*x^(11/2)) + (165*(-c)^(7/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(19/4)) + (165*(-c)^(7/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(19/4))","B"
350,1,121,279,0.139035,"\text{Not used}","int(x^(1/2)/(b*x^2 + c*x^4)^3,x)","\frac{221\,{\left(-c\right)}^{9/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{21/4}}-\frac{221\,{\left(-c\right)}^{9/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{21/4}}-\frac{\frac{2}{9\,b}-\frac{34\,c\,x^2}{45\,b^2}+\frac{442\,c^2\,x^4}{45\,b^3}+\frac{1989\,c^3\,x^6}{80\,b^4}+\frac{221\,c^4\,x^8}{16\,b^5}}{b^2\,x^{9/2}+c^2\,x^{17/2}+2\,b\,c\,x^{13/2}}","Not used",1,"(221*(-c)^(9/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(21/4)) - (221*(-c)^(9/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(21/4)) - (2/(9*b) - (34*c*x^2)/(45*b^2) + (442*c^2*x^4)/(45*b^3) + (1989*c^3*x^6)/(80*b^4) + (221*c^4*x^8)/(16*b^5))/(b^2*x^(9/2) + c^2*x^(17/2) + 2*b*c*x^(13/2))","B"
351,1,121,279,4.388787,"\text{Not used}","int(1/(x^(1/2)*(b*x^2 + c*x^4)^3),x)","\frac{285\,{\left(-c\right)}^{11/4}\,\mathrm{atan}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{23/4}}-\frac{\frac{2}{11\,b}-\frac{38\,c\,x^2}{77\,b^2}+\frac{190\,c^2\,x^4}{77\,b^3}+\frac{1045\,c^3\,x^6}{112\,b^4}+\frac{95\,c^4\,x^8}{16\,b^5}}{b^2\,x^{11/2}+c^2\,x^{19/2}+2\,b\,c\,x^{15/2}}+\frac{285\,{\left(-c\right)}^{11/4}\,\mathrm{atanh}\left(\frac{{\left(-c\right)}^{1/4}\,\sqrt{x}}{b^{1/4}}\right)}{32\,b^{23/4}}","Not used",1,"(285*(-c)^(11/4)*atan(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(23/4)) - (2/(11*b) - (38*c*x^2)/(77*b^2) + (190*c^2*x^4)/(77*b^3) + (1045*c^3*x^6)/(112*b^4) + (95*c^4*x^8)/(16*b^5))/(b^2*x^(11/2) + c^2*x^(19/2) + 2*b*c*x^(15/2)) + (285*(-c)^(11/4)*atanh(((-c)^(1/4)*x^(1/2))/b^(1/4)))/(32*b^(23/4))","B"
352,0,-1,323,0.000000,"\text{Not used}","int(x^(7/2)*(b*x^2 + c*x^4)^(1/2),x)","\int x^{7/2}\,\sqrt{c\,x^4+b\,x^2} \,d x","Not used",1,"int(x^(7/2)*(b*x^2 + c*x^4)^(1/2), x)","F"
353,0,-1,176,0.000000,"\text{Not used}","int(x^(5/2)*(b*x^2 + c*x^4)^(1/2),x)","\int x^{5/2}\,\sqrt{c\,x^4+b\,x^2} \,d x","Not used",1,"int(x^(5/2)*(b*x^2 + c*x^4)^(1/2), x)","F"
354,0,-1,293,0.000000,"\text{Not used}","int(x^(3/2)*(b*x^2 + c*x^4)^(1/2),x)","\int x^{3/2}\,\sqrt{c\,x^4+b\,x^2} \,d x","Not used",1,"int(x^(3/2)*(b*x^2 + c*x^4)^(1/2), x)","F"
355,0,-1,146,0.000000,"\text{Not used}","int(x^(1/2)*(b*x^2 + c*x^4)^(1/2),x)","\int \sqrt{x}\,\sqrt{c\,x^4+b\,x^2} \,d x","Not used",1,"int(x^(1/2)*(b*x^2 + c*x^4)^(1/2), x)","F"
356,0,-1,263,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(1/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{\sqrt{x}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(1/2), x)","F"
357,0,-1,118,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(3/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{3/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(3/2), x)","F"
358,0,-1,254,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(5/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{5/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(5/2), x)","F"
359,0,-1,118,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(7/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{7/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(7/2), x)","F"
360,0,-1,293,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(9/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{9/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(9/2), x)","F"
361,0,-1,146,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(11/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{11/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(11/2), x)","F"
362,0,-1,323,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(13/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{13/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(13/2), x)","F"
363,0,-1,176,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(1/2)/x^(15/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2}}{x^{15/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(1/2)/x^(15/2), x)","F"
364,0,-1,350,0.000000,"\text{Not used}","int(x^(3/2)*(b*x^2 + c*x^4)^(3/2),x)","\int x^{3/2}\,{\left(c\,x^4+b\,x^2\right)}^{3/2} \,d x","Not used",1,"int(x^(3/2)*(b*x^2 + c*x^4)^(3/2), x)","F"
365,0,-1,203,0.000000,"\text{Not used}","int(x^(1/2)*(b*x^2 + c*x^4)^(3/2),x)","\int \sqrt{x}\,{\left(c\,x^4+b\,x^2\right)}^{3/2} \,d x","Not used",1,"int(x^(1/2)*(b*x^2 + c*x^4)^(3/2), x)","F"
366,0,-1,320,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(1/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{\sqrt{x}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(1/2), x)","F"
367,0,-1,173,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(3/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{3/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(3/2), x)","F"
368,0,-1,290,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(5/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{5/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(5/2), x)","F"
369,0,-1,143,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(7/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{7/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(7/2), x)","F"
370,0,-1,286,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(9/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{9/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(9/2), x)","F"
371,0,-1,143,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(11/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{11/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(11/2), x)","F"
372,0,-1,287,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(13/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{13/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(13/2), x)","F"
373,0,-1,143,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(15/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{15/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(15/2), x)","F"
374,0,-1,320,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(17/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{17/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(17/2), x)","F"
375,0,-1,173,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(19/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{19/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(19/2), x)","F"
376,0,-1,350,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(21/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{21/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(21/2), x)","F"
377,0,-1,203,0.000000,"\text{Not used}","int((b*x^2 + c*x^4)^(3/2)/x^(23/2),x)","\int \frac{{\left(c\,x^4+b\,x^2\right)}^{3/2}}{x^{23/2}} \,d x","Not used",1,"int((b*x^2 + c*x^4)^(3/2)/x^(23/2), x)","F"
378,0,-1,179,0.000000,"\text{Not used}","int(x^(13/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{13/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(13/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
379,0,-1,296,0.000000,"\text{Not used}","int(x^(11/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{11/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(11/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
380,0,-1,149,0.000000,"\text{Not used}","int(x^(9/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{9/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(9/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
381,0,-1,266,0.000000,"\text{Not used}","int(x^(7/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{7/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(7/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
382,0,-1,121,0.000000,"\text{Not used}","int(x^(5/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{5/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(5/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
383,0,-1,231,0.000000,"\text{Not used}","int(x^(3/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^{3/2}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(3/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
384,0,-1,90,0.000000,"\text{Not used}","int(x^(1/2)/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{\sqrt{x}}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(x^(1/2)/(b*x^2 + c*x^4)^(1/2), x)","F"
385,0,-1,259,0.000000,"\text{Not used}","int(1/(x^(1/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{\sqrt{x}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(1/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
386,0,-1,121,0.000000,"\text{Not used}","int(1/(x^(3/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^{3/2}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(3/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
387,0,-1,296,0.000000,"\text{Not used}","int(1/(x^(5/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^{5/2}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(5/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
388,0,-1,149,0.000000,"\text{Not used}","int(1/(x^(7/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^{7/2}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(7/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
389,0,-1,326,0.000000,"\text{Not used}","int(1/(x^(9/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^{9/2}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(9/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
390,0,-1,179,0.000000,"\text{Not used}","int(1/(x^(11/2)*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^{11/2}\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^(11/2)*(b*x^2 + c*x^4)^(1/2)), x)","F"
391,0,-1,174,0.000000,"\text{Not used}","int(x^(17/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{17/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(17/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
392,0,-1,291,0.000000,"\text{Not used}","int(x^(15/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{15/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(15/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
393,0,-1,146,0.000000,"\text{Not used}","int(x^(13/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{13/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(13/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
394,0,-1,259,0.000000,"\text{Not used}","int(x^(11/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{11/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(11/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
395,0,-1,119,0.000000,"\text{Not used}","int(x^(9/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{9/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(9/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
396,0,-1,260,0.000000,"\text{Not used}","int(x^(7/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{7/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(7/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
397,0,-1,118,0.000000,"\text{Not used}","int(x^(5/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{5/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(5/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
398,0,-1,286,0.000000,"\text{Not used}","int(x^(3/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^{3/2}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(3/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
399,0,-1,145,0.000000,"\text{Not used}","int(x^(1/2)/(b*x^2 + c*x^4)^(3/2),x)","\int \frac{\sqrt{x}}{{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(x^(1/2)/(b*x^2 + c*x^4)^(3/2), x)","F"
400,0,-1,320,0.000000,"\text{Not used}","int(1/(x^(1/2)*(b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{\sqrt{x}\,{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^(1/2)*(b*x^2 + c*x^4)^(3/2)), x)","F"
401,0,-1,173,0.000000,"\text{Not used}","int(1/(x^(3/2)*(b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x^{3/2}\,{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^(3/2)*(b*x^2 + c*x^4)^(3/2)), x)","F"
402,0,-1,350,0.000000,"\text{Not used}","int(1/(x^(5/2)*(b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x^{5/2}\,{\left(c\,x^4+b\,x^2\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^(5/2)*(b*x^2 + c*x^4)^(3/2)), x)","F"
403,1,171,73,4.290011,"\text{Not used}","int((c*x)^m*(b*x^2 + c*x^4)^3,x)","{\left(c\,x\right)}^m\,\left(\frac{b^3\,x^7\,\left(m^3+33\,m^2+359\,m+1287\right)}{m^4+40\,m^3+590\,m^2+3800\,m+9009}+\frac{c^3\,x^{13}\,\left(m^3+27\,m^2+239\,m+693\right)}{m^4+40\,m^3+590\,m^2+3800\,m+9009}+\frac{3\,b\,c^2\,x^{11}\,\left(m^3+29\,m^2+271\,m+819\right)}{m^4+40\,m^3+590\,m^2+3800\,m+9009}+\frac{3\,b^2\,c\,x^9\,\left(m^3+31\,m^2+311\,m+1001\right)}{m^4+40\,m^3+590\,m^2+3800\,m+9009}\right)","Not used",1,"(c*x)^m*((b^3*x^7*(359*m + 33*m^2 + m^3 + 1287))/(3800*m + 590*m^2 + 40*m^3 + m^4 + 9009) + (c^3*x^13*(239*m + 27*m^2 + m^3 + 693))/(3800*m + 590*m^2 + 40*m^3 + m^4 + 9009) + (3*b*c^2*x^11*(271*m + 29*m^2 + m^3 + 819))/(3800*m + 590*m^2 + 40*m^3 + m^4 + 9009) + (3*b^2*c*x^9*(311*m + 31*m^2 + m^3 + 1001))/(3800*m + 590*m^2 + 40*m^3 + m^4 + 9009))","B"
404,1,97,52,4.194868,"\text{Not used}","int((c*x)^m*(b*x^2 + c*x^4)^2,x)","{\left(c\,x\right)}^m\,\left(\frac{b^2\,x^5\,\left(m^2+16\,m+63\right)}{m^3+21\,m^2+143\,m+315}+\frac{c^2\,x^9\,\left(m^2+12\,m+35\right)}{m^3+21\,m^2+143\,m+315}+\frac{2\,b\,c\,x^7\,\left(m^2+14\,m+45\right)}{m^3+21\,m^2+143\,m+315}\right)","Not used",1,"(c*x)^m*((b^2*x^5*(16*m + m^2 + 63))/(143*m + 21*m^2 + m^3 + 315) + (c^2*x^9*(12*m + m^2 + 35))/(143*m + 21*m^2 + m^3 + 315) + (2*b*c*x^7*(14*m + m^2 + 45))/(143*m + 21*m^2 + m^3 + 315))","B"
405,1,38,34,4.148045,"\text{Not used}","int((c*x)^m*(b*x^2 + c*x^4),x)","\frac{x^3\,{\left(c\,x\right)}^m\,\left(5\,b+b\,m+3\,c\,x^2+c\,m\,x^2\right)}{m^2+8\,m+15}","Not used",1,"(x^3*(c*x)^m*(5*b + b*m + 3*c*x^2 + c*m*x^2))/(8*m + m^2 + 15)","B"
406,0,-1,45,0.000000,"\text{Not used}","int((c*x)^m/(b*x^2 + c*x^4),x)","\int \frac{{\left(c\,x\right)}^m}{c\,x^4+b\,x^2} \,d x","Not used",1,"int((c*x)^m/(b*x^2 + c*x^4), x)","F"
407,0,-1,45,0.000000,"\text{Not used}","int((c*x)^m/(b*x^2 + c*x^4)^2,x)","\int \frac{{\left(c\,x\right)}^m}{{\left(c\,x^4+b\,x^2\right)}^2} \,d x","Not used",1,"int((c*x)^m/(b*x^2 + c*x^4)^2, x)","F"
408,0,-1,45,0.000000,"\text{Not used}","int((c*x)^m/(b*x^2 + c*x^4)^3,x)","\int \frac{{\left(c\,x\right)}^m}{{\left(c\,x^4+b\,x^2\right)}^3} \,d x","Not used",1,"int((c*x)^m/(b*x^2 + c*x^4)^3, x)","F"
409,1,24,30,0.037704,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{a^2\,x^4}{4}+\frac{a\,b\,x^6}{3}+\frac{b^2\,x^8}{8}","Not used",1,"(a^2*x^4)/4 + (b^2*x^8)/8 + (a*b*x^6)/3","B"
410,1,24,30,0.032837,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{a^2\,x^3}{3}+\frac{2\,a\,b\,x^5}{5}+\frac{b^2\,x^7}{7}","Not used",1,"(a^2*x^3)/3 + (b^2*x^7)/7 + (2*a*b*x^5)/5","B"
411,1,24,30,0.031170,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{a^2\,x^2}{2}+\frac{a\,b\,x^4}{2}+\frac{b^2\,x^6}{6}","Not used",1,"(a^2*x^2)/2 + (b^2*x^6)/6 + (a*b*x^4)/2","B"
412,1,21,25,0.027749,"\text{Not used}","int(a^2 + b^2*x^4 + 2*a*b*x^2,x)","a^2\,x+\frac{2\,a\,b\,x^3}{3}+\frac{b^2\,x^5}{5}","Not used",1,"a^2*x + (b^2*x^5)/5 + (2*a*b*x^3)/3","B"
413,1,21,23,4.097090,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x,x)","a^2\,\ln\left(x\right)+\frac{b^2\,x^4}{4}+a\,b\,x^2","Not used",1,"a^2*log(x) + (b^2*x^4)/4 + a*b*x^2","B"
414,1,22,24,0.033792,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^2,x)","\frac{b^2\,x^3}{3}-\frac{a^2}{x}+2\,a\,b\,x","Not used",1,"(b^2*x^3)/3 - a^2/x + 2*a*b*x","B"
415,1,23,27,0.031923,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^3,x)","\frac{b^2\,x^2}{2}-\frac{a^2}{2\,x^2}+2\,a\,b\,\ln\left(x\right)","Not used",1,"(b^2*x^2)/2 - a^2/(2*x^2) + 2*a*b*log(x)","B"
416,1,24,23,4.105634,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^4,x)","b^2\,x-\frac{\frac{a^2}{3}+2\,b\,a\,x^2}{x^3}","Not used",1,"b^2*x - (a^2/3 + 2*a*b*x^2)/x^3","B"
417,1,24,24,0.044055,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^5,x)","b^2\,\ln\left(x\right)-\frac{\frac{a^2}{4}+b\,a\,x^2}{x^4}","Not used",1,"b^2*log(x) - (a^2/4 + a*b*x^2)/x^4","B"
418,1,25,28,0.035825,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^6,x)","-\frac{\frac{a^2}{5}+\frac{2\,a\,b\,x^2}{3}+b^2\,x^4}{x^5}","Not used",1,"-(a^2/5 + b^2*x^4 + (2*a*b*x^2)/3)/x^5","B"
419,1,26,30,0.034569,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^7,x)","-\frac{\frac{a^2}{6}+\frac{a\,b\,x^2}{2}+\frac{b^2\,x^4}{2}}{x^6}","Not used",1,"-(a^2/6 + (b^2*x^4)/2 + (a*b*x^2)/2)/x^6","B"
420,1,26,30,0.034377,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/x^8,x)","-\frac{\frac{a^2}{7}+\frac{2\,a\,b\,x^2}{5}+\frac{b^2\,x^4}{3}}{x^7}","Not used",1,"-(a^2/7 + (b^2*x^4)/3 + (2*a*b*x^2)/5)/x^7","B"
421,1,46,56,0.024953,"\text{Not used}","int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^7}{7}+\frac{4\,a^3\,b\,x^9}{9}+\frac{6\,a^2\,b^2\,x^{11}}{11}+\frac{4\,a\,b^3\,x^{13}}{13}+\frac{b^4\,x^{15}}{15}","Not used",1,"(a^4*x^7)/7 + (b^4*x^15)/15 + (4*a^3*b*x^9)/9 + (4*a*b^3*x^13)/13 + (6*a^2*b^2*x^11)/11","B"
422,1,46,53,0.022205,"\text{Not used}","int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^6}{6}+\frac{a^3\,b\,x^8}{2}+\frac{3\,a^2\,b^2\,x^{10}}{5}+\frac{a\,b^3\,x^{12}}{3}+\frac{b^4\,x^{14}}{14}","Not used",1,"(a^4*x^6)/6 + (b^4*x^14)/14 + (a^3*b*x^8)/2 + (a*b^3*x^12)/3 + (3*a^2*b^2*x^10)/5","B"
423,1,46,56,0.022974,"\text{Not used}","int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^5}{5}+\frac{4\,a^3\,b\,x^7}{7}+\frac{2\,a^2\,b^2\,x^9}{3}+\frac{4\,a\,b^3\,x^{11}}{11}+\frac{b^4\,x^{13}}{13}","Not used",1,"(a^4*x^5)/5 + (b^4*x^13)/13 + (4*a^3*b*x^7)/7 + (4*a*b^3*x^11)/11 + (2*a^2*b^2*x^9)/3","B"
424,1,46,34,0.021923,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^4}{4}+\frac{2\,a^3\,b\,x^6}{3}+\frac{3\,a^2\,b^2\,x^8}{4}+\frac{2\,a\,b^3\,x^{10}}{5}+\frac{b^4\,x^{12}}{12}","Not used",1,"(a^4*x^4)/4 + (b^4*x^12)/12 + (2*a^3*b*x^6)/3 + (2*a*b^3*x^10)/5 + (3*a^2*b^2*x^8)/4","B"
425,1,46,56,0.022435,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^3}{3}+\frac{4\,a^3\,b\,x^5}{5}+\frac{6\,a^2\,b^2\,x^7}{7}+\frac{4\,a\,b^3\,x^9}{9}+\frac{b^4\,x^{11}}{11}","Not used",1,"(a^4*x^3)/3 + (b^4*x^11)/11 + (4*a^3*b*x^5)/5 + (4*a*b^3*x^9)/9 + (6*a^2*b^2*x^7)/7","B"
426,1,44,16,0.022045,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{a^4\,x^2}{2}+a^3\,b\,x^4+a^2\,b^2\,x^6+\frac{a\,b^3\,x^8}{2}+\frac{b^4\,x^{10}}{10}","Not used",1,"(a^4*x^2)/2 + (b^4*x^10)/10 + a^3*b*x^4 + (a*b^3*x^8)/2 + a^2*b^2*x^6","B"
427,1,43,51,0.020811,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","a^4\,x+\frac{4\,a^3\,b\,x^3}{3}+\frac{6\,a^2\,b^2\,x^5}{5}+\frac{4\,a\,b^3\,x^7}{7}+\frac{b^4\,x^9}{9}","Not used",1,"a^4*x + (b^4*x^9)/9 + (4*a^3*b*x^3)/3 + (4*a*b^3*x^7)/7 + (6*a^2*b^2*x^5)/5","B"
428,1,44,50,0.026894,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x,x)","a^4\,\ln\left(x\right)+\frac{b^4\,x^8}{8}+2\,a^3\,b\,x^2+\frac{2\,a\,b^3\,x^6}{3}+\frac{3\,a^2\,b^2\,x^4}{2}","Not used",1,"a^4*log(x) + (b^4*x^8)/8 + 2*a^3*b*x^2 + (2*a*b^3*x^6)/3 + (3*a^2*b^2*x^4)/2","B"
429,1,44,48,0.024771,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^2,x)","\frac{b^4\,x^7}{7}-\frac{a^4}{x}+\frac{4\,a\,b^3\,x^5}{5}+2\,a^2\,b^2\,x^3+4\,a^3\,b\,x","Not used",1,"(b^4*x^7)/7 - a^4/x + (4*a*b^3*x^5)/5 + 2*a^2*b^2*x^3 + 4*a^3*b*x","B"
430,1,44,48,0.027282,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^3,x)","\frac{b^4\,x^6}{6}-\frac{a^4}{2\,x^2}+a\,b^3\,x^4+4\,a^3\,b\,\ln\left(x\right)+3\,a^2\,b^2\,x^2","Not used",1,"(b^4*x^6)/6 - a^4/(2*x^2) + a*b^3*x^4 + 4*a^3*b*log(x) + 3*a^2*b^2*x^2","B"
431,1,47,50,0.044829,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^4,x)","\frac{b^4\,x^5}{5}-\frac{\frac{a^4}{3}+4\,b\,a^3\,x^2}{x^3}+6\,a^2\,b^2\,x+\frac{4\,a\,b^3\,x^3}{3}","Not used",1,"(b^4*x^5)/5 - (a^4/3 + 4*a^3*b*x^2)/x^3 + 6*a^2*b^2*x + (4*a*b^3*x^3)/3","B"
432,1,48,49,0.037527,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^5,x)","\frac{b^4\,x^4}{4}-\frac{\frac{a^4}{4}+2\,b\,a^3\,x^2}{x^4}+2\,a\,b^3\,x^2+6\,a^2\,b^2\,\ln\left(x\right)","Not used",1,"(b^4*x^4)/4 - (a^4/4 + 2*a^3*b*x^2)/x^4 + 2*a*b^3*x^2 + 6*a^2*b^2*log(x)","B"
433,1,47,50,0.044501,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^6,x)","\frac{b^4\,x^3}{3}-\frac{\frac{a^4}{5}+\frac{4\,a^3\,b\,x^2}{3}+6\,a^2\,b^2\,x^4}{x^5}+4\,a\,b^3\,x","Not used",1,"(b^4*x^3)/3 - (a^4/5 + (4*a^3*b*x^2)/3 + 6*a^2*b^2*x^4)/x^5 + 4*a*b^3*x","B"
434,1,47,49,0.037519,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^7,x)","\frac{b^4\,x^2}{2}-\frac{\frac{a^4}{6}+a^3\,b\,x^2+3\,a^2\,b^2\,x^4}{x^6}+4\,a\,b^3\,\ln\left(x\right)","Not used",1,"(b^4*x^2)/2 - (a^4/6 + a^3*b*x^2 + 3*a^2*b^2*x^4)/x^6 + 4*a*b^3*log(x)","B"
435,1,46,47,4.190102,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^8,x)","b^4\,x-\frac{\frac{a^4}{7}+\frac{4\,a^3\,b\,x^2}{5}+2\,a^2\,b^2\,x^4+4\,a\,b^3\,x^6}{x^7}","Not used",1,"b^4*x - (a^4/7 + (4*a^3*b*x^2)/5 + 4*a*b^3*x^6 + 2*a^2*b^2*x^4)/x^7","B"
436,1,47,50,0.050849,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^9,x)","b^4\,\ln\left(x\right)-\frac{\frac{a^4}{8}+\frac{2\,a^3\,b\,x^2}{3}+\frac{3\,a^2\,b^2\,x^4}{2}+2\,a\,b^3\,x^6}{x^8}","Not used",1,"b^4*log(x) - (a^4/8 + (2*a^3*b*x^2)/3 + 2*a*b^3*x^6 + (3*a^2*b^2*x^4)/2)/x^8","B"
437,1,47,54,0.033817,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^10,x)","-\frac{\frac{a^4}{9}+\frac{4\,a^3\,b\,x^2}{7}+\frac{6\,a^2\,b^2\,x^4}{5}+\frac{4\,a\,b^3\,x^6}{3}+b^4\,x^8}{x^9}","Not used",1,"-(a^4/9 + b^4*x^8 + (4*a^3*b*x^2)/7 + (4*a*b^3*x^6)/3 + (6*a^2*b^2*x^4)/5)/x^9","B"
438,1,46,19,0.034213,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^11,x)","-\frac{\frac{a^4}{10}+\frac{a^3\,b\,x^2}{2}+a^2\,b^2\,x^4+a\,b^3\,x^6+\frac{b^4\,x^8}{2}}{x^{10}}","Not used",1,"-(a^4/10 + (b^4*x^8)/2 + (a^3*b*x^2)/2 + a*b^3*x^6 + a^2*b^2*x^4)/x^10","B"
439,1,48,56,4.839571,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^12,x)","-\frac{\frac{a^4}{11}+\frac{4\,a^3\,b\,x^2}{9}+\frac{6\,a^2\,b^2\,x^4}{7}+\frac{4\,a\,b^3\,x^6}{5}+\frac{b^4\,x^8}{3}}{x^{11}}","Not used",1,"-(a^4/11 + (b^4*x^8)/3 + (4*a^3*b*x^2)/9 + (4*a*b^3*x^6)/5 + (6*a^2*b^2*x^4)/7)/x^11","B"
440,1,48,40,4.218208,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^13,x)","-\frac{\frac{a^4}{12}+\frac{2\,a^3\,b\,x^2}{5}+\frac{3\,a^2\,b^2\,x^4}{4}+\frac{2\,a\,b^3\,x^6}{3}+\frac{b^4\,x^8}{4}}{x^{12}}","Not used",1,"-(a^4/12 + (b^4*x^8)/4 + (2*a^3*b*x^2)/5 + (2*a*b^3*x^6)/3 + (3*a^2*b^2*x^4)/4)/x^12","B"
441,1,48,56,0.037312,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^14,x)","-\frac{\frac{a^4}{13}+\frac{4\,a^3\,b\,x^2}{11}+\frac{2\,a^2\,b^2\,x^4}{3}+\frac{4\,a\,b^3\,x^6}{7}+\frac{b^4\,x^8}{5}}{x^{13}}","Not used",1,"-(a^4/13 + (b^4*x^8)/5 + (4*a^3*b*x^2)/11 + (4*a*b^3*x^6)/7 + (2*a^2*b^2*x^4)/3)/x^13","B"
442,1,48,56,4.329110,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^15,x)","-\frac{\frac{a^4}{14}+\frac{a^3\,b\,x^2}{3}+\frac{3\,a^2\,b^2\,x^4}{5}+\frac{a\,b^3\,x^6}{2}+\frac{b^4\,x^8}{6}}{x^{14}}","Not used",1,"-(a^4/14 + (b^4*x^8)/6 + (a^3*b*x^2)/3 + (a*b^3*x^6)/2 + (3*a^2*b^2*x^4)/5)/x^14","B"
443,1,48,56,4.351166,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/x^16,x)","-\frac{\frac{a^4}{15}+\frac{4\,a^3\,b\,x^2}{13}+\frac{6\,a^2\,b^2\,x^4}{11}+\frac{4\,a\,b^3\,x^6}{9}+\frac{b^4\,x^8}{7}}{x^{15}}","Not used",1,"-(a^4/15 + (b^4*x^8)/7 + (4*a^3*b*x^2)/13 + (4*a*b^3*x^6)/9 + (6*a^2*b^2*x^4)/11)/x^15","B"
444,1,68,82,0.032509,"\text{Not used}","int(x^8*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^9}{9}+\frac{6\,a^5\,b\,x^{11}}{11}+\frac{15\,a^4\,b^2\,x^{13}}{13}+\frac{4\,a^3\,b^3\,x^{15}}{3}+\frac{15\,a^2\,b^4\,x^{17}}{17}+\frac{6\,a\,b^5\,x^{19}}{19}+\frac{b^6\,x^{21}}{21}","Not used",1,"(a^6*x^9)/9 + (b^6*x^21)/21 + (6*a^5*b*x^11)/11 + (6*a*b^5*x^19)/19 + (15*a^4*b^2*x^13)/13 + (4*a^3*b^3*x^15)/3 + (15*a^2*b^4*x^17)/17","B"
445,1,68,72,0.031485,"\text{Not used}","int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^8}{8}+\frac{3\,a^5\,b\,x^{10}}{5}+\frac{5\,a^4\,b^2\,x^{12}}{4}+\frac{10\,a^3\,b^3\,x^{14}}{7}+\frac{15\,a^2\,b^4\,x^{16}}{16}+\frac{a\,b^5\,x^{18}}{3}+\frac{b^6\,x^{20}}{20}","Not used",1,"(a^6*x^8)/8 + (b^6*x^20)/20 + (3*a^5*b*x^10)/5 + (a*b^5*x^18)/3 + (5*a^4*b^2*x^12)/4 + (10*a^3*b^3*x^14)/7 + (15*a^2*b^4*x^16)/16","B"
446,1,67,79,0.031362,"\text{Not used}","int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^7}{7}+\frac{2\,a^5\,b\,x^9}{3}+\frac{15\,a^4\,b^2\,x^{11}}{11}+\frac{20\,a^3\,b^3\,x^{13}}{13}+a^2\,b^4\,x^{15}+\frac{6\,a\,b^5\,x^{17}}{17}+\frac{b^6\,x^{19}}{19}","Not used",1,"(a^6*x^7)/7 + (b^6*x^19)/19 + (2*a^5*b*x^9)/3 + (6*a*b^5*x^17)/17 + (15*a^4*b^2*x^11)/11 + (20*a^3*b^3*x^13)/13 + a^2*b^4*x^15","B"
447,1,68,53,0.033350,"\text{Not used}","int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^6}{6}+\frac{3\,a^5\,b\,x^8}{4}+\frac{3\,a^4\,b^2\,x^{10}}{2}+\frac{5\,a^3\,b^3\,x^{12}}{3}+\frac{15\,a^2\,b^4\,x^{14}}{14}+\frac{3\,a\,b^5\,x^{16}}{8}+\frac{b^6\,x^{18}}{18}","Not used",1,"(a^6*x^6)/6 + (b^6*x^18)/18 + (3*a^5*b*x^8)/4 + (3*a*b^5*x^16)/8 + (3*a^4*b^2*x^10)/2 + (5*a^3*b^3*x^12)/3 + (15*a^2*b^4*x^14)/14","B"
448,1,68,82,0.032709,"\text{Not used}","int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^5}{5}+\frac{6\,a^5\,b\,x^7}{7}+\frac{5\,a^4\,b^2\,x^9}{3}+\frac{20\,a^3\,b^3\,x^{11}}{11}+\frac{15\,a^2\,b^4\,x^{13}}{13}+\frac{2\,a\,b^5\,x^{15}}{5}+\frac{b^6\,x^{17}}{17}","Not used",1,"(a^6*x^5)/5 + (b^6*x^17)/17 + (6*a^5*b*x^7)/7 + (2*a*b^5*x^15)/5 + (5*a^4*b^2*x^9)/3 + (20*a^3*b^3*x^11)/11 + (15*a^2*b^4*x^13)/13","B"
449,1,67,34,0.032454,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^4}{4}+a^5\,b\,x^6+\frac{15\,a^4\,b^2\,x^8}{8}+2\,a^3\,b^3\,x^{10}+\frac{5\,a^2\,b^4\,x^{12}}{4}+\frac{3\,a\,b^5\,x^{14}}{7}+\frac{b^6\,x^{16}}{16}","Not used",1,"(a^6*x^4)/4 + (b^6*x^16)/16 + a^5*b*x^6 + (3*a*b^5*x^14)/7 + (15*a^4*b^2*x^8)/8 + 2*a^3*b^3*x^10 + (5*a^2*b^4*x^12)/4","B"
450,1,68,82,0.031864,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^3}{3}+\frac{6\,a^5\,b\,x^5}{5}+\frac{15\,a^4\,b^2\,x^7}{7}+\frac{20\,a^3\,b^3\,x^9}{9}+\frac{15\,a^2\,b^4\,x^{11}}{11}+\frac{6\,a\,b^5\,x^{13}}{13}+\frac{b^6\,x^{15}}{15}","Not used",1,"(a^6*x^3)/3 + (b^6*x^15)/15 + (6*a^5*b*x^5)/5 + (6*a*b^5*x^13)/13 + (15*a^4*b^2*x^7)/7 + (20*a^3*b^3*x^9)/9 + (15*a^2*b^4*x^11)/11","B"
451,1,68,16,0.030866,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x^2}{2}+\frac{3\,a^5\,b\,x^4}{2}+\frac{5\,a^4\,b^2\,x^6}{2}+\frac{5\,a^3\,b^3\,x^8}{2}+\frac{3\,a^2\,b^4\,x^{10}}{2}+\frac{a\,b^5\,x^{12}}{2}+\frac{b^6\,x^{14}}{14}","Not used",1,"(a^6*x^2)/2 + (b^6*x^14)/14 + (3*a^5*b*x^4)/2 + (a*b^5*x^12)/2 + (5*a^4*b^2*x^6)/2 + (5*a^3*b^3*x^8)/2 + (3*a^2*b^4*x^10)/2","B"
452,1,65,73,0.029747,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","a^6\,x+2\,a^5\,b\,x^3+3\,a^4\,b^2\,x^5+\frac{20\,a^3\,b^3\,x^7}{7}+\frac{5\,a^2\,b^4\,x^9}{3}+\frac{6\,a\,b^5\,x^{11}}{11}+\frac{b^6\,x^{13}}{13}","Not used",1,"a^6*x + (b^6*x^13)/13 + 2*a^5*b*x^3 + (6*a*b^5*x^11)/11 + 3*a^4*b^2*x^5 + (20*a^3*b^3*x^7)/7 + (5*a^2*b^4*x^9)/3","B"
453,1,66,76,0.036206,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x,x)","a^6\,\ln\left(x\right)+\frac{b^6\,x^{12}}{12}+3\,a^5\,b\,x^2+\frac{3\,a\,b^5\,x^{10}}{5}+\frac{15\,a^4\,b^2\,x^4}{4}+\frac{10\,a^3\,b^3\,x^6}{3}+\frac{15\,a^2\,b^4\,x^8}{8}","Not used",1,"a^6*log(x) + (b^6*x^12)/12 + 3*a^5*b*x^2 + (3*a*b^5*x^10)/5 + (15*a^4*b^2*x^4)/4 + (10*a^3*b^3*x^6)/3 + (15*a^2*b^4*x^8)/8","B"
454,1,66,72,0.033924,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^2,x)","\frac{b^6\,x^{11}}{11}-\frac{a^6}{x}+\frac{2\,a\,b^5\,x^9}{3}+5\,a^4\,b^2\,x^3+4\,a^3\,b^3\,x^5+\frac{15\,a^2\,b^4\,x^7}{7}+6\,a^5\,b\,x","Not used",1,"(b^6*x^11)/11 - a^6/x + (2*a*b^5*x^9)/3 + 5*a^4*b^2*x^3 + 4*a^3*b^3*x^5 + (15*a^2*b^4*x^7)/7 + 6*a^5*b*x","B"
455,1,67,77,0.038628,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^3,x)","\frac{b^6\,x^{10}}{10}-\frac{a^6}{2\,x^2}+\frac{3\,a\,b^5\,x^8}{4}+6\,a^5\,b\,\ln\left(x\right)+\frac{15\,a^4\,b^2\,x^2}{2}+5\,a^3\,b^3\,x^4+\frac{5\,a^2\,b^4\,x^6}{2}","Not used",1,"(b^6*x^10)/10 - a^6/(2*x^2) + (3*a*b^5*x^8)/4 + 6*a^5*b*log(x) + (15*a^4*b^2*x^2)/2 + 5*a^3*b^3*x^4 + (5*a^2*b^4*x^6)/2","B"
456,1,69,74,0.032469,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^4,x)","\frac{b^6\,x^9}{9}-\frac{\frac{a^6}{3}+6\,b\,a^5\,x^2}{x^3}+15\,a^4\,b^2\,x+\frac{6\,a\,b^5\,x^7}{7}+\frac{20\,a^3\,b^3\,x^3}{3}+3\,a^2\,b^4\,x^5","Not used",1,"(b^6*x^9)/9 - (a^6/3 + 6*a^5*b*x^2)/x^3 + 15*a^4*b^2*x + (6*a*b^5*x^7)/7 + (20*a^3*b^3*x^3)/3 + 3*a^2*b^4*x^5","B"
457,1,69,72,0.036092,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^5,x)","\frac{b^6\,x^8}{8}-\frac{\frac{a^6}{4}+3\,b\,a^5\,x^2}{x^4}+a\,b^5\,x^6+10\,a^3\,b^3\,x^2+\frac{15\,a^2\,b^4\,x^4}{4}+15\,a^4\,b^2\,\ln\left(x\right)","Not used",1,"(b^6*x^8)/8 - (a^6/4 + 3*a^5*b*x^2)/x^4 + a*b^5*x^6 + 10*a^3*b^3*x^2 + (15*a^2*b^4*x^4)/4 + 15*a^4*b^2*log(x)","B"
458,1,69,72,0.032934,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^6,x)","\frac{b^6\,x^7}{7}-\frac{\frac{a^6}{5}+2\,a^5\,b\,x^2+15\,a^4\,b^2\,x^4}{x^5}+20\,a^3\,b^3\,x+\frac{6\,a\,b^5\,x^5}{5}+5\,a^2\,b^4\,x^3","Not used",1,"(b^6*x^7)/7 - (a^6/5 + 2*a^5*b*x^2 + 15*a^4*b^2*x^4)/x^5 + 20*a^3*b^3*x + (6*a*b^5*x^5)/5 + 5*a^2*b^4*x^3","B"
459,1,70,79,4.344310,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^7,x)","\frac{b^6\,x^6}{6}-\frac{\frac{a^6}{6}+\frac{3\,a^5\,b\,x^2}{2}+\frac{15\,a^4\,b^2\,x^4}{2}}{x^6}+\frac{3\,a\,b^5\,x^4}{2}+\frac{15\,a^2\,b^4\,x^2}{2}+20\,a^3\,b^3\,\ln\left(x\right)","Not used",1,"(b^6*x^6)/6 - (a^6/6 + (3*a^5*b*x^2)/2 + (15*a^4*b^2*x^4)/2)/x^6 + (3*a*b^5*x^4)/2 + (15*a^2*b^4*x^2)/2 + 20*a^3*b^3*log(x)","B"
460,1,69,72,0.054890,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^8,x)","\frac{b^6\,x^5}{5}-\frac{\frac{a^6}{7}+\frac{6\,a^5\,b\,x^2}{5}+5\,a^4\,b^2\,x^4+20\,a^3\,b^3\,x^6}{x^7}+15\,a^2\,b^4\,x+2\,a\,b^5\,x^3","Not used",1,"(b^6*x^5)/5 - (a^6/7 + (6*a^5*b*x^2)/5 + 5*a^4*b^2*x^4 + 20*a^3*b^3*x^6)/x^7 + 15*a^2*b^4*x + 2*a*b^5*x^3","B"
461,1,69,73,0.046765,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^9,x)","\frac{b^6\,x^4}{4}-\frac{\frac{a^6}{8}+a^5\,b\,x^2+\frac{15\,a^4\,b^2\,x^4}{4}+10\,a^3\,b^3\,x^6}{x^8}+3\,a\,b^5\,x^2+15\,a^2\,b^4\,\ln\left(x\right)","Not used",1,"(b^6*x^4)/4 - (a^6/8 + a^5*b*x^2 + (15*a^4*b^2*x^4)/4 + 10*a^3*b^3*x^6)/x^8 + 3*a*b^5*x^2 + 15*a^2*b^4*log(x)","B"
462,1,70,74,0.053476,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^10,x)","-\frac{\frac{a^6}{9}+\frac{6\,a^5\,b\,x^2}{7}+3\,a^4\,b^2\,x^4+\frac{20\,a^3\,b^3\,x^6}{3}+15\,a^2\,b^4\,x^8-6\,a\,b^5\,x^{10}-\frac{b^6\,x^{12}}{3}}{x^9}","Not used",1,"-(a^6/9 - (b^6*x^12)/3 + (6*a^5*b*x^2)/7 - 6*a*b^5*x^10 + 3*a^4*b^2*x^4 + (20*a^3*b^3*x^6)/3 + 15*a^2*b^4*x^8)/x^9","B"
463,1,70,77,4.403470,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^11,x)","\frac{b^6\,x^2}{2}-\frac{\frac{a^6}{10}+\frac{3\,a^5\,b\,x^2}{4}+\frac{5\,a^4\,b^2\,x^4}{2}+5\,a^3\,b^3\,x^6+\frac{15\,a^2\,b^4\,x^8}{2}}{x^{10}}+6\,a\,b^5\,\ln\left(x\right)","Not used",1,"(b^6*x^2)/2 - (a^6/10 + (3*a^5*b*x^2)/4 + (5*a^4*b^2*x^4)/2 + 5*a^3*b^3*x^6 + (15*a^2*b^4*x^8)/2)/x^10 + 6*a*b^5*log(x)","B"
464,1,68,71,4.300491,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^12,x)","b^6\,x-\frac{\frac{a^6}{11}+\frac{2\,a^5\,b\,x^2}{3}+\frac{15\,a^4\,b^2\,x^4}{7}+4\,a^3\,b^3\,x^6+5\,a^2\,b^4\,x^8+6\,a\,b^5\,x^{10}}{x^{11}}","Not used",1,"b^6*x - (a^6/11 + (2*a^5*b*x^2)/3 + 6*a*b^5*x^10 + (15*a^4*b^2*x^4)/7 + 4*a^3*b^3*x^6 + 5*a^2*b^4*x^8)/x^11","B"
465,1,69,76,0.065176,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^13,x)","b^6\,\ln\left(x\right)-\frac{\frac{a^6}{12}+\frac{3\,a^5\,b\,x^2}{5}+\frac{15\,a^4\,b^2\,x^4}{8}+\frac{10\,a^3\,b^3\,x^6}{3}+\frac{15\,a^2\,b^4\,x^8}{4}+3\,a\,b^5\,x^{10}}{x^{12}}","Not used",1,"b^6*log(x) - (a^6/12 + (3*a^5*b*x^2)/5 + 3*a*b^5*x^10 + (15*a^4*b^2*x^4)/8 + (10*a^3*b^3*x^6)/3 + (15*a^2*b^4*x^8)/4)/x^12","B"
466,1,69,76,0.053171,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^14,x)","-\frac{\frac{a^6}{13}+\frac{6\,a^5\,b\,x^2}{11}+\frac{5\,a^4\,b^2\,x^4}{3}+\frac{20\,a^3\,b^3\,x^6}{7}+3\,a^2\,b^4\,x^8+2\,a\,b^5\,x^{10}+b^6\,x^{12}}{x^{13}}","Not used",1,"-(a^6/13 + b^6*x^12 + (6*a^5*b*x^2)/11 + 2*a*b^5*x^10 + (5*a^4*b^2*x^4)/3 + (20*a^3*b^3*x^6)/7 + 3*a^2*b^4*x^8)/x^13","B"
467,1,70,19,4.356583,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^15,x)","-\frac{\frac{a^6}{14}+\frac{a^5\,b\,x^2}{2}+\frac{3\,a^4\,b^2\,x^4}{2}+\frac{5\,a^3\,b^3\,x^6}{2}+\frac{5\,a^2\,b^4\,x^8}{2}+\frac{3\,a\,b^5\,x^{10}}{2}+\frac{b^6\,x^{12}}{2}}{x^{14}}","Not used",1,"-(a^6/14 + (b^6*x^12)/2 + (a^5*b*x^2)/2 + (3*a*b^5*x^10)/2 + (3*a^4*b^2*x^4)/2 + (5*a^3*b^3*x^6)/2 + (5*a^2*b^4*x^8)/2)/x^14","B"
468,1,70,82,0.051335,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^16,x)","-\frac{\frac{a^6}{15}+\frac{6\,a^5\,b\,x^2}{13}+\frac{15\,a^4\,b^2\,x^4}{11}+\frac{20\,a^3\,b^3\,x^6}{9}+\frac{15\,a^2\,b^4\,x^8}{7}+\frac{6\,a\,b^5\,x^{10}}{5}+\frac{b^6\,x^{12}}{3}}{x^{15}}","Not used",1,"-(a^6/15 + (b^6*x^12)/3 + (6*a^5*b*x^2)/13 + (6*a*b^5*x^10)/5 + (15*a^4*b^2*x^4)/11 + (20*a^3*b^3*x^6)/9 + (15*a^2*b^4*x^8)/7)/x^15","B"
469,1,69,40,4.366155,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^17,x)","-\frac{\frac{a^6}{16}+\frac{3\,a^5\,b\,x^2}{7}+\frac{5\,a^4\,b^2\,x^4}{4}+2\,a^3\,b^3\,x^6+\frac{15\,a^2\,b^4\,x^8}{8}+a\,b^5\,x^{10}+\frac{b^6\,x^{12}}{4}}{x^{16}}","Not used",1,"-(a^6/16 + (b^6*x^12)/4 + (3*a^5*b*x^2)/7 + a*b^5*x^10 + (5*a^4*b^2*x^4)/4 + 2*a^3*b^3*x^6 + (15*a^2*b^4*x^8)/8)/x^16","B"
470,1,70,82,0.046996,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^18,x)","-\frac{\frac{a^6}{17}+\frac{2\,a^5\,b\,x^2}{5}+\frac{15\,a^4\,b^2\,x^4}{13}+\frac{20\,a^3\,b^3\,x^6}{11}+\frac{5\,a^2\,b^4\,x^8}{3}+\frac{6\,a\,b^5\,x^{10}}{7}+\frac{b^6\,x^{12}}{5}}{x^{17}}","Not used",1,"-(a^6/17 + (b^6*x^12)/5 + (2*a^5*b*x^2)/5 + (6*a*b^5*x^10)/7 + (15*a^4*b^2*x^4)/13 + (20*a^3*b^3*x^6)/11 + (5*a^2*b^4*x^8)/3)/x^17","B"
471,1,70,62,4.313044,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^19,x)","-\frac{\frac{a^6}{18}+\frac{3\,a^5\,b\,x^2}{8}+\frac{15\,a^4\,b^2\,x^4}{14}+\frac{5\,a^3\,b^3\,x^6}{3}+\frac{3\,a^2\,b^4\,x^8}{2}+\frac{3\,a\,b^5\,x^{10}}{4}+\frac{b^6\,x^{12}}{6}}{x^{18}}","Not used",1,"-(a^6/18 + (b^6*x^12)/6 + (3*a^5*b*x^2)/8 + (3*a*b^5*x^10)/4 + (15*a^4*b^2*x^4)/14 + (5*a^3*b^3*x^6)/3 + (3*a^2*b^4*x^8)/2)/x^18","B"
472,1,69,80,0.052708,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^20,x)","-\frac{\frac{a^6}{19}+\frac{6\,a^5\,b\,x^2}{17}+a^4\,b^2\,x^4+\frac{20\,a^3\,b^3\,x^6}{13}+\frac{15\,a^2\,b^4\,x^8}{11}+\frac{2\,a\,b^5\,x^{10}}{3}+\frac{b^6\,x^{12}}{7}}{x^{19}}","Not used",1,"-(a^6/19 + (b^6*x^12)/7 + (6*a^5*b*x^2)/17 + (2*a*b^5*x^10)/3 + a^4*b^2*x^4 + (20*a^3*b^3*x^6)/13 + (15*a^2*b^4*x^8)/11)/x^19","B"
473,1,70,84,0.052959,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^21,x)","-\frac{\frac{a^6}{20}+\frac{a^5\,b\,x^2}{3}+\frac{15\,a^4\,b^2\,x^4}{16}+\frac{10\,a^3\,b^3\,x^6}{7}+\frac{5\,a^2\,b^4\,x^8}{4}+\frac{3\,a\,b^5\,x^{10}}{5}+\frac{b^6\,x^{12}}{8}}{x^{20}}","Not used",1,"-(a^6/20 + (b^6*x^12)/8 + (a^5*b*x^2)/3 + (3*a*b^5*x^10)/5 + (15*a^4*b^2*x^4)/16 + (10*a^3*b^3*x^6)/7 + (5*a^2*b^4*x^8)/4)/x^20","B"
474,1,70,82,0.053347,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/x^22,x)","-\frac{\frac{a^6}{21}+\frac{6\,a^5\,b\,x^2}{19}+\frac{15\,a^4\,b^2\,x^4}{17}+\frac{4\,a^3\,b^3\,x^6}{3}+\frac{15\,a^2\,b^4\,x^8}{13}+\frac{6\,a\,b^5\,x^{10}}{11}+\frac{b^6\,x^{12}}{9}}{x^{21}}","Not used",1,"-(a^6/21 + (b^6*x^12)/9 + (6*a^5*b*x^2)/19 + (6*a*b^5*x^10)/11 + (15*a^4*b^2*x^4)/17 + (4*a^3*b^3*x^6)/3 + (15*a^2*b^4*x^8)/13)/x^21","B"
475,1,79,83,4.360757,"\text{Not used}","int(x^11/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^8}{8\,b^2}+\frac{a^5}{2\,b\,\left(b^6\,x^2+a\,b^5\right)}-\frac{a\,x^6}{3\,b^3}+\frac{5\,a^4\,\ln\left(b\,x^2+a\right)}{2\,b^6}+\frac{3\,a^2\,x^4}{4\,b^4}-\frac{2\,a^3\,x^2}{b^5}","Not used",1,"x^8/(8*b^2) + a^5/(2*b*(a*b^5 + b^6*x^2)) - (a*x^6)/(3*b^3) + (5*a^4*log(a + b*x^2))/(2*b^6) + (3*a^2*x^4)/(4*b^4) - (2*a^3*x^2)/b^5","B"
476,1,68,70,0.043784,"\text{Not used}","int(x^9/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^6}{6\,b^2}-\frac{a^4}{2\,b\,\left(b^5\,x^2+a\,b^4\right)}-\frac{a\,x^4}{2\,b^3}-\frac{2\,a^3\,\ln\left(b\,x^2+a\right)}{b^5}+\frac{3\,a^2\,x^2}{2\,b^4}","Not used",1,"x^6/(6*b^2) - a^4/(2*b*(a*b^4 + b^5*x^2)) - (a*x^4)/(2*b^3) - (2*a^3*log(a + b*x^2))/b^5 + (3*a^2*x^2)/(2*b^4)","B"
477,1,57,57,0.054874,"\text{Not used}","int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^4}{4\,b^2}+\frac{a^3}{2\,b\,\left(b^4\,x^2+a\,b^3\right)}-\frac{a\,x^2}{b^3}+\frac{3\,a^2\,\ln\left(b\,x^2+a\right)}{2\,b^4}","Not used",1,"x^4/(4*b^2) + a^3/(2*b*(a*b^3 + b^4*x^2)) - (a*x^2)/b^3 + (3*a^2*log(a + b*x^2))/(2*b^4)","B"
478,1,45,44,0.052274,"\text{Not used}","int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^2}{2\,b^2}-\frac{a^2}{2\,\left(b^4\,x^2+a\,b^3\right)}-\frac{a\,\ln\left(b\,x^2+a\right)}{b^3}","Not used",1,"x^2/(2*b^2) - a^2/(2*(a*b^3 + b^4*x^2)) - (a*log(a + b*x^2))/b^3","B"
479,1,29,33,0.050510,"\text{Not used}","int(x^3/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{\ln\left(b\,x^2+a\right)}{2\,b^2}+\frac{a}{2\,b^2\,\left(b\,x^2+a\right)}","Not used",1,"log(a + b*x^2)/(2*b^2) + a/(2*b^2*(a + b*x^2))","B"
480,1,14,16,4.324623,"\text{Not used}","int(x/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","-\frac{1}{2\,b\,\left(b\,x^2+a\right)}","Not used",1,"-1/(2*b*(a + b*x^2))","B"
481,1,34,38,4.388031,"\text{Not used}","int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{\ln\left(x\right)}{a^2}+\frac{1}{2\,a\,\left(b\,x^2+a\right)}-\frac{\ln\left(b\,x^2+a\right)}{2\,a^2}","Not used",1,"log(x)/a^2 + 1/(2*a*(a + b*x^2)) - log(a + b*x^2)/(2*a^2)","B"
482,1,51,49,0.077079,"\text{Not used}","int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{b\,\ln\left(b\,x^2+a\right)}{a^3}-\frac{\frac{1}{2\,a}+\frac{b\,x^2}{a^2}}{b\,x^4+a\,x^2}-\frac{2\,b\,\ln\left(x\right)}{a^3}","Not used",1,"(b*log(a + b*x^2))/a^3 - (1/(2*a) + (b*x^2)/a^2)/(a*x^2 + b*x^4) - (2*b*log(x))/a^3","B"
483,1,67,66,0.072347,"\text{Not used}","int(1/(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{\frac{3\,b\,x^2}{4\,a^2}-\frac{1}{4\,a}+\frac{3\,b^2\,x^4}{2\,a^3}}{b\,x^6+a\,x^4}-\frac{3\,b^2\,\ln\left(b\,x^2+a\right)}{2\,a^4}+\frac{3\,b^2\,\ln\left(x\right)}{a^4}","Not used",1,"((3*b*x^2)/(4*a^2) - 1/(4*a) + (3*b^2*x^4)/(2*a^3))/(a*x^4 + b*x^6) - (3*b^2*log(a + b*x^2))/(2*a^4) + (3*b^2*log(x))/a^4","B"
484,1,77,92,0.043924,"\text{Not used}","int(x^10/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^7}{7\,b^2}-\frac{2\,a\,x^5}{5\,b^3}-\frac{4\,a^3\,x}{b^5}+\frac{9\,a^{7/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,b^{11/2}}+\frac{a^2\,x^3}{b^4}-\frac{a^4\,x}{2\,\left(b^6\,x^2+a\,b^5\right)}","Not used",1,"x^7/(7*b^2) - (2*a*x^5)/(5*b^3) - (4*a^3*x)/b^5 + (9*a^(7/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*b^(11/2)) + (a^2*x^3)/b^4 - (a^4*x)/(2*(a*b^5 + b^6*x^2))","B"
485,1,66,79,4.273875,"\text{Not used}","int(x^8/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^5}{5\,b^2}-\frac{2\,a\,x^3}{3\,b^3}+\frac{3\,a^2\,x}{b^4}-\frac{7\,a^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,b^{9/2}}+\frac{a^3\,x}{2\,\left(b^5\,x^2+a\,b^4\right)}","Not used",1,"x^5/(5*b^2) - (2*a*x^3)/(3*b^3) + (3*a^2*x)/b^4 - (7*a^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*b^(9/2)) + (a^3*x)/(2*(a*b^4 + b^5*x^2))","B"
486,1,56,66,0.063716,"\text{Not used}","int(x^6/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x^3}{3\,b^2}+\frac{5\,a^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,b^{7/2}}-\frac{a^2\,x}{2\,\left(b^4\,x^2+a\,b^3\right)}-\frac{2\,a\,x}{b^3}","Not used",1,"x^3/(3*b^2) + (5*a^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*b^(7/2)) - (a^2*x)/(2*(a*b^3 + b^4*x^2)) - (2*a*x)/b^3","B"
487,1,43,55,4.285843,"\text{Not used}","int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x}{b^2}+\frac{a\,x}{2\,\left(b^3\,x^2+a\,b^2\right)}-\frac{3\,\sqrt{a}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,b^{5/2}}","Not used",1,"x/b^2 + (a*x)/(2*(a*b^2 + b^3*x^2)) - (3*a^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*b^(5/2))","B"
488,1,33,45,0.045594,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,\sqrt{a}\,b^{3/2}}-\frac{x}{2\,b\,\left(b\,x^2+a\right)}","Not used",1,"atan((b^(1/2)*x)/a^(1/2))/(2*a^(1/2)*b^(3/2)) - x/(2*b*(a + b*x^2))","B"
489,1,33,45,0.043093,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{x}{2\,a\,\left(b\,x^2+a\right)}+\frac{\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,a^{3/2}\,\sqrt{b}}","Not used",1,"x/(2*a*(a + b*x^2)) + atan((b^(1/2)*x)/a^(1/2))/(2*a^(3/2)*b^(1/2))","B"
490,1,44,57,4.489181,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","-\frac{\frac{1}{a}+\frac{3\,b\,x^2}{2\,a^2}}{b\,x^3+a\,x}-\frac{3\,\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,a^{5/2}}","Not used",1,"- (1/a + (3*b*x^2)/(2*a^2))/(a*x + b*x^3) - (3*b^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*a^(5/2))","B"
491,1,58,68,4.431357,"\text{Not used}","int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{\frac{5\,b\,x^2}{3\,a^2}-\frac{1}{3\,a}+\frac{5\,b^2\,x^4}{2\,a^3}}{b\,x^5+a\,x^3}+\frac{5\,b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,a^{7/2}}","Not used",1,"((5*b*x^2)/(3*a^2) - 1/(3*a) + (5*b^2*x^4)/(2*a^3))/(a*x^3 + b*x^5) + (5*b^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*a^(7/2))","B"
492,1,70,81,4.712835,"\text{Not used}","int(1/(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","-\frac{\frac{1}{5\,a}-\frac{7\,b\,x^2}{15\,a^2}+\frac{7\,b^2\,x^4}{3\,a^3}+\frac{7\,b^3\,x^6}{2\,a^4}}{b\,x^7+a\,x^5}-\frac{7\,b^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{2\,a^{9/2}}","Not used",1,"- (1/(5*a) - (7*b*x^2)/(15*a^2) + (7*b^2*x^4)/(3*a^3) + (7*b^3*x^6)/(2*a^4))/(a*x^5 + b*x^7) - (7*b^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(2*a^(9/2))","B"
493,1,98,91,4.483103,"\text{Not used}","int(x^11/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{47\,a^5}{12\,b}+\frac{35\,a^4\,x^2}{4}+5\,a^3\,b\,x^4}{a^3\,b^5+3\,a^2\,b^6\,x^2+3\,a\,b^7\,x^4+b^8\,x^6}+\frac{x^4}{4\,b^4}-\frac{2\,a\,x^2}{b^5}+\frac{5\,a^2\,\ln\left(b\,x^2+a\right)}{b^6}","Not used",1,"((47*a^5)/(12*b) + (35*a^4*x^2)/4 + 5*a^3*b*x^4)/(a^3*b^5 + b^8*x^6 + 3*a*b^7*x^4 + 3*a^2*b^6*x^2) + x^4/(4*b^4) - (2*a*x^2)/b^5 + (5*a^2*log(a + b*x^2))/b^6","B"
494,1,88,77,4.506022,"\text{Not used}","int(x^9/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{x^2}{2\,b^4}-\frac{\frac{13\,a^4}{6\,b}+5\,a^3\,x^2+3\,a^2\,b\,x^4}{a^3\,b^4+3\,a^2\,b^5\,x^2+3\,a\,b^6\,x^4+b^7\,x^6}-\frac{2\,a\,\ln\left(b\,x^2+a\right)}{b^5}","Not used",1,"x^2/(2*b^4) - ((13*a^4)/(6*b) + 5*a^3*x^2 + 3*a^2*b*x^4)/(a^3*b^4 + b^7*x^6 + 3*a*b^6*x^4 + 3*a^2*b^5*x^2) - (2*a*log(a + b*x^2))/b^5","B"
495,1,75,71,4.327408,"\text{Not used}","int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{11\,a^3}{12\,b^4}+\frac{3\,a\,x^4}{2\,b^2}+\frac{9\,a^2\,x^2}{4\,b^3}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}+\frac{\ln\left(b\,x^2+a\right)}{2\,b^4}","Not used",1,"((11*a^3)/(12*b^4) + (3*a*x^4)/(2*b^2) + (9*a^2*x^2)/(4*b^3))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4) + log(a + b*x^2)/(2*b^4)","B"
496,1,60,19,4.287145,"\text{Not used}","int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","-\frac{a^2+3\,a\,b\,x^2+3\,b^2\,x^4}{6\,a^3\,b^3+18\,a^2\,b^4\,x^2+18\,a\,b^5\,x^4+6\,b^6\,x^6}","Not used",1,"-(a^2 + 3*b^2*x^4 + 3*a*b*x^2)/(6*a^3*b^3 + 6*b^6*x^6 + 18*a*b^5*x^4 + 18*a^2*b^4*x^2)","B"
497,1,48,34,4.229222,"\text{Not used}","int(x^3/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","-\frac{\frac{a}{12\,b^2}+\frac{x^2}{4\,b}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}","Not used",1,"-(a/(12*b^2) + x^2/(4*b))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4)","B"
498,1,39,16,4.283892,"\text{Not used}","int(x/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","-\frac{1}{6\,a^3\,b+18\,a^2\,b^2\,x^2+18\,a\,b^3\,x^4+6\,b^4\,x^6}","Not used",1,"-1/(6*a^3*b + 6*b^4*x^6 + 18*a*b^3*x^4 + 18*a^2*b^2*x^2)","B"
499,1,78,70,4.467172,"\text{Not used}","int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{\ln\left(x\right)}{a^4}+\frac{\frac{11}{12\,a}+\frac{5\,b\,x^2}{4\,a^2}+\frac{b^2\,x^4}{2\,a^3}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}-\frac{\ln\left(b\,x^2+a\right)}{2\,a^4}","Not used",1,"log(x)/a^4 + (11/(12*a) + (5*b*x^2)/(4*a^2) + (b^2*x^4)/(2*a^3))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4) - log(a + b*x^2)/(2*a^4)","B"
500,1,97,84,0.151566,"\text{Not used}","int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{2\,b\,\ln\left(b\,x^2+a\right)}{a^5}-\frac{\frac{1}{2\,a}+\frac{11\,b\,x^2}{3\,a^2}+\frac{5\,b^2\,x^4}{a^3}+\frac{2\,b^3\,x^6}{a^4}}{a^3\,x^2+3\,a^2\,b\,x^4+3\,a\,b^2\,x^6+b^3\,x^8}-\frac{4\,b\,\ln\left(x\right)}{a^5}","Not used",1,"(2*b*log(a + b*x^2))/a^5 - (1/(2*a) + (11*b*x^2)/(3*a^2) + (5*b^2*x^4)/a^3 + (2*b^3*x^6)/a^4)/(a^3*x^2 + b^3*x^8 + 3*a^2*b*x^4 + 3*a*b^2*x^6) - (4*b*log(x))/a^5","B"
501,1,111,101,4.663797,"\text{Not used}","int(1/(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{\frac{5\,b\,x^2}{4\,a^2}-\frac{1}{4\,a}+\frac{55\,b^2\,x^4}{6\,a^3}+\frac{25\,b^3\,x^6}{2\,a^4}+\frac{5\,b^4\,x^8}{a^5}}{a^3\,x^4+3\,a^2\,b\,x^6+3\,a\,b^2\,x^8+b^3\,x^{10}}-\frac{5\,b^2\,\ln\left(b\,x^2+a\right)}{a^6}+\frac{10\,b^2\,\ln\left(x\right)}{a^6}","Not used",1,"((5*b*x^2)/(4*a^2) - 1/(4*a) + (55*b^2*x^4)/(6*a^3) + (25*b^3*x^6)/(2*a^4) + (5*b^4*x^8)/a^5)/(a^3*x^4 + b^3*x^10 + 3*a^2*b*x^6 + 3*a*b^2*x^8) - (5*b^2*log(a + b*x^2))/a^6 + (10*b^2*log(x))/a^6","B"
502,1,109,117,0.061745,"\text{Not used}","int(x^12/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{71\,a^5\,x}{16}+\frac{59\,a^4\,b\,x^3}{6}+\frac{89\,a^3\,b^2\,x^5}{16}}{a^3\,b^6+3\,a^2\,b^7\,x^2+3\,a\,b^8\,x^4+b^9\,x^6}+\frac{x^5}{5\,b^4}-\frac{4\,a\,x^3}{3\,b^5}+\frac{10\,a^2\,x}{b^6}-\frac{231\,a^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,b^{13/2}}","Not used",1,"((71*a^5*x)/16 + (59*a^4*b*x^3)/6 + (89*a^3*b^2*x^5)/16)/(a^3*b^6 + b^9*x^6 + 3*a*b^8*x^4 + 3*a^2*b^7*x^2) + x^5/(5*b^4) - (4*a*x^3)/(3*b^5) + (10*a^2*x)/b^6 - (231*a^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*b^(13/2))","B"
503,1,99,104,4.358849,"\text{Not used}","int(x^10/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{x^3}{3\,b^4}-\frac{\frac{41\,a^4\,x}{16}+\frac{35\,a^3\,b\,x^3}{6}+\frac{55\,a^2\,b^2\,x^5}{16}}{a^3\,b^5+3\,a^2\,b^6\,x^2+3\,a\,b^7\,x^4+b^8\,x^6}+\frac{105\,a^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,b^{11/2}}-\frac{4\,a\,x}{b^5}","Not used",1,"x^3/(3*b^4) - ((41*a^4*x)/16 + (35*a^3*b*x^3)/6 + (55*a^2*b^2*x^5)/16)/(a^3*b^5 + b^8*x^6 + 3*a*b^7*x^4 + 3*a^2*b^6*x^2) + (105*a^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*b^(11/2)) - (4*a*x)/b^5","B"
504,1,86,93,0.102620,"\text{Not used}","int(x^8/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{x}{b^4}+\frac{\frac{19\,a^3\,x}{16}+\frac{17\,a^2\,b\,x^3}{6}+\frac{29\,a\,b^2\,x^5}{16}}{a^3\,b^4+3\,a^2\,b^5\,x^2+3\,a\,b^6\,x^4+b^7\,x^6}-\frac{35\,\sqrt{a}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,b^{9/2}}","Not used",1,"x/b^4 + ((19*a^3*x)/16 + (17*a^2*b*x^3)/6 + (29*a*b^2*x^5)/16)/(a^3*b^4 + b^7*x^6 + 3*a*b^6*x^4 + 3*a^2*b^5*x^2) - (35*a^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*b^(9/2))","B"
505,1,78,83,4.388302,"\text{Not used}","int(x^6/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{5\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,\sqrt{a}\,b^{7/2}}-\frac{\frac{11\,x^5}{16\,b}+\frac{5\,a\,x^3}{6\,b^2}+\frac{5\,a^2\,x}{16\,b^3}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}","Not used",1,"(5*atan((b^(1/2)*x)/a^(1/2)))/(16*a^(1/2)*b^(7/2)) - ((11*x^5)/(16*b) + (5*a*x^3)/(6*b^2) + (5*a^2*x)/(16*b^3))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4)","B"
506,1,75,84,4.348645,"\text{Not used}","int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{3/2}\,b^{5/2}}-\frac{\frac{x^3}{6\,b}-\frac{x^5}{16\,a}+\frac{a\,x}{16\,b^2}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}","Not used",1,"atan((b^(1/2)*x)/a^(1/2))/(16*a^(3/2)*b^(5/2)) - (x^3/(6*b) - x^5/(16*a) + (a*x)/(16*b^2))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4)","B"
507,1,74,85,4.312697,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{x^3}{6\,a}-\frac{x}{16\,b}+\frac{b\,x^5}{16\,a^2}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}+\frac{\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{5/2}\,b^{3/2}}","Not used",1,"(x^3/(6*a) - x/(16*b) + (b*x^5)/(16*a^2))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4) + atan((b^(1/2)*x)/a^(1/2))/(16*a^(5/2)*b^(3/2))","B"
508,1,77,79,4.356045,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{11\,x}{16\,a}+\frac{5\,b\,x^3}{6\,a^2}+\frac{5\,b^2\,x^5}{16\,a^3}}{a^3+3\,a^2\,b\,x^2+3\,a\,b^2\,x^4+b^3\,x^6}+\frac{5\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{7/2}\,\sqrt{b}}","Not used",1,"((11*x)/(16*a) + (5*b*x^3)/(6*a^2) + (5*b^2*x^5)/(16*a^3))/(a^3 + b^3*x^6 + 3*a^2*b*x^2 + 3*a*b^2*x^4) + (5*atan((b^(1/2)*x)/a^(1/2)))/(16*a^(7/2)*b^(1/2))","B"
509,1,88,95,4.437951,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","-\frac{\frac{1}{a}+\frac{77\,b\,x^2}{16\,a^2}+\frac{35\,b^2\,x^4}{6\,a^3}+\frac{35\,b^3\,x^6}{16\,a^4}}{a^3\,x+3\,a^2\,b\,x^3+3\,a\,b^2\,x^5+b^3\,x^7}-\frac{35\,\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{9/2}}","Not used",1,"- (1/a + (77*b*x^2)/(16*a^2) + (35*b^2*x^4)/(6*a^3) + (35*b^3*x^6)/(16*a^4))/(a^3*x + b^3*x^7 + 3*a^2*b*x^3 + 3*a*b^2*x^5) - (35*b^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*a^(9/2))","B"
510,1,102,106,4.448652,"\text{Not used}","int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{\frac{3\,b\,x^2}{a^2}-\frac{1}{3\,a}+\frac{231\,b^2\,x^4}{16\,a^3}+\frac{35\,b^3\,x^6}{2\,a^4}+\frac{105\,b^4\,x^8}{16\,a^5}}{a^3\,x^3+3\,a^2\,b\,x^5+3\,a\,b^2\,x^7+b^3\,x^9}+\frac{105\,b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{11/2}}","Not used",1,"((3*b*x^2)/a^2 - 1/(3*a) + (231*b^2*x^4)/(16*a^3) + (35*b^3*x^6)/(2*a^4) + (105*b^4*x^8)/(16*a^5))/(a^3*x^3 + b^3*x^9 + 3*a^2*b*x^5 + 3*a*b^2*x^7) + (105*b^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*a^(11/2))","B"
511,1,114,119,4.464909,"\text{Not used}","int(1/(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","-\frac{\frac{1}{5\,a}-\frac{11\,b\,x^2}{15\,a^2}+\frac{33\,b^2\,x^4}{5\,a^3}+\frac{2541\,b^3\,x^6}{80\,a^4}+\frac{77\,b^4\,x^8}{2\,a^5}+\frac{231\,b^5\,x^{10}}{16\,a^6}}{a^3\,x^5+3\,a^2\,b\,x^7+3\,a\,b^2\,x^9+b^3\,x^{11}}-\frac{231\,b^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{16\,a^{13/2}}","Not used",1,"- (1/(5*a) - (11*b*x^2)/(15*a^2) + (33*b^2*x^4)/(5*a^3) + (2541*b^3*x^6)/(80*a^4) + (77*b^4*x^8)/(2*a^5) + (231*b^5*x^10)/(16*a^6))/(a^3*x^5 + b^3*x^11 + 3*a^2*b*x^7 + 3*a*b^2*x^9) - (231*b^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(16*a^(13/2))","B"
512,1,142,133,0.130288,"\text{Not used}","int(x^15/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{459\,a^7}{40\,b}+\frac{399\,a^6\,x^2}{8}+\frac{329\,a^5\,b\,x^4}{4}+\frac{245\,a^4\,b^2\,x^6}{4}+\frac{35\,a^3\,b^3\,x^8}{2}}{a^5\,b^7+5\,a^4\,b^8\,x^2+10\,a^3\,b^9\,x^4+10\,a^2\,b^{10}\,x^6+5\,a\,b^{11}\,x^8+b^{12}\,x^{10}}+\frac{x^4}{4\,b^6}-\frac{3\,a\,x^2}{b^7}+\frac{21\,a^2\,\ln\left(b\,x^2+a\right)}{2\,b^8}","Not used",1,"((459*a^7)/(40*b) + (399*a^6*x^2)/8 + (329*a^5*b*x^4)/4 + (245*a^4*b^2*x^6)/4 + (35*a^3*b^3*x^8)/2)/(a^5*b^7 + b^12*x^10 + 5*a*b^11*x^8 + 5*a^4*b^8*x^2 + 10*a^3*b^9*x^4 + 10*a^2*b^10*x^6) + x^4/(4*b^6) - (3*a*x^2)/b^7 + (21*a^2*log(a + b*x^2))/(2*b^8)","B"
513,1,132,118,4.600273,"\text{Not used}","int(x^13/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{x^2}{2\,b^6}-\frac{\frac{87\,a^6}{20\,b}+\frac{77\,a^5\,x^2}{4}+\frac{65\,a^4\,b\,x^4}{2}+25\,a^3\,b^2\,x^6+\frac{15\,a^2\,b^3\,x^8}{2}}{a^5\,b^6+5\,a^4\,b^7\,x^2+10\,a^3\,b^8\,x^4+10\,a^2\,b^9\,x^6+5\,a\,b^{10}\,x^8+b^{11}\,x^{10}}-\frac{3\,a\,\ln\left(b\,x^2+a\right)}{b^7}","Not used",1,"x^2/(2*b^6) - ((87*a^6)/(20*b) + (77*a^5*x^2)/4 + (65*a^4*b*x^4)/2 + 25*a^3*b^2*x^6 + (15*a^2*b^3*x^8)/2)/(a^5*b^6 + b^11*x^10 + 5*a*b^10*x^8 + 5*a^4*b^7*x^2 + 10*a^3*b^8*x^4 + 10*a^2*b^9*x^6) - (3*a*log(a + b*x^2))/b^7","B"
514,1,119,109,4.370364,"\text{Not used}","int(x^11/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{137\,a^5}{120\,b^6}+\frac{5\,a\,x^8}{2\,b^2}+\frac{15\,a^2\,x^6}{2\,b^3}+\frac{55\,a^3\,x^4}{6\,b^4}+\frac{125\,a^4\,x^2}{24\,b^5}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}+\frac{\ln\left(b\,x^2+a\right)}{2\,b^6}","Not used",1,"((137*a^5)/(120*b^6) + (5*a*x^8)/(2*b^2) + (15*a^2*x^6)/(2*b^3) + (55*a^3*x^4)/(6*b^4) + (125*a^4*x^2)/(24*b^5))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6) + log(a + b*x^2)/(2*b^6)","B"
515,1,104,19,4.445881,"\text{Not used}","int(x^9/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{a^4+5\,a^3\,b\,x^2+10\,a^2\,b^2\,x^4+10\,a\,b^3\,x^6+5\,b^4\,x^8}{10\,a^5\,b^5+50\,a^4\,b^6\,x^2+100\,a^3\,b^7\,x^4+100\,a^2\,b^8\,x^6+50\,a\,b^9\,x^8+10\,b^{10}\,x^{10}}","Not used",1,"-(a^4 + 5*b^4*x^8 + 5*a^3*b*x^2 + 10*a*b^3*x^6 + 10*a^2*b^2*x^4)/(10*a^5*b^5 + 10*b^10*x^10 + 50*a*b^9*x^8 + 50*a^4*b^6*x^2 + 100*a^3*b^7*x^4 + 100*a^2*b^8*x^6)","B"
516,1,93,39,0.053788,"\text{Not used}","int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{a^3+5\,a^2\,b\,x^2+10\,a\,b^2\,x^4+10\,b^3\,x^6}{40\,a^5\,b^4+200\,a^4\,b^5\,x^2+400\,a^3\,b^6\,x^4+400\,a^2\,b^7\,x^6+200\,a\,b^8\,x^8+40\,b^9\,x^{10}}","Not used",1,"-(a^3 + 10*b^3*x^6 + 5*a^2*b*x^2 + 10*a*b^2*x^4)/(40*a^5*b^4 + 40*b^9*x^10 + 200*a*b^8*x^8 + 200*a^4*b^5*x^2 + 400*a^3*b^6*x^4 + 400*a^2*b^7*x^6)","B"
517,1,81,53,4.617905,"\text{Not used}","int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{\frac{a^2}{60\,b^3}+\frac{x^4}{6\,b}+\frac{a\,x^2}{12\,b^2}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"-(a^2/(60*b^3) + x^4/(6*b) + (a*x^2)/(12*b^2))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
518,1,70,34,4.478348,"\text{Not used}","int(x^3/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{\frac{a}{40\,b^2}+\frac{x^2}{8\,b}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"-(a/(40*b^2) + x^2/(8*b))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
519,1,61,16,0.057709,"\text{Not used}","int(x/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{1}{10\,a^5\,b+50\,a^4\,b^2\,x^2+100\,a^3\,b^3\,x^4+100\,a^2\,b^4\,x^6+50\,a\,b^5\,x^8+10\,b^6\,x^{10}}","Not used",1,"-1/(10*a^5*b + 10*b^6*x^10 + 50*a*b^5*x^8 + 50*a^4*b^2*x^2 + 100*a^3*b^3*x^4 + 100*a^2*b^4*x^6)","B"
520,1,122,102,0.238171,"\text{Not used}","int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{\ln\left(x\right)}{a^6}-\frac{\ln\left(b\,x^2+a\right)}{2\,a^6}+\frac{\frac{137}{120\,a}+\frac{77\,b\,x^2}{24\,a^2}+\frac{47\,b^2\,x^4}{12\,a^3}+\frac{9\,b^3\,x^6}{4\,a^4}+\frac{b^4\,x^8}{2\,a^5}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"log(x)/a^6 - log(a + b*x^2)/(2*a^6) + (137/(120*a) + (77*b*x^2)/(24*a^2) + (47*b^2*x^4)/(12*a^3) + (9*b^3*x^6)/(4*a^4) + (b^4*x^8)/(2*a^5))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
521,1,141,116,4.676584,"\text{Not used}","int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{3\,b\,\ln\left(b\,x^2+a\right)}{a^7}-\frac{\frac{1}{2\,a}+\frac{137\,b\,x^2}{20\,a^2}+\frac{77\,b^2\,x^4}{4\,a^3}+\frac{47\,b^3\,x^6}{2\,a^4}+\frac{27\,b^4\,x^8}{2\,a^5}+\frac{3\,b^5\,x^{10}}{a^6}}{a^5\,x^2+5\,a^4\,b\,x^4+10\,a^3\,b^2\,x^6+10\,a^2\,b^3\,x^8+5\,a\,b^4\,x^{10}+b^5\,x^{12}}-\frac{6\,b\,\ln\left(x\right)}{a^7}","Not used",1,"(3*b*log(a + b*x^2))/a^7 - (1/(2*a) + (137*b*x^2)/(20*a^2) + (77*b^2*x^4)/(4*a^3) + (47*b^3*x^6)/(2*a^4) + (27*b^4*x^8)/(2*a^5) + (3*b^5*x^10)/a^6)/(a^5*x^2 + b^5*x^12 + 5*a^4*b*x^4 + 5*a*b^4*x^10 + 10*a^3*b^2*x^6 + 10*a^2*b^3*x^8) - (6*b*log(x))/a^7","B"
522,1,155,140,4.911707,"\text{Not used}","int(1/(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{\frac{7\,b\,x^2}{4\,a^2}-\frac{1}{4\,a}+\frac{959\,b^2\,x^4}{40\,a^3}+\frac{539\,b^3\,x^6}{8\,a^4}+\frac{329\,b^4\,x^8}{4\,a^5}+\frac{189\,b^5\,x^{10}}{4\,a^6}+\frac{21\,b^6\,x^{12}}{2\,a^7}}{a^5\,x^4+5\,a^4\,b\,x^6+10\,a^3\,b^2\,x^8+10\,a^2\,b^3\,x^{10}+5\,a\,b^4\,x^{12}+b^5\,x^{14}}-\frac{21\,b^2\,\ln\left(b\,x^2+a\right)}{2\,a^8}+\frac{21\,b^2\,\ln\left(x\right)}{a^8}","Not used",1,"((7*b*x^2)/(4*a^2) - 1/(4*a) + (959*b^2*x^4)/(40*a^3) + (539*b^3*x^6)/(8*a^4) + (329*b^4*x^8)/(4*a^5) + (189*b^5*x^10)/(4*a^6) + (21*b^6*x^12)/(2*a^7))/(a^5*x^4 + b^5*x^14 + 5*a^4*b*x^6 + 5*a*b^4*x^12 + 10*a^3*b^2*x^8 + 10*a^2*b^3*x^10) - (21*b^2*log(a + b*x^2))/(2*a^8) + (21*b^2*log(x))/a^8","B"
523,1,153,155,0.105734,"\text{Not used}","int(x^16/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{3633\,a^7\,x}{256}+\frac{7837\,a^6\,b\,x^3}{128}+\frac{1001\,a^5\,b^2\,x^5}{10}+\frac{9443\,a^4\,b^3\,x^7}{128}+\frac{5327\,a^3\,b^4\,x^9}{256}}{a^5\,b^8+5\,a^4\,b^9\,x^2+10\,a^3\,b^{10}\,x^4+10\,a^2\,b^{11}\,x^6+5\,a\,b^{12}\,x^8+b^{13}\,x^{10}}+\frac{x^5}{5\,b^6}-\frac{2\,a\,x^3}{b^7}+\frac{21\,a^2\,x}{b^8}-\frac{9009\,a^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,b^{17/2}}","Not used",1,"((3633*a^7*x)/256 + (7837*a^6*b*x^3)/128 + (1001*a^5*b^2*x^5)/10 + (9443*a^4*b^3*x^7)/128 + (5327*a^3*b^4*x^9)/256)/(a^5*b^8 + b^13*x^10 + 5*a*b^12*x^8 + 5*a^4*b^9*x^2 + 10*a^3*b^10*x^4 + 10*a^2*b^11*x^6) + x^5/(5*b^6) - (2*a*x^3)/b^7 + (21*a^2*x)/b^8 - (9009*a^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*b^(17/2))","B"
524,1,143,142,4.519809,"\text{Not used}","int(x^14/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{x^3}{3\,b^6}-\frac{\frac{1467\,a^6\,x}{256}+\frac{9629\,a^5\,b\,x^3}{384}+\frac{1253\,a^4\,b^2\,x^5}{30}+\frac{12131\,a^3\,b^3\,x^7}{384}+\frac{2373\,a^2\,b^4\,x^9}{256}}{a^5\,b^7+5\,a^4\,b^8\,x^2+10\,a^3\,b^9\,x^4+10\,a^2\,b^{10}\,x^6+5\,a\,b^{11}\,x^8+b^{12}\,x^{10}}+\frac{3003\,a^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,b^{15/2}}-\frac{6\,a\,x}{b^7}","Not used",1,"x^3/(3*b^6) - ((1467*a^6*x)/256 + (9629*a^5*b*x^3)/384 + (1253*a^4*b^2*x^5)/30 + (12131*a^3*b^3*x^7)/384 + (2373*a^2*b^4*x^9)/256)/(a^5*b^7 + b^12*x^10 + 5*a*b^11*x^8 + 5*a^4*b^8*x^2 + 10*a^3*b^9*x^4 + 10*a^2*b^10*x^6) + (3003*a^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*b^(15/2)) - (6*a*x)/b^7","B"
525,1,130,131,0.157842,"\text{Not used}","int(x^12/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{437\,a^5\,x}{256}+\frac{977\,a^4\,b\,x^3}{128}+\frac{131\,a^3\,b^2\,x^5}{10}+\frac{1327\,a^2\,b^3\,x^7}{128}+\frac{843\,a\,b^4\,x^9}{256}}{a^5\,b^6+5\,a^4\,b^7\,x^2+10\,a^3\,b^8\,x^4+10\,a^2\,b^9\,x^6+5\,a\,b^{10}\,x^8+b^{11}\,x^{10}}+\frac{x}{b^6}-\frac{693\,\sqrt{a}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,b^{13/2}}","Not used",1,"((437*a^5*x)/256 + (977*a^4*b*x^3)/128 + (843*a*b^4*x^9)/256 + (131*a^3*b^2*x^5)/10 + (1327*a^2*b^3*x^7)/128)/(a^5*b^6 + b^11*x^10 + 5*a*b^10*x^8 + 5*a^4*b^7*x^2 + 10*a^3*b^8*x^4 + 10*a^2*b^9*x^6) + x/b^6 - (693*a^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*b^(13/2))","B"
526,1,122,121,4.522287,"\text{Not used}","int(x^10/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{63\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,\sqrt{a}\,b^{11/2}}-\frac{\frac{193\,x^9}{256\,b}+\frac{237\,a\,x^7}{128\,b^2}+\frac{63\,a^4\,x}{256\,b^5}+\frac{21\,a^2\,x^5}{10\,b^3}+\frac{147\,a^3\,x^3}{128\,b^4}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"(63*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(1/2)*b^(11/2)) - ((193*x^9)/(256*b) + (237*a*x^7)/(128*b^2) + (63*a^4*x)/(256*b^5) + (21*a^2*x^5)/(10*b^3) + (147*a^3*x^3)/(128*b^4))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
527,1,119,122,4.421064,"\text{Not used}","int(x^8/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{7\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{3/2}\,b^{9/2}}-\frac{\frac{79\,x^7}{384\,b}-\frac{7\,x^9}{256\,a}+\frac{7\,a\,x^5}{30\,b^2}+\frac{7\,a^3\,x}{256\,b^4}+\frac{49\,a^2\,x^3}{384\,b^3}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"(7*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(3/2)*b^(9/2)) - ((79*x^7)/(384*b) - (7*x^9)/(256*a) + (7*a*x^5)/(30*b^2) + (7*a^3*x)/(256*b^4) + (49*a^2*x^3)/(384*b^3))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
528,1,117,123,4.503662,"\text{Not used}","int(x^6/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{3\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{5/2}\,b^{7/2}}-\frac{\frac{x^5}{10\,b}-\frac{7\,x^7}{128\,a}+\frac{7\,a\,x^3}{128\,b^2}+\frac{3\,a^2\,x}{256\,b^3}-\frac{3\,b\,x^9}{256\,a^2}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}","Not used",1,"(3*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(5/2)*b^(7/2)) - (x^5/(10*b) - (7*x^7)/(128*a) + (7*a*x^3)/(128*b^2) + (3*a^2*x)/(256*b^3) - (3*b*x^9)/(256*a^2))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6)","B"
529,1,116,124,4.467846,"\text{Not used}","int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{x^5}{10\,a}-\frac{7\,x^3}{128\,b}+\frac{7\,b\,x^7}{128\,a^2}+\frac{3\,b^2\,x^9}{256\,a^3}-\frac{3\,a\,x}{256\,b^2}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}+\frac{3\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{7/2}\,b^{5/2}}","Not used",1,"(x^5/(10*a) - (7*x^3)/(128*b) + (7*b*x^7)/(128*a^2) + (3*b^2*x^9)/(256*a^3) - (3*a*x)/(256*b^2))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6) + (3*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(7/2)*b^(5/2))","B"
530,1,118,125,4.481853,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{79\,x^3}{384\,a}-\frac{7\,x}{256\,b}+\frac{7\,b\,x^5}{30\,a^2}+\frac{49\,b^2\,x^7}{384\,a^3}+\frac{7\,b^3\,x^9}{256\,a^4}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}+\frac{7\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{9/2}\,b^{3/2}}","Not used",1,"((79*x^3)/(384*a) - (7*x)/(256*b) + (7*b*x^5)/(30*a^2) + (49*b^2*x^7)/(384*a^3) + (7*b^3*x^9)/(256*a^4))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6) + (7*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(9/2)*b^(3/2))","B"
531,1,121,113,4.706852,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{193\,x}{256\,a}+\frac{237\,b\,x^3}{128\,a^2}+\frac{21\,b^2\,x^5}{10\,a^3}+\frac{147\,b^3\,x^7}{128\,a^4}+\frac{63\,b^4\,x^9}{256\,a^5}}{a^5+5\,a^4\,b\,x^2+10\,a^3\,b^2\,x^4+10\,a^2\,b^3\,x^6+5\,a\,b^4\,x^8+b^5\,x^{10}}+\frac{63\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{11/2}\,\sqrt{b}}","Not used",1,"((193*x)/(256*a) + (237*b*x^3)/(128*a^2) + (21*b^2*x^5)/(10*a^3) + (147*b^3*x^7)/(128*a^4) + (63*b^4*x^9)/(256*a^5))/(a^5 + b^5*x^10 + 5*a^4*b*x^2 + 5*a*b^4*x^8 + 10*a^3*b^2*x^4 + 10*a^2*b^3*x^6) + (63*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(11/2)*b^(1/2))","B"
532,1,132,133,4.581031,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","-\frac{\frac{1}{a}+\frac{2123\,b\,x^2}{256\,a^2}+\frac{2607\,b^2\,x^4}{128\,a^3}+\frac{231\,b^3\,x^6}{10\,a^4}+\frac{1617\,b^4\,x^8}{128\,a^5}+\frac{693\,b^5\,x^{10}}{256\,a^6}}{a^5\,x+5\,a^4\,b\,x^3+10\,a^3\,b^2\,x^5+10\,a^2\,b^3\,x^7+5\,a\,b^4\,x^9+b^5\,x^{11}}-\frac{693\,\sqrt{b}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{13/2}}","Not used",1,"- (1/a + (2123*b*x^2)/(256*a^2) + (2607*b^2*x^4)/(128*a^3) + (231*b^3*x^6)/(10*a^4) + (1617*b^4*x^8)/(128*a^5) + (693*b^5*x^10)/(256*a^6))/(a^5*x + b^5*x^11 + 5*a^4*b*x^3 + 5*a*b^4*x^9 + 10*a^3*b^2*x^5 + 10*a^2*b^3*x^7) - (693*b^(1/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(13/2))","B"
533,1,146,144,4.622803,"\text{Not used}","int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{\frac{13\,b\,x^2}{3\,a^2}-\frac{1}{3\,a}+\frac{27599\,b^2\,x^4}{768\,a^3}+\frac{11297\,b^3\,x^6}{128\,a^4}+\frac{1001\,b^4\,x^8}{10\,a^5}+\frac{7007\,b^5\,x^{10}}{128\,a^6}+\frac{3003\,b^6\,x^{12}}{256\,a^7}}{a^5\,x^3+5\,a^4\,b\,x^5+10\,a^3\,b^2\,x^7+10\,a^2\,b^3\,x^9+5\,a\,b^4\,x^{11}+b^5\,x^{13}}+\frac{3003\,b^{3/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{15/2}}","Not used",1,"((13*b*x^2)/(3*a^2) - 1/(3*a) + (27599*b^2*x^4)/(768*a^3) + (11297*b^3*x^6)/(128*a^4) + (1001*b^4*x^8)/(10*a^5) + (7007*b^5*x^10)/(128*a^6) + (3003*b^6*x^12)/(256*a^7))/(a^5*x^3 + b^5*x^13 + 5*a^4*b*x^5 + 5*a*b^4*x^11 + 10*a^3*b^2*x^7 + 10*a^2*b^3*x^9) + (3003*b^(3/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(15/2))","B"
534,1,158,157,4.648187,"\text{Not used}","int(1/(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","-\frac{\frac{1}{5\,a}-\frac{b\,x^2}{a^2}+\frac{13\,b^2\,x^4}{a^3}+\frac{27599\,b^3\,x^6}{256\,a^4}+\frac{33891\,b^4\,x^8}{128\,a^5}+\frac{3003\,b^5\,x^{10}}{10\,a^6}+\frac{21021\,b^6\,x^{12}}{128\,a^7}+\frac{9009\,b^7\,x^{14}}{256\,a^8}}{a^5\,x^5+5\,a^4\,b\,x^7+10\,a^3\,b^2\,x^9+10\,a^2\,b^3\,x^{11}+5\,a\,b^4\,x^{13}+b^5\,x^{15}}-\frac{9009\,b^{5/2}\,\mathrm{atan}\left(\frac{\sqrt{b}\,x}{\sqrt{a}}\right)}{256\,a^{17/2}}","Not used",1,"- (1/(5*a) - (b*x^2)/a^2 + (13*b^2*x^4)/a^3 + (27599*b^3*x^6)/(256*a^4) + (33891*b^4*x^8)/(128*a^5) + (3003*b^5*x^10)/(10*a^6) + (21021*b^6*x^12)/(128*a^7) + (9009*b^7*x^14)/(256*a^8))/(a^5*x^5 + b^5*x^15 + 5*a^4*b*x^7 + 5*a*b^4*x^13 + 10*a^3*b^2*x^9 + 10*a^2*b^3*x^11) - (9009*b^(5/2)*atan((b^(1/2)*x)/a^(1/2)))/(256*a^(17/2))","B"
535,1,16,19,0.034344,"\text{Not used}","int(1/(2*x^2 + x^4 + 1),x)","\frac{\mathrm{atan}\left(x\right)}{2}+\frac{x}{2\,\left(x^2+1\right)}","Not used",1,"atan(x)/2 + x/(2*(x^2 + 1))","B"
536,1,11,11,0.017683,"\text{Not used}","int(x/(2*x^2 + x^4 + 1),x)","-\frac{1}{2\,\left(x^2+1\right)}","Not used",1,"-1/(2*(x^2 + 1))","B"
537,1,17,19,0.027454,"\text{Not used}","int(x^2/(2*x^2 + x^4 + 1),x)","\frac{\mathrm{atan}\left(x\right)}{2}-\frac{x}{2\,\left(x^2+1\right)}","Not used",1,"atan(x)/2 - x/(2*(x^2 + 1))","B"
538,1,18,22,0.035014,"\text{Not used}","int(x^3/(2*x^2 + x^4 + 1),x)","\frac{\ln\left(x^2+1\right)}{2}+\frac{1}{2\,\left(x^2+1\right)}","Not used",1,"log(x^2 + 1)/2 + 1/(2*(x^2 + 1))","B"
539,1,11,13,0.046365,"\text{Not used}","int(x/(x^4 - 18*x^2 + 81),x)","-\frac{1}{2\,\left(x^2-9\right)}","Not used",1,"-1/(2*(x^2 - 9))","B"
540,1,18,24,4.228033,"\text{Not used}","int(x^3/(x^4 - 8*x^2 + 16),x)","\frac{\ln\left(x^2-4\right)}{2}-\frac{2}{x^2-4}","Not used",1,"log(x^2 - 4)/2 - 2/(x^2 - 4)","B"
541,1,71,79,4.454683,"\text{Not used}","int(x^5*((a + b*x^2)^2)^(1/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(a^3-4\,a^2\,b\,x^2-5\,a\,b^2\,x^4+3\,b\,x^2\,\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)\right)}{24\,b^3}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*(a^3 - 4*a^2*b*x^2 - 5*a*b^2*x^4 + 3*b*x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)))/(24*b^3)","B"
542,1,59,67,4.309520,"\text{Not used}","int(x^3*((a + b*x^2)^2)^(1/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(8\,b^2\,\left(a^2+b^2\,x^4\right)-12\,a^2\,b^2+4\,a\,b^3\,x^2\right)}{48\,b^4}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*(8*b^2*(a^2 + b^2*x^4) - 12*a^2*b^2 + 4*a*b^3*x^2))/(48*b^4)","B"
543,1,33,36,4.352117,"\text{Not used}","int(x*((a + b*x^2)^2)^(1/2),x)","\left(\frac{a}{4\,b}+\frac{x^2}{4}\right)\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}","Not used",1,"(a/(4*b) + x^2/4)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)","B"
544,1,109,75,4.393592,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x,x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2}-\frac{\ln\left(a\,b+\frac{a^2}{x^2}+\frac{\sqrt{a^2}\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^2}\right)\,\sqrt{a^2}}{2}+\frac{a\,b\,\ln\left(a\,b+\sqrt{{\left(b\,x^2+a\right)}^2}\,\sqrt{b^2}+b^2\,x^2\right)}{2\,\sqrt{b^2}}","Not used",1,"(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/2 - (log(a*b + a^2/x^2 + ((a^2)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/x^2)*(a^2)^(1/2))/2 + (a*b*log(a*b + ((a + b*x^2)^2)^(1/2)*(b^2)^(1/2) + b^2*x^2))/(2*(b^2)^(1/2))","B"
545,1,112,75,4.450310,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^3,x)","\frac{\ln\left(a\,b+\sqrt{{\left(b\,x^2+a\right)}^2}\,\sqrt{b^2}+b^2\,x^2\right)\,\sqrt{b^2}}{2}-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^2}-\frac{a\,b\,\ln\left(a\,b+\frac{a^2}{x^2}+\frac{\sqrt{a^2}\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^2}\right)}{2\,\sqrt{a^2}}","Not used",1,"(log(a*b + ((a + b*x^2)^2)^(1/2)*(b^2)^(1/2) + b^2*x^2)*(b^2)^(1/2))/2 - (a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(2*x^2) - (a*b*log(a*b + a^2/x^2 + ((a^2)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/x^2))/(2*(a^2)^(1/2))","B"
546,1,33,39,4.211608,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^5,x)","-\frac{\left(2\,b\,x^2+a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{4\,x^4\,\left(b\,x^2+a\right)}","Not used",1,"-((a + 2*b*x^2)*((a + b*x^2)^2)^(1/2))/(4*x^4*(a + b*x^2))","B"
547,1,35,72,4.237742,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^7,x)","-\frac{\left(3\,b\,x^2+2\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{12\,x^6\,\left(b\,x^2+a\right)}","Not used",1,"-((2*a + 3*b*x^2)*((a + b*x^2)^2)^(1/2))/(12*x^6*(a + b*x^2))","B"
548,1,35,79,4.241898,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^9,x)","-\frac{\left(4\,b\,x^2+3\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{24\,x^8\,\left(b\,x^2+a\right)}","Not used",1,"-((3*a + 4*b*x^2)*((a + b*x^2)^2)^(1/2))/(24*x^8*(a + b*x^2))","B"
549,1,35,79,4.214624,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^11,x)","-\frac{\left(5\,b\,x^2+4\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{40\,x^{10}\,\left(b\,x^2+a\right)}","Not used",1,"-((4*a + 5*b*x^2)*((a + b*x^2)^2)^(1/2))/(40*x^10*(a + b*x^2))","B"
550,0,-1,79,0.000000,"\text{Not used}","int(x^4*((a + b*x^2)^2)^(1/2),x)","\int x^4\,\sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int(x^4*((a + b*x^2)^2)^(1/2), x)","F"
551,0,-1,79,0.000000,"\text{Not used}","int(x^2*((a + b*x^2)^2)^(1/2),x)","\int x^2\,\sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int(x^2*((a + b*x^2)^2)^(1/2), x)","F"
552,0,-1,74,0.000000,"\text{Not used}","int(((a + b*x^2)^2)^(1/2),x)","\int \sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int(((a + b*x^2)^2)^(1/2), x)","F"
553,0,-1,72,0.000000,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^2,x)","\int \frac{\sqrt{{\left(b\,x^2+a\right)}^2}}{x^2} \,d x","Not used",1,"int(((a + b*x^2)^2)^(1/2)/x^2, x)","F"
554,1,33,77,4.243709,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^4,x)","-\frac{\left(3\,b\,x^2+a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{3\,x^3\,\left(b\,x^2+a\right)}","Not used",1,"-((a + 3*b*x^2)*((a + b*x^2)^2)^(1/2))/(3*x^3*(a + b*x^2))","B"
555,1,35,79,4.210577,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^6,x)","-\frac{\left(5\,b\,x^2+3\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{15\,x^5\,\left(b\,x^2+a\right)}","Not used",1,"-((3*a + 5*b*x^2)*((a + b*x^2)^2)^(1/2))/(15*x^5*(a + b*x^2))","B"
556,1,35,79,4.183929,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^8,x)","-\frac{\left(7\,b\,x^2+5\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{35\,x^7\,\left(b\,x^2+a\right)}","Not used",1,"-((5*a + 7*b*x^2)*((a + b*x^2)^2)^(1/2))/(35*x^7*(a + b*x^2))","B"
557,1,35,79,4.195182,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/x^10,x)","-\frac{\left(9\,b\,x^2+7\,a\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{63\,x^9\,\left(b\,x^2+a\right)}","Not used",1,"-((7*a + 9*b*x^2)*((a + b*x^2)^2)^(1/2))/(63*x^9*(a + b*x^2))","B"
558,0,-1,167,0.000000,"\text{Not used}","int(x^9*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^9\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^9*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
559,0,-1,167,0.000000,"\text{Not used}","int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^7\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
560,0,-1,106,0.000000,"\text{Not used}","int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^5\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
561,1,46,67,4.286256,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}\,\left(-a^2+3\,a\,b\,x^2+4\,b^2\,x^4\right)}{40\,b^2}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)*(4*b^2*x^4 - a^2 + 3*a*b*x^2))/(40*b^2)","B"
562,1,36,36,4.252774,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\frac{\left(b^2\,x^2+a\,b\right)\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{8\,b^2}","Not used",1,"((a*b + b^2*x^2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2))/(8*b^2)","B"
563,0,-1,163,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x, x)","F"
564,0,-1,164,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^3,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^3} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^3, x)","F"
565,0,-1,164,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^5,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^5} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^5, x)","F"
566,0,-1,163,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^7,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^7} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^7, x)","F"
567,1,151,41,4.242693,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^9,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^2\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^4\,\left(b\,x^2+a\right)}-\frac{a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^6\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^2*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^4*(a + b*x^2)) - (a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^6*(a + b*x^2))","B"
568,1,151,72,4.202892,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^11,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{10\,x^{10}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^4\,\left(b\,x^2+a\right)}-\frac{a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^6\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(10*x^10*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^4*(a + b*x^2)) - (a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^6*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2))","B"
569,1,151,167,4.206945,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^13,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{12\,x^{12}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{6\,x^6\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{10\,x^{10}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(12*x^12*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(6*x^6*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(10*x^10*(a + b*x^2))","B"
570,1,151,167,4.211578,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^15,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{10\,x^{10}\,\left(b\,x^2+a\right)}-\frac{a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^{12}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(10*x^10*(a + b*x^2)) - (a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^12*(a + b*x^2))","B"
571,1,151,167,4.234441,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^17,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{16\,x^{16}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{10\,x^{10}\,\left(b\,x^2+a\right)}-\frac{a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^{12}\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(16*x^16*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(10*x^10*(a + b*x^2)) - (a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^12*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2))","B"
572,0,-1,167,0.000000,"\text{Not used}","int(x^8*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^8\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^8*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
573,0,-1,167,0.000000,"\text{Not used}","int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^6\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
574,0,-1,167,0.000000,"\text{Not used}","int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^4\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
575,0,-1,167,0.000000,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
576,0,-1,159,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int {\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
577,0,-1,158,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^2,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^2} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^2, x)","F"
578,0,-1,161,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^4,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^4} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^4, x)","F"
579,0,-1,158,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^6,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}}{x^6} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^6, x)","F"
580,1,151,163,4.254784,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^8,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x\,\left(b\,x^2+a\right)}-\frac{a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^3\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{5\,x^5\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x*(a + b*x^2)) - (a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x^3*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(5*x^5*(a + b*x^2))","B"
581,1,151,167,4.263766,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^10,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^3\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{5\,x^5\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^3*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(5*x^5*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2))","B"
582,1,151,167,4.549091,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^12,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{5\,x^5\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^9\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(5*x^5*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^9*(a + b*x^2))","B"
583,1,151,167,4.629676,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^14,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^9\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^9*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2))","B"
584,1,151,167,4.296655,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/x^16,x)","-\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{15\,x^{15}\,\left(b\,x^2+a\right)}-\frac{b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{3\,a\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{3\,a^2\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(15*x^15*(a + b*x^2)) - (b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (3*a*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (3*a^2*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2))","B"
585,0,-1,255,0.000000,"\text{Not used}","int(x^13*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^{13}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^13*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
586,0,-1,255,0.000000,"\text{Not used}","int(x^11*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^{11}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^11*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
587,0,-1,201,0.000000,"\text{Not used}","int(x^9*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^9\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^9*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
588,0,-1,160,0.000000,"\text{Not used}","int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^7\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
589,0,-1,119,0.000000,"\text{Not used}","int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^5\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
590,0,-1,67,0.000000,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^3\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
591,1,36,36,4.403993,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\frac{\left(b^2\,x^2+a\,b\right)\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{12\,b^2}","Not used",1,"((a*b + b^2*x^2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2))/(12*b^2)","B"
592,0,-1,251,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x, x)","F"
593,0,-1,250,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^3,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^3} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^3, x)","F"
594,0,-1,250,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^5,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^5} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^5, x)","F"
595,0,-1,250,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^7,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^7} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^7, x)","F"
596,0,-1,250,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^9,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^9} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^9, x)","F"
597,0,-1,251,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^11,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^{11}} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^11, x)","F"
598,1,231,41,4.177991,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^13,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{12\,x^{12}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^2\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^4\,\left(b\,x^2+a\right)}-\frac{a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^{10}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^6\,\left(b\,x^2+a\right)}-\frac{5\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^8\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(12*x^12*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^2*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^4*(a + b*x^2)) - (a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^10*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^6*(a + b*x^2)) - (5*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^8*(a + b*x^2))","B"
599,1,231,72,4.219473,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^15,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^4\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{6\,x^6\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{12\,x^{12}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^8\,\left(b\,x^2+a\right)}-\frac{a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^{10}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^4*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(6*x^6*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(12*x^12*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^8*(a + b*x^2)) - (a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x^10*(a + b*x^2))","B"
600,1,231,128,4.235218,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^17,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{16\,x^{16}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{6\,x^6\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}-\frac{a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^{10}\,\left(b\,x^2+a\right)}-\frac{5\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{6\,x^{12}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(16*x^16*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(6*x^6*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2)) - (a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x^10*(a + b*x^2)) - (5*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(6*x^12*(a + b*x^2))","B"
601,1,231,255,4.265514,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^19,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{18\,x^{18}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^8\,\left(b\,x^2+a\right)}-\frac{a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^{10}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{16\,x^{16}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{6\,x^{12}\,\left(b\,x^2+a\right)}-\frac{5\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^{14}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(18*x^18*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^8*(a + b*x^2)) - (a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^10*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(16*x^16*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(6*x^12*(a + b*x^2)) - (5*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^14*(a + b*x^2))","B"
602,1,231,255,4.224969,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^21,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{20\,x^{20}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{10\,x^{10}\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{12\,x^{12}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{18\,x^{18}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^{14}\,\left(b\,x^2+a\right)}-\frac{5\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^{16}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(20*x^20*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(10*x^10*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(12*x^12*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(18*x^18*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^14*(a + b*x^2)) - (5*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^16*(a + b*x^2))","B"
603,1,231,255,4.232904,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^23,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{22\,x^{22}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{12\,x^{12}\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}-\frac{a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,x^{20}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,x^{16}\,\left(b\,x^2+a\right)}-\frac{5\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^{18}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(22*x^22*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(12*x^12*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2)) - (a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*x^20*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*x^16*(a + b*x^2)) - (5*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^18*(a + b*x^2))","B"
604,1,231,255,4.223327,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^25,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{24\,x^{24}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{14\,x^{14}\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{16\,x^{16}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{22\,x^{22}\,\left(b\,x^2+a\right)}-\frac{5\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^{18}\,\left(b\,x^2+a\right)}-\frac{a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,x^{20}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(24*x^24*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(14*x^14*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(16*x^16*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(22*x^22*(a + b*x^2)) - (5*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^18*(a + b*x^2)) - (a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*x^20*(a + b*x^2))","B"
605,0,-1,255,0.000000,"\text{Not used}","int(x^12*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^{12}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^12*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
606,0,-1,255,0.000000,"\text{Not used}","int(x^10*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^{10}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^10*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
607,0,-1,255,0.000000,"\text{Not used}","int(x^8*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^8\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^8*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
608,0,-1,255,0.000000,"\text{Not used}","int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^6\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^6*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
609,0,-1,255,0.000000,"\text{Not used}","int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^4\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
610,0,-1,252,0.000000,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
611,0,-1,248,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int {\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
612,0,-1,247,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^2,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^2} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^2, x)","F"
613,0,-1,246,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^4,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^4} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^4, x)","F"
614,0,-1,249,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^6,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^6} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^6, x)","F"
615,0,-1,247,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^8,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^8} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^8, x)","F"
616,0,-1,246,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^10,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}}{x^{10}} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^10, x)","F"
617,1,231,251,4.220511,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^12,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^3\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{2\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^5\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^3*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (2*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x^5*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2))","B"
618,1,231,253,4.350466,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^14,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^3\,\left(b\,x^2+a\right)}-\frac{a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{x^5\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{10\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^3*(a + b*x^2)) - (a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(x^5*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (10*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2))","B"
619,1,231,255,4.207505,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^16,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{15\,x^{15}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{5\,x^5\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{10\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(15*x^15*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(5*x^5*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (10*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2))","B"
620,1,231,255,4.314564,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^18,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{17\,x^{17}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{7\,x^7\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^{15}\,\left(b\,x^2+a\right)}-\frac{10\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(17*x^17*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(7*x^7*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^15*(a + b*x^2)) - (10*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2))","B"
621,1,231,255,4.267087,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^20,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{19\,x^{19}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{9\,x^9\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{17\,x^{17}\,\left(b\,x^2+a\right)}-\frac{10\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{2\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^{15}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(19*x^19*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(9*x^9*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(17*x^17*(a + b*x^2)) - (10*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (2*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^15*(a + b*x^2))","B"
622,1,231,255,4.337303,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^22,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{21\,x^{21}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{11\,x^{11}\,\left(b\,x^2+a\right)}-\frac{5\,a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{19\,x^{19}\,\left(b\,x^2+a\right)}-\frac{2\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^{15}\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{17\,x^{17}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(21*x^21*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(11*x^11*(a + b*x^2)) - (5*a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(19*x^19*(a + b*x^2)) - (2*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^15*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(17*x^17*(a + b*x^2))","B"
623,1,231,255,4.311068,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/x^24,x)","-\frac{a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{23\,x^{23}\,\left(b\,x^2+a\right)}-\frac{b^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13\,x^{13}\,\left(b\,x^2+a\right)}-\frac{a\,b^4\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{3\,x^{15}\,\left(b\,x^2+a\right)}-\frac{5\,a^4\,b\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{21\,x^{21}\,\left(b\,x^2+a\right)}-\frac{10\,a^2\,b^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{17\,x^{17}\,\left(b\,x^2+a\right)}-\frac{10\,a^3\,b^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{19\,x^{19}\,\left(b\,x^2+a\right)}","Not used",1,"- (a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(23*x^23*(a + b*x^2)) - (b^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13*x^13*(a + b*x^2)) - (a*b^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(3*x^15*(a + b*x^2)) - (5*a^4*b*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(21*x^21*(a + b*x^2)) - (10*a^2*b^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(17*x^17*(a + b*x^2)) - (10*a^3*b^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(19*x^19*(a + b*x^2))","B"
624,0,-1,127,0.000000,"\text{Not used}","int(x^5/((a + b*x^2)^2)^(1/2),x)","\int \frac{x^5}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(x^5/((a + b*x^2)^2)^(1/2), x)","F"
625,1,64,75,4.518507,"\text{Not used}","int(x^3/((a + b*x^2)^2)^(1/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,b^2}-\frac{a\,b\,\ln\left(a\,b+\sqrt{{\left(b\,x^2+a\right)}^2}\,\sqrt{b^2}+b^2\,x^2\right)}{2\,{\left(b^2\right)}^{3/2}}","Not used",1,"(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(2*b^2) - (a*b*log(a*b + ((a + b*x^2)^2)^(1/2)*(b^2)^(1/2) + b^2*x^2))/(2*(b^2)^(3/2))","B"
626,1,33,44,4.415146,"\text{Not used}","int(x/((a + b*x^2)^2)^(1/2),x)","\frac{\ln\left(b^2\,x^2+a\,b\right)\,\mathrm{sign}\left(2\,b^2\,x^2+2\,a\,b\right)}{2\,\sqrt{b^2}}","Not used",1,"(log(a*b + b^2*x^2)*sign(2*a*b + 2*b^2*x^2))/(2*(b^2)^(1/2))","B"
627,1,40,80,4.450537,"\text{Not used}","int(1/(x*((a + b*x^2)^2)^(1/2)),x)","-\frac{\ln\left(\sqrt{{\left(b\,x^2+a\right)}^2}\,\sqrt{a^2}+a^2+a\,b\,x^2\right)+\ln\left(\frac{1}{x^2}\right)}{2\,\sqrt{a^2}}","Not used",1,"-(log(((a + b*x^2)^2)^(1/2)*(a^2)^(1/2) + a^2 + a*b*x^2) + log(1/x^2))/(2*(a^2)^(1/2))","B"
628,1,75,125,4.453543,"\text{Not used}","int(1/(x^3*((a + b*x^2)^2)^(1/2)),x)","\frac{a\,b\,\mathrm{atanh}\left(\frac{a^2+b\,a\,x^2}{\sqrt{a^2}\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}\right)}{2\,{\left(a^2\right)}^{3/2}}-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,a^2\,x^2}","Not used",1,"(a*b*atanh((a^2 + a*b*x^2)/((a^2)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))))/(2*(a^2)^(3/2)) - (a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(2*a^2*x^2)","B"
629,0,-1,129,0.000000,"\text{Not used}","int(x^4/((a + b*x^2)^2)^(1/2),x)","\int \frac{x^4}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(x^4/((a + b*x^2)^2)^(1/2), x)","F"
630,0,-1,89,0.000000,"\text{Not used}","int(x^2/((a + b*x^2)^2)^(1/2),x)","\int \frac{x^2}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(x^2/((a + b*x^2)^2)^(1/2), x)","F"
631,0,-1,53,0.000000,"\text{Not used}","int(1/((a + b*x^2)^2)^(1/2),x)","\int \frac{1}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/((a + b*x^2)^2)^(1/2), x)","F"
632,0,-1,92,0.000000,"\text{Not used}","int(1/(x^2*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{x^2\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/(x^2*((a + b*x^2)^2)^(1/2)), x)","F"
633,0,-1,133,0.000000,"\text{Not used}","int(1/(x^4*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/(x^4*((a + b*x^2)^2)^(1/2)), x)","F"
634,0,-1,158,0.000000,"\text{Not used}","int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{x^7}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
635,0,-1,113,0.000000,"\text{Not used}","int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{x^5}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
636,1,42,41,4.244306,"\text{Not used}","int(x^3/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","-\frac{\left(2\,b\,x^2+a\right)\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,b^2\,{\left(b\,x^2+a\right)}^3}","Not used",1,"-((a + 2*b*x^2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*b^2*(a + b*x^2)^3)","B"
637,1,34,38,4.342676,"\text{Not used}","int(x/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,b\,{\left(b\,x^2+a\right)}^3}","Not used",1,"-(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(4*b*(a + b*x^2)^3)","B"
638,0,-1,147,0.000000,"\text{Not used}","int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
639,0,-1,189,0.000000,"\text{Not used}","int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{x^3\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
640,0,-1,128,0.000000,"\text{Not used}","int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{x^4}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
641,0,-1,129,0.000000,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{x^2}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
642,0,-1,135,0.000000,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{1}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
643,0,-1,169,0.000000,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
644,0,-1,209,0.000000,"\text{Not used}","int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{x^4\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
645,0,-1,238,0.000000,"\text{Not used}","int(x^11/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{x^{11}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(x^11/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
646,0,-1,196,0.000000,"\text{Not used}","int(x^9/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{x^9}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(x^9/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
647,1,144,41,4.291262,"\text{Not used}","int(x^7/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\frac{a^3\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,b^4\,{\left(b\,x^2+a\right)}^5}-\frac{a^2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,b^4\,{\left(b\,x^2+a\right)}^4}-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{2\,b^4\,{\left(b\,x^2+a\right)}^2}+\frac{3\,a\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4\,b^4\,{\left(b\,x^2+a\right)}^3}","Not used",1,"(a^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(8*b^4*(a + b*x^2)^5) - (a^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(2*b^4*(a + b*x^2)^4) - (a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(2*b^4*(a + b*x^2)^2) + (3*a*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4*b^4*(a + b*x^2)^3)","B"
648,1,53,74,4.234807,"\text{Not used}","int(x^5/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(a^2+4\,a\,b\,x^2+6\,b^2\,x^4\right)}{24\,b^3\,{\left(b\,x^2+a\right)}^5}","Not used",1,"-((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*(a^2 + 6*b^2*x^4 + 4*a*b*x^2))/(24*b^3*(a + b*x^2)^5)","B"
649,1,42,69,4.260471,"\text{Not used}","int(x^3/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","-\frac{\left(4\,b\,x^2+a\right)\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{24\,b^2\,{\left(b\,x^2+a\right)}^5}","Not used",1,"-((a + 4*b*x^2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(24*b^2*(a + b*x^2)^5)","B"
650,1,34,38,4.273203,"\text{Not used}","int(x/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{8\,b\,{\left(b\,x^2+a\right)}^5}","Not used",1,"-(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)/(8*b*(a + b*x^2)^5)","B"
651,0,-1,223,0.000000,"\text{Not used}","int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{x\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
652,0,-1,267,0.000000,"\text{Not used}","int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{x^3\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
653,0,-1,211,0.000000,"\text{Not used}","int(x^6/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{x^6}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(x^6/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
654,0,-1,212,0.000000,"\text{Not used}","int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{x^4}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(x^4/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
655,0,-1,213,0.000000,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{x^2}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
656,0,-1,213,0.000000,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{1}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
657,0,-1,251,0.000000,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
658,0,-1,291,0.000000,"\text{Not used}","int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{x^4\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
659,0,-1,298,0.000000,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3),x)","\int \frac{x^2}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/3}} \,d x","Not used",1,"int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3), x)","F"
660,0,-1,256,0.000000,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3),x)","\int \frac{1}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/3}} \,d x","Not used",1,"int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3), x)","F"
661,0,-1,289,0.000000,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3)),x)","\int \frac{1}{x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{1/3}} \,d x","Not used",1,"int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/3)), x)","F"
662,0,-1,618,0.000000,"\text{Not used}","int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3),x)","\int \frac{x^2}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{2/3}} \,d x","Not used",1,"int(x^2/(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3), x)","F"
663,0,-1,609,0.000000,"\text{Not used}","int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3),x)","\int \frac{1}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{2/3}} \,d x","Not used",1,"int(1/(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3), x)","F"
664,0,-1,649,0.000000,"\text{Not used}","int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3)),x)","\int \frac{1}{x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{2/3}} \,d x","Not used",1,"int(1/(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(2/3)), x)","F"
665,1,40,51,0.074395,"\text{Not used}","int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{\frac{2\,b^2\,{\left(d\,x\right)}^{15/2}}{15}+\frac{2\,a^2\,d^4\,{\left(d\,x\right)}^{7/2}}{7}+\frac{4\,a\,b\,d^2\,{\left(d\,x\right)}^{11/2}}{11}}{d^5}","Not used",1,"((2*b^2*(d*x)^(15/2))/15 + (2*a^2*d^4*(d*x)^(7/2))/7 + (4*a*b*d^2*(d*x)^(11/2))/11)/d^5","B"
666,1,41,51,4.224330,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{90\,b^2\,{\left(d\,x\right)}^{13/2}+234\,a^2\,d^4\,{\left(d\,x\right)}^{5/2}+260\,a\,b\,d^2\,{\left(d\,x\right)}^{9/2}}{585\,d^5}","Not used",1,"(90*b^2*(d*x)^(13/2) + 234*a^2*d^4*(d*x)^(5/2) + 260*a*b*d^2*(d*x)^(9/2))/(585*d^5)","B"
667,1,41,51,0.049745,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{42\,b^2\,{\left(d\,x\right)}^{11/2}+154\,a^2\,d^4\,{\left(d\,x\right)}^{3/2}+132\,a\,b\,d^2\,{\left(d\,x\right)}^{7/2}}{231\,d^5}","Not used",1,"(42*b^2*(d*x)^(11/2) + 154*a^2*d^4*(d*x)^(3/2) + 132*a*b*d^2*(d*x)^(7/2))/(231*d^5)","B"
668,1,41,49,0.045222,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/(d*x)^(1/2),x)","\frac{10\,b^2\,{\left(d\,x\right)}^{9/2}+90\,a^2\,d^4\,\sqrt{d\,x}+36\,a\,b\,d^2\,{\left(d\,x\right)}^{5/2}}{45\,d^5}","Not used",1,"(10*b^2*(d*x)^(9/2) + 90*a^2*d^4*(d*x)^(1/2) + 36*a*b*d^2*(d*x)^(5/2))/(45*d^5)","B"
669,1,31,49,0.051844,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/(d*x)^(3/2),x)","\frac{-42\,a^2+28\,a\,b\,x^2+6\,b^2\,x^4}{21\,d\,\sqrt{d\,x}}","Not used",1,"(6*b^2*x^4 - 42*a^2 + 28*a*b*x^2)/(21*d*(d*x)^(1/2))","B"
670,1,34,49,4.231465,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/(d*x)^(5/2),x)","\frac{-10\,a^2+60\,a\,b\,x^2+6\,b^2\,x^4}{15\,d^2\,x\,\sqrt{d\,x}}","Not used",1,"(6*b^2*x^4 - 10*a^2 + 60*a*b*x^2)/(15*d^2*x*(d*x)^(1/2))","B"
671,1,34,49,0.049850,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)/(d*x)^(7/2),x)","-\frac{6\,a^2+60\,a\,b\,x^2-10\,b^2\,x^4}{15\,d^3\,x^2\,\sqrt{d\,x}}","Not used",1,"-(6*a^2 - 10*b^2*x^4 + 60*a*b*x^2)/(15*d^3*x^2*(d*x)^(1/2))","B"
672,1,71,91,4.199306,"\text{Not used}","int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{2\,a^4\,{\left(d\,x\right)}^{7/2}}{7\,d}+\frac{2\,b^4\,{\left(d\,x\right)}^{23/2}}{23\,d^9}+\frac{4\,a^2\,b^2\,{\left(d\,x\right)}^{15/2}}{5\,d^5}+\frac{8\,a^3\,b\,{\left(d\,x\right)}^{11/2}}{11\,d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{19/2}}{19\,d^7}","Not used",1,"(2*a^4*(d*x)^(7/2))/(7*d) + (2*b^4*(d*x)^(23/2))/(23*d^9) + (4*a^2*b^2*(d*x)^(15/2))/(5*d^5) + (8*a^3*b*(d*x)^(11/2))/(11*d^3) + (8*a*b^3*(d*x)^(19/2))/(19*d^7)","B"
673,1,71,91,0.029701,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{2\,a^4\,{\left(d\,x\right)}^{5/2}}{5\,d}+\frac{2\,b^4\,{\left(d\,x\right)}^{21/2}}{21\,d^9}+\frac{12\,a^2\,b^2\,{\left(d\,x\right)}^{13/2}}{13\,d^5}+\frac{8\,a^3\,b\,{\left(d\,x\right)}^{9/2}}{9\,d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{17/2}}{17\,d^7}","Not used",1,"(2*a^4*(d*x)^(5/2))/(5*d) + (2*b^4*(d*x)^(21/2))/(21*d^9) + (12*a^2*b^2*(d*x)^(13/2))/(13*d^5) + (8*a^3*b*(d*x)^(9/2))/(9*d^3) + (8*a*b^3*(d*x)^(17/2))/(17*d^7)","B"
674,1,71,91,0.028959,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{2\,a^4\,{\left(d\,x\right)}^{3/2}}{3\,d}+\frac{2\,b^4\,{\left(d\,x\right)}^{19/2}}{19\,d^9}+\frac{12\,a^2\,b^2\,{\left(d\,x\right)}^{11/2}}{11\,d^5}+\frac{8\,a^3\,b\,{\left(d\,x\right)}^{7/2}}{7\,d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{15/2}}{15\,d^7}","Not used",1,"(2*a^4*(d*x)^(3/2))/(3*d) + (2*b^4*(d*x)^(19/2))/(19*d^9) + (12*a^2*b^2*(d*x)^(11/2))/(11*d^5) + (8*a^3*b*(d*x)^(7/2))/(7*d^3) + (8*a*b^3*(d*x)^(15/2))/(15*d^7)","B"
675,1,71,89,0.030824,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/(d*x)^(1/2),x)","\frac{2\,a^4\,\sqrt{d\,x}}{d}+\frac{2\,b^4\,{\left(d\,x\right)}^{17/2}}{17\,d^9}+\frac{4\,a^2\,b^2\,{\left(d\,x\right)}^{9/2}}{3\,d^5}+\frac{8\,a^3\,b\,{\left(d\,x\right)}^{5/2}}{5\,d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{13/2}}{13\,d^7}","Not used",1,"(2*a^4*(d*x)^(1/2))/d + (2*b^4*(d*x)^(17/2))/(17*d^9) + (4*a^2*b^2*(d*x)^(9/2))/(3*d^5) + (8*a^3*b*(d*x)^(5/2))/(5*d^3) + (8*a*b^3*(d*x)^(13/2))/(13*d^7)","B"
676,1,71,89,0.033234,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/(d*x)^(3/2),x)","\frac{2\,b^4\,{\left(d\,x\right)}^{15/2}}{15\,d^9}-\frac{2\,a^4}{d\,\sqrt{d\,x}}+\frac{12\,a^2\,b^2\,{\left(d\,x\right)}^{7/2}}{7\,d^5}+\frac{8\,a^3\,b\,{\left(d\,x\right)}^{3/2}}{3\,d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{11/2}}{11\,d^7}","Not used",1,"(2*b^4*(d*x)^(15/2))/(15*d^9) - (2*a^4)/(d*(d*x)^(1/2)) + (12*a^2*b^2*(d*x)^(7/2))/(7*d^5) + (8*a^3*b*(d*x)^(3/2))/(3*d^3) + (8*a*b^3*(d*x)^(11/2))/(11*d^7)","B"
677,1,71,89,0.030242,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/(d*x)^(5/2),x)","\frac{2\,b^4\,{\left(d\,x\right)}^{13/2}}{13\,d^9}-\frac{2\,a^4}{3\,d\,{\left(d\,x\right)}^{3/2}}+\frac{12\,a^2\,b^2\,{\left(d\,x\right)}^{5/2}}{5\,d^5}+\frac{8\,a^3\,b\,\sqrt{d\,x}}{d^3}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{9/2}}{9\,d^7}","Not used",1,"(2*b^4*(d*x)^(13/2))/(13*d^9) - (2*a^4)/(3*d*(d*x)^(3/2)) + (12*a^2*b^2*(d*x)^(5/2))/(5*d^5) + (8*a^3*b*(d*x)^(1/2))/d^3 + (8*a*b^3*(d*x)^(9/2))/(9*d^7)","B"
678,1,75,87,0.058116,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^2/(d*x)^(7/2),x)","\frac{2\,b^4\,{\left(d\,x\right)}^{11/2}}{11\,d^9}-\frac{\frac{2\,a^4\,d^2}{5}+8\,b\,a^3\,d^2\,x^2}{d^3\,{\left(d\,x\right)}^{5/2}}+\frac{4\,a^2\,b^2\,{\left(d\,x\right)}^{3/2}}{d^5}+\frac{8\,a\,b^3\,{\left(d\,x\right)}^{7/2}}{7\,d^7}","Not used",1,"(2*b^4*(d*x)^(11/2))/(11*d^9) - ((2*a^4*d^2)/5 + 8*a^3*b*d^2*x^2)/(d^3*(d*x)^(5/2)) + (4*a^2*b^2*(d*x)^(3/2))/d^5 + (8*a*b^3*(d*x)^(7/2))/(7*d^7)","B"
679,1,103,129,0.039112,"\text{Not used}","int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{2\,a^6\,{\left(d\,x\right)}^{7/2}}{7\,d}+\frac{2\,b^6\,{\left(d\,x\right)}^{31/2}}{31\,d^{13}}+\frac{2\,a^4\,b^2\,{\left(d\,x\right)}^{15/2}}{d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{19/2}}{19\,d^7}+\frac{30\,a^2\,b^4\,{\left(d\,x\right)}^{23/2}}{23\,d^9}+\frac{12\,a^5\,b\,{\left(d\,x\right)}^{11/2}}{11\,d^3}+\frac{4\,a\,b^5\,{\left(d\,x\right)}^{27/2}}{9\,d^{11}}","Not used",1,"(2*a^6*(d*x)^(7/2))/(7*d) + (2*b^6*(d*x)^(31/2))/(31*d^13) + (2*a^4*b^2*(d*x)^(15/2))/d^5 + (40*a^3*b^3*(d*x)^(19/2))/(19*d^7) + (30*a^2*b^4*(d*x)^(23/2))/(23*d^9) + (12*a^5*b*(d*x)^(11/2))/(11*d^3) + (4*a*b^5*(d*x)^(27/2))/(9*d^11)","B"
680,1,103,131,0.036941,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{2\,a^6\,{\left(d\,x\right)}^{5/2}}{5\,d}+\frac{2\,b^6\,{\left(d\,x\right)}^{29/2}}{29\,d^{13}}+\frac{30\,a^4\,b^2\,{\left(d\,x\right)}^{13/2}}{13\,d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{17/2}}{17\,d^7}+\frac{10\,a^2\,b^4\,{\left(d\,x\right)}^{21/2}}{7\,d^9}+\frac{4\,a^5\,b\,{\left(d\,x\right)}^{9/2}}{3\,d^3}+\frac{12\,a\,b^5\,{\left(d\,x\right)}^{25/2}}{25\,d^{11}}","Not used",1,"(2*a^6*(d*x)^(5/2))/(5*d) + (2*b^6*(d*x)^(29/2))/(29*d^13) + (30*a^4*b^2*(d*x)^(13/2))/(13*d^5) + (40*a^3*b^3*(d*x)^(17/2))/(17*d^7) + (10*a^2*b^4*(d*x)^(21/2))/(7*d^9) + (4*a^5*b*(d*x)^(9/2))/(3*d^3) + (12*a*b^5*(d*x)^(25/2))/(25*d^11)","B"
681,1,103,131,0.037589,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{2\,a^6\,{\left(d\,x\right)}^{3/2}}{3\,d}+\frac{2\,b^6\,{\left(d\,x\right)}^{27/2}}{27\,d^{13}}+\frac{30\,a^4\,b^2\,{\left(d\,x\right)}^{11/2}}{11\,d^5}+\frac{8\,a^3\,b^3\,{\left(d\,x\right)}^{15/2}}{3\,d^7}+\frac{30\,a^2\,b^4\,{\left(d\,x\right)}^{19/2}}{19\,d^9}+\frac{12\,a^5\,b\,{\left(d\,x\right)}^{7/2}}{7\,d^3}+\frac{12\,a\,b^5\,{\left(d\,x\right)}^{23/2}}{23\,d^{11}}","Not used",1,"(2*a^6*(d*x)^(3/2))/(3*d) + (2*b^6*(d*x)^(27/2))/(27*d^13) + (30*a^4*b^2*(d*x)^(11/2))/(11*d^5) + (8*a^3*b^3*(d*x)^(15/2))/(3*d^7) + (30*a^2*b^4*(d*x)^(19/2))/(19*d^9) + (12*a^5*b*(d*x)^(7/2))/(7*d^3) + (12*a*b^5*(d*x)^(23/2))/(23*d^11)","B"
682,1,103,129,0.036699,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/(d*x)^(1/2),x)","\frac{2\,a^6\,\sqrt{d\,x}}{d}+\frac{2\,b^6\,{\left(d\,x\right)}^{25/2}}{25\,d^{13}}+\frac{10\,a^4\,b^2\,{\left(d\,x\right)}^{9/2}}{3\,d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{13/2}}{13\,d^7}+\frac{30\,a^2\,b^4\,{\left(d\,x\right)}^{17/2}}{17\,d^9}+\frac{12\,a^5\,b\,{\left(d\,x\right)}^{5/2}}{5\,d^3}+\frac{4\,a\,b^5\,{\left(d\,x\right)}^{21/2}}{7\,d^{11}}","Not used",1,"(2*a^6*(d*x)^(1/2))/d + (2*b^6*(d*x)^(25/2))/(25*d^13) + (10*a^4*b^2*(d*x)^(9/2))/(3*d^5) + (40*a^3*b^3*(d*x)^(13/2))/(13*d^7) + (30*a^2*b^4*(d*x)^(17/2))/(17*d^9) + (12*a^5*b*(d*x)^(5/2))/(5*d^3) + (4*a*b^5*(d*x)^(21/2))/(7*d^11)","B"
683,1,103,125,0.039068,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/(d*x)^(3/2),x)","\frac{2\,b^6\,{\left(d\,x\right)}^{23/2}}{23\,d^{13}}-\frac{2\,a^6}{d\,\sqrt{d\,x}}+\frac{30\,a^4\,b^2\,{\left(d\,x\right)}^{7/2}}{7\,d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{11/2}}{11\,d^7}+\frac{2\,a^2\,b^4\,{\left(d\,x\right)}^{15/2}}{d^9}+\frac{4\,a^5\,b\,{\left(d\,x\right)}^{3/2}}{d^3}+\frac{12\,a\,b^5\,{\left(d\,x\right)}^{19/2}}{19\,d^{11}}","Not used",1,"(2*b^6*(d*x)^(23/2))/(23*d^13) - (2*a^6)/(d*(d*x)^(1/2)) + (30*a^4*b^2*(d*x)^(7/2))/(7*d^5) + (40*a^3*b^3*(d*x)^(11/2))/(11*d^7) + (2*a^2*b^4*(d*x)^(15/2))/d^9 + (4*a^5*b*(d*x)^(3/2))/d^3 + (12*a*b^5*(d*x)^(19/2))/(19*d^11)","B"
684,1,103,127,0.038358,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/(d*x)^(5/2),x)","\frac{2\,b^6\,{\left(d\,x\right)}^{21/2}}{21\,d^{13}}-\frac{2\,a^6}{3\,d\,{\left(d\,x\right)}^{3/2}}+\frac{6\,a^4\,b^2\,{\left(d\,x\right)}^{5/2}}{d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{9/2}}{9\,d^7}+\frac{30\,a^2\,b^4\,{\left(d\,x\right)}^{13/2}}{13\,d^9}+\frac{12\,a^5\,b\,\sqrt{d\,x}}{d^3}+\frac{12\,a\,b^5\,{\left(d\,x\right)}^{17/2}}{17\,d^{11}}","Not used",1,"(2*b^6*(d*x)^(21/2))/(21*d^13) - (2*a^6)/(3*d*(d*x)^(3/2)) + (6*a^4*b^2*(d*x)^(5/2))/d^5 + (40*a^3*b^3*(d*x)^(9/2))/(9*d^7) + (30*a^2*b^4*(d*x)^(13/2))/(13*d^9) + (12*a^5*b*(d*x)^(1/2))/d^3 + (12*a*b^5*(d*x)^(17/2))/(17*d^11)","B"
685,1,107,127,0.038658,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^3/(d*x)^(7/2),x)","\frac{2\,b^6\,{\left(d\,x\right)}^{19/2}}{19\,d^{13}}-\frac{\frac{2\,a^6\,d^2}{5}+12\,b\,a^5\,d^2\,x^2}{d^3\,{\left(d\,x\right)}^{5/2}}+\frac{10\,a^4\,b^2\,{\left(d\,x\right)}^{3/2}}{d^5}+\frac{40\,a^3\,b^3\,{\left(d\,x\right)}^{7/2}}{7\,d^7}+\frac{30\,a^2\,b^4\,{\left(d\,x\right)}^{11/2}}{11\,d^9}+\frac{4\,a\,b^5\,{\left(d\,x\right)}^{15/2}}{5\,d^{11}}","Not used",1,"(2*b^6*(d*x)^(19/2))/(19*d^13) - ((2*a^6*d^2)/5 + 12*a^5*b*d^2*x^2)/(d^3*(d*x)^(5/2)) + (10*a^4*b^2*(d*x)^(3/2))/d^5 + (40*a^3*b^3*(d*x)^(7/2))/(7*d^7) + (30*a^2*b^4*(d*x)^(11/2))/(11*d^9) + (4*a*b^5*(d*x)^(15/2))/(5*d^11)","B"
686,1,129,316,4.273480,"\text{Not used}","int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{2\,d^3\,{\left(d\,x\right)}^{5/2}}{5\,b^2}-\frac{9\,{\left(-a\right)}^{5/4}\,d^{11/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,b^{13/4}}-\frac{a^2\,d^7\,\sqrt{d\,x}}{2\,\left(b^4\,d^2\,x^2+a\,b^3\,d^2\right)}-\frac{4\,a\,d^5\,\sqrt{d\,x}}{b^3}+\frac{{\left(-a\right)}^{5/4}\,d^{11/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,9{}\mathrm{i}}{4\,b^{13/4}}","Not used",1,"(2*d^3*(d*x)^(5/2))/(5*b^2) - (9*(-a)^(5/4)*d^(11/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*b^(13/4)) + ((-a)^(5/4)*d^(11/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*9i)/(4*b^(13/4)) - (a^2*d^7*(d*x)^(1/2))/(2*(a*b^3*d^2 + b^4*d^2*x^2)) - (4*a*d^5*(d*x)^(1/2))/b^3","B"
687,1,112,298,0.124446,"\text{Not used}","int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{2\,d^3\,{\left(d\,x\right)}^{3/2}}{3\,b^2}+\frac{7\,{\left(-a\right)}^{3/4}\,d^{9/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,b^{11/4}}+\frac{a\,d^5\,{\left(d\,x\right)}^{3/2}}{2\,\left(b^3\,d^2\,x^2+a\,b^2\,d^2\right)}+\frac{{\left(-a\right)}^{3/4}\,d^{9/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,7{}\mathrm{i}}{4\,b^{11/4}}","Not used",1,"(2*d^3*(d*x)^(3/2))/(3*b^2) + (7*(-a)^(3/4)*d^(9/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*b^(11/4)) + ((-a)^(3/4)*d^(9/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*7i)/(4*b^(11/4)) + (a*d^5*(d*x)^(3/2))/(2*(a*b^2*d^2 + b^3*d^2*x^2))","B"
688,1,112,298,0.120007,"\text{Not used}","int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{2\,d^3\,\sqrt{d\,x}}{b^2}-\frac{5\,{\left(-a\right)}^{1/4}\,d^{7/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,b^{9/4}}+\frac{a\,d^5\,\sqrt{d\,x}}{2\,\left(b^3\,d^2\,x^2+a\,b^2\,d^2\right)}+\frac{{\left(-a\right)}^{1/4}\,d^{7/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,5{}\mathrm{i}}{4\,b^{9/4}}","Not used",1,"(2*d^3*(d*x)^(1/2))/b^2 - (5*(-a)^(1/4)*d^(7/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*b^(9/4)) + ((-a)^(1/4)*d^(7/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*5i)/(4*b^(9/4)) + (a*d^5*(d*x)^(1/2))/(2*(a*b^2*d^2 + b^3*d^2*x^2))","B"
689,1,92,281,4.252341,"\text{Not used}","int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{3\,d^{5/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{1/4}\,b^{7/4}}-\frac{3\,d^{5/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{1/4}\,b^{7/4}}-\frac{d^3\,{\left(d\,x\right)}^{3/2}}{2\,b\,\left(b\,d^2\,x^2+a\,d^2\right)}","Not used",1,"(3*d^(5/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(1/4)*b^(7/4)) - (3*d^(5/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(1/4)*b^(7/4)) - (d^3*(d*x)^(3/2))/(2*b*(a*d^2 + b*d^2*x^2))","B"
690,1,92,281,4.354817,"\text{Not used}","int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","-\frac{d^{3/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{3/4}\,b^{5/4}}-\frac{d^{3/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{3/4}\,b^{5/4}}-\frac{d^3\,\sqrt{d\,x}}{2\,b\,\left(b\,d^2\,x^2+a\,d^2\right)}","Not used",1,"- (d^(3/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(3/4)*b^(5/4)) - (d^(3/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(3/4)*b^(5/4)) - (d^3*(d*x)^(1/2))/(2*b*(a*d^2 + b*d^2*x^2))","B"
691,1,90,283,0.112025,"\text{Not used}","int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\frac{\sqrt{d}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{5/4}\,b^{3/4}}-\frac{\sqrt{d}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{5/4}\,b^{3/4}}+\frac{d\,{\left(d\,x\right)}^{3/2}}{2\,a\,\left(b\,d^2\,x^2+a\,d^2\right)}","Not used",1,"(d^(1/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(5/4)*b^(3/4)) - (d^(1/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(5/4)*b^(3/4)) + (d*(d*x)^(3/2))/(2*a*(a*d^2 + b*d^2*x^2))","B"
692,1,90,283,0.104861,"\text{Not used}","int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{3\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{7/4}\,b^{1/4}\,\sqrt{d}}+\frac{3\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{4\,{\left(-a\right)}^{7/4}\,b^{1/4}\,\sqrt{d}}+\frac{d\,\sqrt{d\,x}}{2\,a\,\left(b\,d^2\,x^2+a\,d^2\right)}","Not used",1,"(3*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(7/4)*b^(1/4)*d^(1/2)) + (3*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(4*(-a)^(7/4)*b^(1/4)*d^(1/2)) + (d*(d*x)^(1/2))/(2*a*(a*d^2 + b*d^2*x^2))","B"
693,1,102,300,0.122412,"\text{Not used}","int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{5\,{\left(-b\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{9/4}\,d^{3/2}}-\frac{5\,{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{9/4}\,d^{3/2}}-\frac{\frac{2\,d}{a}+\frac{5\,b\,d\,x^2}{2\,a^2}}{b\,{\left(d\,x\right)}^{5/2}+a\,d^2\,\sqrt{d\,x}}","Not used",1,"(5*(-b)^(1/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(9/4)*d^(3/2)) - (5*(-b)^(1/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(9/4)*d^(3/2)) - ((2*d)/a + (5*b*d*x^2)/(2*a^2))/(b*(d*x)^(5/2) + a*d^2*(d*x)^(1/2))","B"
694,1,102,300,4.395701,"\text{Not used}","int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{7\,{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{11/4}\,d^{5/2}}-\frac{\frac{2\,d}{3\,a}+\frac{7\,b\,d\,x^2}{6\,a^2}}{b\,{\left(d\,x\right)}^{7/2}+a\,d^2\,{\left(d\,x\right)}^{3/2}}+\frac{7\,{\left(-b\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{11/4}\,d^{5/2}}","Not used",1,"(7*(-b)^(3/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(11/4)*d^(5/2)) - ((2*d)/(3*a) + (7*b*d*x^2)/(6*a^2))/(b*(d*x)^(7/2) + a*d^2*(d*x)^(3/2)) + (7*(-b)^(3/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(11/4)*d^(5/2))","B"
695,1,113,318,4.349627,"\text{Not used}","int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)),x)","\frac{\frac{9\,b^2\,d\,x^4}{2\,a^3}-\frac{2\,d}{5\,a}+\frac{18\,b\,d\,x^2}{5\,a^2}}{b\,{\left(d\,x\right)}^{9/2}+a\,d^2\,{\left(d\,x\right)}^{5/2}}-\frac{9\,{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{13/4}\,d^{7/2}}+\frac{9\,{\left(-b\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{4\,a^{13/4}\,d^{7/2}}","Not used",1,"((9*b^2*d*x^4)/(2*a^3) - (2*d)/(5*a) + (18*b*d*x^2)/(5*a^2))/(b*(d*x)^(9/2) + a*d^2*(d*x)^(5/2)) - (9*(-b)^(5/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(13/4)*d^(7/2)) + (9*(-b)^(5/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(4*a^(13/4)*d^(7/2))","B"
696,1,188,368,0.129049,"\text{Not used}","int((d*x)^(19/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{2\,d^7\,{\left(d\,x\right)}^{5/2}}{5\,b^4}-\frac{\frac{151\,a^4\,d^{15}\,\sqrt{d\,x}}{64}+\frac{617\,a^2\,b^2\,d^{11}\,{\left(d\,x\right)}^{9/2}}{192}+\frac{173\,a^3\,b\,d^{13}\,{\left(d\,x\right)}^{5/2}}{32}}{a^3\,b^5\,d^6+3\,a^2\,b^6\,d^6\,x^2+3\,a\,b^7\,d^6\,x^4+b^8\,d^6\,x^6}-\frac{663\,{\left(-a\right)}^{5/4}\,d^{19/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,b^{21/4}}-\frac{8\,a\,d^9\,\sqrt{d\,x}}{b^5}+\frac{{\left(-a\right)}^{5/4}\,d^{19/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,663{}\mathrm{i}}{128\,b^{21/4}}","Not used",1,"(2*d^7*(d*x)^(5/2))/(5*b^4) - ((151*a^4*d^15*(d*x)^(1/2))/64 + (617*a^2*b^2*d^11*(d*x)^(9/2))/192 + (173*a^3*b*d^13*(d*x)^(5/2))/32)/(a^3*b^5*d^6 + b^8*d^6*x^6 + 3*a*b^7*d^6*x^4 + 3*a^2*b^6*d^6*x^2) - (663*(-a)^(5/4)*d^(19/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*b^(21/4)) + ((-a)^(5/4)*d^(19/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*663i)/(128*b^(21/4)) - (8*a*d^9*(d*x)^(1/2))/b^5","B"
697,1,171,350,4.332747,"\text{Not used}","int((d*x)^(17/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{257\,a^3\,d^{13}\,{\left(d\,x\right)}^{3/2}}{192}+\frac{101\,a^2\,b\,d^{11}\,{\left(d\,x\right)}^{7/2}}{32}+\frac{127\,a\,b^2\,d^9\,{\left(d\,x\right)}^{11/2}}{64}}{a^3\,b^4\,d^6+3\,a^2\,b^5\,d^6\,x^2+3\,a\,b^6\,d^6\,x^4+b^7\,d^6\,x^6}+\frac{2\,d^7\,{\left(d\,x\right)}^{3/2}}{3\,b^4}+\frac{385\,{\left(-a\right)}^{3/4}\,d^{17/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,b^{19/4}}+\frac{{\left(-a\right)}^{3/4}\,d^{17/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,385{}\mathrm{i}}{128\,b^{19/4}}","Not used",1,"((257*a^3*d^13*(d*x)^(3/2))/192 + (101*a^2*b*d^11*(d*x)^(7/2))/32 + (127*a*b^2*d^9*(d*x)^(11/2))/64)/(a^3*b^4*d^6 + b^7*d^6*x^6 + 3*a*b^6*d^6*x^4 + 3*a^2*b^5*d^6*x^2) + (2*d^7*(d*x)^(3/2))/(3*b^4) + (385*(-a)^(3/4)*d^(17/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*b^(19/4)) + ((-a)^(3/4)*d^(17/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*385i)/(128*b^(19/4))","B"
698,1,171,350,4.299928,"\text{Not used}","int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{67\,a^3\,d^{13}\,\sqrt{d\,x}}{64}+\frac{81\,a^2\,b\,d^{11}\,{\left(d\,x\right)}^{5/2}}{32}+\frac{317\,a\,b^2\,d^9\,{\left(d\,x\right)}^{9/2}}{192}}{a^3\,b^4\,d^6+3\,a^2\,b^5\,d^6\,x^2+3\,a\,b^6\,d^6\,x^4+b^7\,d^6\,x^6}+\frac{2\,d^7\,\sqrt{d\,x}}{b^4}-\frac{195\,{\left(-a\right)}^{1/4}\,d^{15/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,b^{17/4}}+\frac{{\left(-a\right)}^{1/4}\,d^{15/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,195{}\mathrm{i}}{128\,b^{17/4}}","Not used",1,"((67*a^3*d^13*(d*x)^(1/2))/64 + (81*a^2*b*d^11*(d*x)^(5/2))/32 + (317*a*b^2*d^9*(d*x)^(9/2))/192)/(a^3*b^4*d^6 + b^7*d^6*x^6 + 3*a*b^6*d^6*x^4 + 3*a^2*b^5*d^6*x^2) + (2*d^7*(d*x)^(1/2))/b^4 - (195*(-a)^(1/4)*d^(15/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*b^(17/4)) + ((-a)^(1/4)*d^(15/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*195i)/(128*b^(17/4))","B"
699,1,153,333,0.109664,"\text{Not used}","int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{77\,d^{13/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{1/4}\,b^{15/4}}-\frac{\frac{51\,d^7\,{\left(d\,x\right)}^{11/2}}{64\,b}+\frac{77\,a^2\,d^{11}\,{\left(d\,x\right)}^{3/2}}{192\,b^3}+\frac{33\,a\,d^9\,{\left(d\,x\right)}^{7/2}}{32\,b^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}-\frac{77\,d^{13/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{1/4}\,b^{15/4}}","Not used",1,"(77*d^(13/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(1/4)*b^(15/4)) - ((51*d^7*(d*x)^(11/2))/(64*b) + (77*a^2*d^11*(d*x)^(3/2))/(192*b^3) + (33*a*d^9*(d*x)^(7/2))/(32*b^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) - (77*d^(13/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(1/4)*b^(15/4))","B"
700,1,153,333,4.288883,"\text{Not used}","int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","-\frac{\frac{113\,d^7\,{\left(d\,x\right)}^{9/2}}{192\,b}+\frac{15\,a^2\,d^{11}\,\sqrt{d\,x}}{64\,b^3}+\frac{21\,a\,d^9\,{\left(d\,x\right)}^{5/2}}{32\,b^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}-\frac{15\,d^{11/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{3/4}\,b^{13/4}}-\frac{15\,d^{11/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{3/4}\,b^{13/4}}","Not used",1,"- ((113*d^7*(d*x)^(9/2))/(192*b) + (15*a^2*d^11*(d*x)^(1/2))/(64*b^3) + (21*a*d^9*(d*x)^(5/2))/(32*b^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) - (15*d^(11/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(3/4)*b^(13/4)) - (15*d^(11/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(3/4)*b^(13/4))","B"
701,1,150,336,4.259806,"\text{Not used}","int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{7\,d^{9/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{5/4}\,b^{11/4}}-\frac{7\,d^{9/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{5/4}\,b^{11/4}}-\frac{\frac{3\,d^7\,{\left(d\,x\right)}^{7/2}}{32\,b}-\frac{7\,d^5\,{\left(d\,x\right)}^{11/2}}{64\,a}+\frac{7\,a\,d^9\,{\left(d\,x\right)}^{3/2}}{192\,b^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}","Not used",1,"(7*d^(9/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(5/4)*b^(11/4)) - (7*d^(9/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(5/4)*b^(11/4)) - ((3*d^7*(d*x)^(7/2))/(32*b) - (7*d^5*(d*x)^(11/2))/(64*a) + (7*a*d^9*(d*x)^(3/2))/(192*b^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4)","B"
702,1,150,336,4.264075,"\text{Not used}","int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{5\,d^{7/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{7/4}\,b^{9/4}}-\frac{\frac{7\,d^7\,{\left(d\,x\right)}^{5/2}}{32\,b}-\frac{5\,d^5\,{\left(d\,x\right)}^{9/2}}{192\,a}+\frac{5\,a\,d^9\,\sqrt{d\,x}}{64\,b^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}+\frac{5\,d^{7/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{7/4}\,b^{9/4}}","Not used",1,"(5*d^(7/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(7/4)*b^(9/4)) - ((7*d^7*(d*x)^(5/2))/(32*b) - (5*d^5*(d*x)^(9/2))/(192*a) + (5*a*d^9*(d*x)^(1/2))/(64*b^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) + (5*d^(7/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(7/4)*b^(9/4))","B"
703,1,149,335,4.232390,"\text{Not used}","int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{7\,d^5\,{\left(d\,x\right)}^{7/2}}{32\,a}-\frac{5\,d^7\,{\left(d\,x\right)}^{3/2}}{192\,b}+\frac{5\,b\,d^3\,{\left(d\,x\right)}^{11/2}}{64\,a^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}+\frac{5\,d^{5/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{9/4}\,b^{7/4}}-\frac{5\,d^{5/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{9/4}\,b^{7/4}}","Not used",1,"((7*d^5*(d*x)^(7/2))/(32*a) - (5*d^7*(d*x)^(3/2))/(192*b) + (5*b*d^3*(d*x)^(11/2))/(64*a^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) + (5*d^(5/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(9/4)*b^(7/4)) - (5*d^(5/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(9/4)*b^(7/4))","B"
704,1,149,335,4.272244,"\text{Not used}","int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{3\,d^5\,{\left(d\,x\right)}^{5/2}}{32\,a}-\frac{7\,d^7\,\sqrt{d\,x}}{64\,b}+\frac{7\,b\,d^3\,{\left(d\,x\right)}^{9/2}}{192\,a^2}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}-\frac{7\,d^{3/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{11/4}\,b^{5/4}}-\frac{7\,d^{3/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{11/4}\,b^{5/4}}","Not used",1,"((3*d^5*(d*x)^(5/2))/(32*a) - (7*d^7*(d*x)^(1/2))/(64*b) + (7*b*d^3*(d*x)^(9/2))/(192*a^2))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) - (7*d^(3/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(11/4)*b^(5/4)) - (7*d^(3/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(11/4)*b^(5/4))","B"
705,1,150,335,0.099095,"\text{Not used}","int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\frac{\frac{113\,d^5\,{\left(d\,x\right)}^{3/2}}{192\,a}+\frac{21\,b\,d^3\,{\left(d\,x\right)}^{7/2}}{32\,a^2}+\frac{15\,b^2\,d\,{\left(d\,x\right)}^{11/2}}{64\,a^3}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}-\frac{15\,\sqrt{d}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{13/4}\,b^{3/4}}+\frac{15\,\sqrt{d}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{13/4}\,b^{3/4}}","Not used",1,"((113*d^5*(d*x)^(3/2))/(192*a) + (21*b*d^3*(d*x)^(7/2))/(32*a^2) + (15*b^2*d*(d*x)^(11/2))/(64*a^3))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) - (15*d^(1/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(13/4)*b^(3/4)) + (15*d^(1/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(13/4)*b^(3/4))","B"
706,1,150,335,4.283972,"\text{Not used}","int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{\frac{51\,d^5\,\sqrt{d\,x}}{64\,a}+\frac{33\,b\,d^3\,{\left(d\,x\right)}^{5/2}}{32\,a^2}+\frac{77\,b^2\,d\,{\left(d\,x\right)}^{9/2}}{192\,a^3}}{a^3\,d^6+3\,a^2\,b\,d^6\,x^2+3\,a\,b^2\,d^6\,x^4+b^3\,d^6\,x^6}+\frac{77\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{15/4}\,b^{1/4}\,\sqrt{d}}+\frac{77\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{128\,{\left(-a\right)}^{15/4}\,b^{1/4}\,\sqrt{d}}","Not used",1,"((51*d^5*(d*x)^(1/2))/(64*a) + (33*b*d^3*(d*x)^(5/2))/(32*a^2) + (77*b^2*d*(d*x)^(9/2))/(192*a^3))/(a^3*d^6 + b^3*d^6*x^6 + 3*a^2*b*d^6*x^2 + 3*a*b^2*d^6*x^4) + (77*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(15/4)*b^(1/4)*d^(1/2)) + (77*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(128*(-a)^(15/4)*b^(1/4)*d^(1/2))","B"
707,1,166,352,0.138466,"\text{Not used}","int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{195\,{\left(-b\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{17/4}\,d^{3/2}}-\frac{195\,{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{17/4}\,d^{3/2}}-\frac{\frac{2\,d^5}{a}+\frac{1469\,b\,d^5\,x^2}{192\,a^2}+\frac{273\,b^2\,d^5\,x^4}{32\,a^3}+\frac{195\,b^3\,d^5\,x^6}{64\,a^4}}{b^3\,{\left(d\,x\right)}^{13/2}+a^3\,d^6\,\sqrt{d\,x}+3\,a^2\,b\,d^4\,{\left(d\,x\right)}^{5/2}+3\,a\,b^2\,d^2\,{\left(d\,x\right)}^{9/2}}","Not used",1,"(195*(-b)^(1/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(17/4)*d^(3/2)) - (195*(-b)^(1/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(17/4)*d^(3/2)) - ((2*d^5)/a + (1469*b*d^5*x^2)/(192*a^2) + (273*b^2*d^5*x^4)/(32*a^3) + (195*b^3*d^5*x^6)/(64*a^4))/(b^3*(d*x)^(13/2) + a^3*d^6*(d*x)^(1/2) + 3*a^2*b*d^4*(d*x)^(5/2) + 3*a*b^2*d^2*(d*x)^(9/2))","B"
708,1,166,352,4.253063,"\text{Not used}","int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{385\,{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{19/4}\,d^{5/2}}-\frac{\frac{2\,d^5}{3\,a}+\frac{255\,b\,d^5\,x^2}{64\,a^2}+\frac{165\,b^2\,d^5\,x^4}{32\,a^3}+\frac{385\,b^3\,d^5\,x^6}{192\,a^4}}{b^3\,{\left(d\,x\right)}^{15/2}+a^3\,d^6\,{\left(d\,x\right)}^{3/2}+3\,a^2\,b\,d^4\,{\left(d\,x\right)}^{7/2}+3\,a\,b^2\,d^2\,{\left(d\,x\right)}^{11/2}}+\frac{385\,{\left(-b\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{19/4}\,d^{5/2}}","Not used",1,"(385*(-b)^(3/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(19/4)*d^(5/2)) - ((2*d^5)/(3*a) + (255*b*d^5*x^2)/(64*a^2) + (165*b^2*d^5*x^4)/(32*a^3) + (385*b^3*d^5*x^6)/(192*a^4))/(b^3*(d*x)^(15/2) + a^3*d^6*(d*x)^(3/2) + 3*a^2*b*d^4*(d*x)^(7/2) + 3*a*b^2*d^2*(d*x)^(11/2)) + (385*(-b)^(3/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(19/4)*d^(5/2))","B"
709,1,179,370,4.327493,"\text{Not used}","int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^2),x)","\frac{\frac{34\,b\,d^5\,x^2}{5\,a^2}-\frac{2\,d^5}{5\,a}+\frac{24973\,b^2\,d^5\,x^4}{960\,a^3}+\frac{4641\,b^3\,d^5\,x^6}{160\,a^4}+\frac{663\,b^4\,d^5\,x^8}{64\,a^5}}{b^3\,{\left(d\,x\right)}^{17/2}+a^3\,d^6\,{\left(d\,x\right)}^{5/2}+3\,a^2\,b\,d^4\,{\left(d\,x\right)}^{9/2}+3\,a\,b^2\,d^2\,{\left(d\,x\right)}^{13/2}}-\frac{663\,{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{21/4}\,d^{7/2}}+\frac{663\,{\left(-b\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{128\,a^{21/4}\,d^{7/2}}","Not used",1,"((34*b*d^5*x^2)/(5*a^2) - (2*d^5)/(5*a) + (24973*b^2*d^5*x^4)/(960*a^3) + (4641*b^3*d^5*x^6)/(160*a^4) + (663*b^4*d^5*x^8)/(64*a^5))/(b^3*(d*x)^(17/2) + a^3*d^6*(d*x)^(5/2) + 3*a^2*b*d^4*(d*x)^(9/2) + 3*a*b^2*d^2*(d*x)^(13/2)) - (663*(-b)^(5/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(21/4)*d^(7/2)) + (663*(-b)^(5/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(128*a^(21/4)*d^(7/2))","B"
710,1,248,420,4.401936,"\text{Not used}","int((d*x)^(27/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{2\,d^{11}\,{\left(d\,x\right)}^{5/2}}{5\,b^6}-\frac{\frac{20463\,a^6\,d^{23}\,\sqrt{d\,x}}{4096}+\frac{75471\,a^4\,b^2\,d^{19}\,{\left(d\,x\right)}^{9/2}}{2048}+\frac{3597\,a^3\,b^3\,d^{17}\,{\left(d\,x\right)}^{13/2}}{128}+\frac{34139\,a^2\,b^4\,d^{15}\,{\left(d\,x\right)}^{17/2}}{4096}+\frac{56269\,a^5\,b\,d^{21}\,{\left(d\,x\right)}^{5/2}}{2560}}{a^5\,b^7\,d^{10}+5\,a^4\,b^8\,d^{10}\,x^2+10\,a^3\,b^9\,d^{10}\,x^4+10\,a^2\,b^{10}\,d^{10}\,x^6+5\,a\,b^{11}\,d^{10}\,x^8+b^{12}\,d^{10}\,x^{10}}-\frac{69615\,{\left(-a\right)}^{5/4}\,d^{27/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,b^{29/4}}-\frac{12\,a\,d^{13}\,\sqrt{d\,x}}{b^7}+\frac{{\left(-a\right)}^{5/4}\,d^{27/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,69615{}\mathrm{i}}{8192\,b^{29/4}}","Not used",1,"(2*d^11*(d*x)^(5/2))/(5*b^6) - ((20463*a^6*d^23*(d*x)^(1/2))/4096 + (75471*a^4*b^2*d^19*(d*x)^(9/2))/2048 + (3597*a^3*b^3*d^17*(d*x)^(13/2))/128 + (34139*a^2*b^4*d^15*(d*x)^(17/2))/4096 + (56269*a^5*b*d^21*(d*x)^(5/2))/2560)/(a^5*b^7*d^10 + b^12*d^10*x^10 + 5*a*b^11*d^10*x^8 + 5*a^4*b^8*d^10*x^2 + 10*a^3*b^9*d^10*x^4 + 10*a^2*b^10*d^10*x^6) - (69615*(-a)^(5/4)*d^(27/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*b^(29/4)) + ((-a)^(5/4)*d^(27/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*69615i)/(8192*b^(29/4)) - (12*a*d^13*(d*x)^(1/2))/b^7","B"
711,1,231,402,0.235856,"\text{Not used}","int((d*x)^(25/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{25457\,a^5\,d^{21}\,{\left(d\,x\right)}^{3/2}}{12288}+\frac{95821\,a^3\,b^2\,d^{17}\,{\left(d\,x\right)}^{11/2}}{6144}+\frac{31149\,a^2\,b^3\,d^{15}\,{\left(d\,x\right)}^{15/2}}{2560}+\frac{3527\,a^4\,b\,d^{19}\,{\left(d\,x\right)}^{7/2}}{384}+\frac{15503\,a\,b^4\,d^{13}\,{\left(d\,x\right)}^{19/2}}{4096}}{a^5\,b^6\,d^{10}+5\,a^4\,b^7\,d^{10}\,x^2+10\,a^3\,b^8\,d^{10}\,x^4+10\,a^2\,b^9\,d^{10}\,x^6+5\,a\,b^{10}\,d^{10}\,x^8+b^{11}\,d^{10}\,x^{10}}+\frac{2\,d^{11}\,{\left(d\,x\right)}^{3/2}}{3\,b^6}+\frac{33649\,{\left(-a\right)}^{3/4}\,d^{25/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,b^{27/4}}+\frac{{\left(-a\right)}^{3/4}\,d^{25/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,33649{}\mathrm{i}}{8192\,b^{27/4}}","Not used",1,"((25457*a^5*d^21*(d*x)^(3/2))/12288 + (95821*a^3*b^2*d^17*(d*x)^(11/2))/6144 + (31149*a^2*b^3*d^15*(d*x)^(15/2))/2560 + (3527*a^4*b*d^19*(d*x)^(7/2))/384 + (15503*a*b^4*d^13*(d*x)^(19/2))/4096)/(a^5*b^6*d^10 + b^11*d^10*x^10 + 5*a*b^10*d^10*x^8 + 5*a^4*b^7*d^10*x^2 + 10*a^3*b^8*d^10*x^4 + 10*a^2*b^9*d^10*x^6) + (2*d^11*(d*x)^(3/2))/(3*b^6) + (33649*(-a)^(3/4)*d^(25/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*b^(27/4)) + ((-a)^(3/4)*d^(25/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*33649i)/(8192*b^(27/4))","B"
712,1,231,402,4.358025,"\text{Not used}","int((d*x)^(23/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{5731\,a^5\,d^{21}\,\sqrt{d\,x}}{4096}+\frac{22467\,a^3\,b^2\,d^{17}\,{\left(d\,x\right)}^{9/2}}{2048}+\frac{1129\,a^2\,b^3\,d^{15}\,{\left(d\,x\right)}^{13/2}}{128}+\frac{16169\,a^4\,b\,d^{19}\,{\left(d\,x\right)}^{5/2}}{2560}+\frac{11743\,a\,b^4\,d^{13}\,{\left(d\,x\right)}^{17/2}}{4096}}{a^5\,b^6\,d^{10}+5\,a^4\,b^7\,d^{10}\,x^2+10\,a^3\,b^8\,d^{10}\,x^4+10\,a^2\,b^9\,d^{10}\,x^6+5\,a\,b^{10}\,d^{10}\,x^8+b^{11}\,d^{10}\,x^{10}}+\frac{2\,d^{11}\,\sqrt{d\,x}}{b^6}-\frac{13923\,{\left(-a\right)}^{1/4}\,d^{23/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,b^{25/4}}+\frac{{\left(-a\right)}^{1/4}\,d^{23/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}\,1{}\mathrm{i}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)\,13923{}\mathrm{i}}{8192\,b^{25/4}}","Not used",1,"((5731*a^5*d^21*(d*x)^(1/2))/4096 + (22467*a^3*b^2*d^17*(d*x)^(9/2))/2048 + (1129*a^2*b^3*d^15*(d*x)^(13/2))/128 + (16169*a^4*b*d^19*(d*x)^(5/2))/2560 + (11743*a*b^4*d^13*(d*x)^(17/2))/4096)/(a^5*b^6*d^10 + b^11*d^10*x^10 + 5*a*b^10*d^10*x^8 + 5*a^4*b^7*d^10*x^2 + 10*a^3*b^8*d^10*x^4 + 10*a^2*b^9*d^10*x^6) + (2*d^11*(d*x)^(1/2))/b^6 - (13923*(-a)^(1/4)*d^(23/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*b^(25/4)) + ((-a)^(1/4)*d^(23/2)*atan((b^(1/4)*(d*x)^(1/2)*1i)/((-a)^(1/4)*d^(1/2)))*13923i)/(8192*b^(25/4))","B"
713,1,213,385,0.213909,"\text{Not used}","int((d*x)^(21/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{4389\,d^{21/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{1/4}\,b^{23/4}}-\frac{\frac{3803\,d^{11}\,{\left(d\,x\right)}^{19/2}}{4096\,b}+\frac{5947\,a^2\,d^{15}\,{\left(d\,x\right)}^{11/2}}{2048\,b^3}+\frac{209\,a^3\,d^{17}\,{\left(d\,x\right)}^{7/2}}{128\,b^4}+\frac{1463\,a^4\,d^{19}\,{\left(d\,x\right)}^{3/2}}{4096\,b^5}+\frac{6289\,a\,d^{13}\,{\left(d\,x\right)}^{15/2}}{2560\,b^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{4389\,d^{21/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{1/4}\,b^{23/4}}","Not used",1,"(4389*d^(21/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(1/4)*b^(23/4)) - ((3803*d^11*(d*x)^(19/2))/(4096*b) + (5947*a^2*d^15*(d*x)^(11/2))/(2048*b^3) + (209*a^3*d^17*(d*x)^(7/2))/(128*b^4) + (1463*a^4*d^19*(d*x)^(3/2))/(4096*b^5) + (6289*a*d^13*(d*x)^(15/2))/(2560*b^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (4389*d^(21/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(1/4)*b^(23/4))","B"
714,1,213,385,4.272387,"\text{Not used}","int((d*x)^(19/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{\frac{7529\,d^{11}\,{\left(d\,x\right)}^{17/2}}{12288\,b}+\frac{9061\,a^2\,d^{15}\,{\left(d\,x\right)}^{9/2}}{6144\,b^3}+\frac{1989\,a^3\,d^{17}\,{\left(d\,x\right)}^{5/2}}{2560\,b^4}+\frac{663\,a^4\,d^{19}\,\sqrt{d\,x}}{4096\,b^5}+\frac{527\,a\,d^{13}\,{\left(d\,x\right)}^{13/2}}{384\,b^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{663\,d^{19/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{3/4}\,b^{21/4}}-\frac{663\,d^{19/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{3/4}\,b^{21/4}}","Not used",1,"- ((7529*d^11*(d*x)^(17/2))/(12288*b) + (9061*a^2*d^15*(d*x)^(9/2))/(6144*b^3) + (1989*a^3*d^17*(d*x)^(5/2))/(2560*b^4) + (663*a^4*d^19*(d*x)^(1/2))/(4096*b^5) + (527*a*d^13*(d*x)^(13/2))/(384*b^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (663*d^(19/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(3/4)*b^(21/4)) - (663*d^(19/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(3/4)*b^(21/4))","B"
715,1,210,388,4.288813,"\text{Not used}","int((d*x)^(17/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{231\,d^{17/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{5/4}\,b^{19/4}}-\frac{231\,d^{17/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{5/4}\,b^{19/4}}-\frac{\frac{331\,d^{11}\,{\left(d\,x\right)}^{15/2}}{2560\,b}-\frac{231\,d^9\,{\left(d\,x\right)}^{19/2}}{4096\,a}+\frac{11\,a^2\,d^{15}\,{\left(d\,x\right)}^{7/2}}{128\,b^3}+\frac{77\,a^3\,d^{17}\,{\left(d\,x\right)}^{3/2}}{4096\,b^4}+\frac{313\,a\,d^{13}\,{\left(d\,x\right)}^{11/2}}{2048\,b^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}","Not used",1,"(231*d^(17/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(5/4)*b^(19/4)) - (231*d^(17/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(5/4)*b^(19/4)) - ((331*d^11*(d*x)^(15/2))/(2560*b) - (231*d^9*(d*x)^(19/2))/(4096*a) + (11*a^2*d^15*(d*x)^(7/2))/(128*b^3) + (77*a^3*d^17*(d*x)^(3/2))/(4096*b^4) + (313*a*d^13*(d*x)^(11/2))/(2048*b^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6)","B"
716,1,210,388,0.126728,"\text{Not used}","int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{117\,d^{15/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{7/4}\,b^{17/4}}-\frac{\frac{31\,d^{11}\,{\left(d\,x\right)}^{13/2}}{128\,b}-\frac{39\,d^9\,{\left(d\,x\right)}^{17/2}}{4096\,a}+\frac{351\,a^2\,d^{15}\,{\left(d\,x\right)}^{5/2}}{2560\,b^3}+\frac{117\,a^3\,d^{17}\,\sqrt{d\,x}}{4096\,b^4}+\frac{533\,a\,d^{13}\,{\left(d\,x\right)}^{9/2}}{2048\,b^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}+\frac{117\,d^{15/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{7/4}\,b^{17/4}}","Not used",1,"(117*d^(15/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(7/4)*b^(17/4)) - ((31*d^11*(d*x)^(13/2))/(128*b) - (39*d^9*(d*x)^(17/2))/(4096*a) + (351*a^2*d^15*(d*x)^(5/2))/(2560*b^3) + (117*a^3*d^17*(d*x)^(1/2))/(4096*b^4) + (533*a*d^13*(d*x)^(9/2))/(2048*b^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) + (117*d^(15/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(7/4)*b^(17/4))","B"
717,1,208,391,4.321813,"\text{Not used}","int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{77\,d^{13/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{9/4}\,b^{15/4}}-\frac{\frac{313\,d^{11}\,{\left(d\,x\right)}^{11/2}}{6144\,b}-\frac{231\,d^9\,{\left(d\,x\right)}^{15/2}}{2560\,a}+\frac{77\,a^2\,d^{15}\,{\left(d\,x\right)}^{3/2}}{12288\,b^3}+\frac{11\,a\,d^{13}\,{\left(d\,x\right)}^{7/2}}{384\,b^2}-\frac{77\,b\,d^7\,{\left(d\,x\right)}^{19/2}}{4096\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{77\,d^{13/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{9/4}\,b^{15/4}}","Not used",1,"(77*d^(13/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(9/4)*b^(15/4)) - ((313*d^11*(d*x)^(11/2))/(6144*b) - (231*d^9*(d*x)^(15/2))/(2560*a) + (77*a^2*d^15*(d*x)^(3/2))/(12288*b^3) + (11*a*d^13*(d*x)^(7/2))/(384*b^2) - (77*b*d^7*(d*x)^(19/2))/(4096*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (77*d^(13/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(9/4)*b^(15/4))","B"
718,1,208,391,4.229751,"\text{Not used}","int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","-\frac{\frac{287\,d^{11}\,{\left(d\,x\right)}^{9/2}}{2048\,b}-\frac{3\,d^9\,{\left(d\,x\right)}^{13/2}}{128\,a}+\frac{63\,a^2\,d^{15}\,\sqrt{d\,x}}{4096\,b^3}+\frac{189\,a\,d^{13}\,{\left(d\,x\right)}^{5/2}}{2560\,b^2}-\frac{21\,b\,d^7\,{\left(d\,x\right)}^{17/2}}{4096\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{63\,d^{11/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{11/4}\,b^{13/4}}-\frac{63\,d^{11/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{11/4}\,b^{13/4}}","Not used",1,"- ((287*d^11*(d*x)^(9/2))/(2048*b) - (3*d^9*(d*x)^(13/2))/(128*a) + (63*a^2*d^15*(d*x)^(1/2))/(4096*b^3) + (189*a*d^13*(d*x)^(5/2))/(2560*b^2) - (21*b*d^7*(d*x)^(17/2))/(4096*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (63*d^(11/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(11/4)*b^(13/4)) - (63*d^(11/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(11/4)*b^(13/4))","B"
719,1,207,394,0.116042,"\text{Not used}","int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{287\,d^9\,{\left(d\,x\right)}^{11/2}}{2048\,a}-\frac{3\,d^{11}\,{\left(d\,x\right)}^{7/2}}{128\,b}+\frac{63\,b^2\,d^5\,{\left(d\,x\right)}^{19/2}}{4096\,a^3}-\frac{21\,a\,d^{13}\,{\left(d\,x\right)}^{3/2}}{4096\,b^2}+\frac{189\,b\,d^7\,{\left(d\,x\right)}^{15/2}}{2560\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{63\,d^{9/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{13/4}\,b^{11/4}}+\frac{63\,d^{9/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{13/4}\,b^{11/4}}","Not used",1,"((287*d^9*(d*x)^(11/2))/(2048*a) - (3*d^11*(d*x)^(7/2))/(128*b) + (63*b^2*d^5*(d*x)^(19/2))/(4096*a^3) - (21*a*d^13*(d*x)^(3/2))/(4096*b^2) + (189*b*d^7*(d*x)^(15/2))/(2560*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (63*d^(9/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(13/4)*b^(11/4)) + (63*d^(9/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(13/4)*b^(11/4))","B"
720,1,207,394,4.265210,"\text{Not used}","int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{313\,d^9\,{\left(d\,x\right)}^{9/2}}{6144\,a}-\frac{231\,d^{11}\,{\left(d\,x\right)}^{5/2}}{2560\,b}+\frac{77\,b^2\,d^5\,{\left(d\,x\right)}^{17/2}}{12288\,a^3}-\frac{77\,a\,d^{13}\,\sqrt{d\,x}}{4096\,b^2}+\frac{11\,b\,d^7\,{\left(d\,x\right)}^{13/2}}{384\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}+\frac{77\,d^{7/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{15/4}\,b^{9/4}}+\frac{77\,d^{7/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{15/4}\,b^{9/4}}","Not used",1,"((313*d^9*(d*x)^(9/2))/(6144*a) - (231*d^11*(d*x)^(5/2))/(2560*b) + (77*b^2*d^5*(d*x)^(17/2))/(12288*a^3) - (77*a*d^13*(d*x)^(1/2))/(4096*b^2) + (11*b*d^7*(d*x)^(13/2))/(384*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) + (77*d^(7/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(15/4)*b^(9/4)) + (77*d^(7/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(15/4)*b^(9/4))","B"
721,1,209,389,4.280257,"\text{Not used}","int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{31\,d^9\,{\left(d\,x\right)}^{7/2}}{128\,a}-\frac{39\,d^{11}\,{\left(d\,x\right)}^{3/2}}{4096\,b}+\frac{351\,b^2\,d^5\,{\left(d\,x\right)}^{15/2}}{2560\,a^3}+\frac{117\,b^3\,d^3\,{\left(d\,x\right)}^{19/2}}{4096\,a^4}+\frac{533\,b\,d^7\,{\left(d\,x\right)}^{11/2}}{2048\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}+\frac{117\,d^{5/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{17/4}\,b^{7/4}}-\frac{117\,d^{5/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{17/4}\,b^{7/4}}","Not used",1,"((31*d^9*(d*x)^(7/2))/(128*a) - (39*d^11*(d*x)^(3/2))/(4096*b) + (351*b^2*d^5*(d*x)^(15/2))/(2560*a^3) + (117*b^3*d^3*(d*x)^(19/2))/(4096*a^4) + (533*b*d^7*(d*x)^(11/2))/(2048*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) + (117*d^(5/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(17/4)*b^(7/4)) - (117*d^(5/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(17/4)*b^(7/4))","B"
722,1,209,389,0.131226,"\text{Not used}","int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{331\,d^9\,{\left(d\,x\right)}^{5/2}}{2560\,a}-\frac{231\,d^{11}\,\sqrt{d\,x}}{4096\,b}+\frac{11\,b^2\,d^5\,{\left(d\,x\right)}^{13/2}}{128\,a^3}+\frac{77\,b^3\,d^3\,{\left(d\,x\right)}^{17/2}}{4096\,a^4}+\frac{313\,b\,d^7\,{\left(d\,x\right)}^{9/2}}{2048\,a^2}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{231\,d^{3/2}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{19/4}\,b^{5/4}}-\frac{231\,d^{3/2}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{19/4}\,b^{5/4}}","Not used",1,"((331*d^9*(d*x)^(5/2))/(2560*a) - (231*d^11*(d*x)^(1/2))/(4096*b) + (11*b^2*d^5*(d*x)^(13/2))/(128*a^3) + (77*b^3*d^3*(d*x)^(17/2))/(4096*a^4) + (313*b*d^7*(d*x)^(9/2))/(2048*a^2))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (231*d^(3/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(19/4)*b^(5/4)) - (231*d^(3/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(19/4)*b^(5/4))","B"
723,1,210,387,4.246725,"\text{Not used}","int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{\frac{7529\,d^9\,{\left(d\,x\right)}^{3/2}}{12288\,a}+\frac{9061\,b^2\,d^5\,{\left(d\,x\right)}^{11/2}}{6144\,a^3}+\frac{1989\,b^3\,d^3\,{\left(d\,x\right)}^{15/2}}{2560\,a^4}+\frac{527\,b\,d^7\,{\left(d\,x\right)}^{7/2}}{384\,a^2}+\frac{663\,b^4\,d\,{\left(d\,x\right)}^{19/2}}{4096\,a^5}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}-\frac{663\,\sqrt{d}\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{21/4}\,b^{3/4}}+\frac{663\,\sqrt{d}\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{21/4}\,b^{3/4}}","Not used",1,"((7529*d^9*(d*x)^(3/2))/(12288*a) + (9061*b^2*d^5*(d*x)^(11/2))/(6144*a^3) + (1989*b^3*d^3*(d*x)^(15/2))/(2560*a^4) + (527*b*d^7*(d*x)^(7/2))/(384*a^2) + (663*b^4*d*(d*x)^(19/2))/(4096*a^5))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) - (663*d^(1/2)*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(21/4)*b^(3/4)) + (663*d^(1/2)*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(21/4)*b^(3/4))","B"
724,1,210,387,4.288944,"\text{Not used}","int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{\frac{3803\,d^9\,\sqrt{d\,x}}{4096\,a}+\frac{5947\,b^2\,d^5\,{\left(d\,x\right)}^{9/2}}{2048\,a^3}+\frac{209\,b^3\,d^3\,{\left(d\,x\right)}^{13/2}}{128\,a^4}+\frac{6289\,b\,d^7\,{\left(d\,x\right)}^{5/2}}{2560\,a^2}+\frac{1463\,b^4\,d\,{\left(d\,x\right)}^{17/2}}{4096\,a^5}}{a^5\,d^{10}+5\,a^4\,b\,d^{10}\,x^2+10\,a^3\,b^2\,d^{10}\,x^4+10\,a^2\,b^3\,d^{10}\,x^6+5\,a\,b^4\,d^{10}\,x^8+b^5\,d^{10}\,x^{10}}+\frac{4389\,\mathrm{atan}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{23/4}\,b^{1/4}\,\sqrt{d}}+\frac{4389\,\mathrm{atanh}\left(\frac{b^{1/4}\,\sqrt{d\,x}}{{\left(-a\right)}^{1/4}\,\sqrt{d}}\right)}{8192\,{\left(-a\right)}^{23/4}\,b^{1/4}\,\sqrt{d}}","Not used",1,"((3803*d^9*(d*x)^(1/2))/(4096*a) + (5947*b^2*d^5*(d*x)^(9/2))/(2048*a^3) + (209*b^3*d^3*(d*x)^(13/2))/(128*a^4) + (6289*b*d^7*(d*x)^(5/2))/(2560*a^2) + (1463*b^4*d*(d*x)^(17/2))/(4096*a^5))/(a^5*d^10 + b^5*d^10*x^10 + 5*a^4*b*d^10*x^2 + 5*a*b^4*d^10*x^8 + 10*a^3*b^2*d^10*x^4 + 10*a^2*b^3*d^10*x^6) + (4389*atan((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(23/4)*b^(1/4)*d^(1/2)) + (4389*atanh((b^(1/4)*(d*x)^(1/2))/((-a)^(1/4)*d^(1/2))))/(8192*(-a)^(23/4)*b^(1/4)*d^(1/2))","B"
725,1,226,404,0.208407,"\text{Not used}","int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{13923\,{\left(-b\right)}^{1/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{25/4}\,d^{3/2}}-\frac{13923\,{\left(-b\right)}^{1/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{25/4}\,d^{3/2}}-\frac{\frac{2\,d^9}{a}+\frac{52703\,b\,d^9\,x^2}{4096\,a^2}+\frac{3689\,b^2\,d^9\,x^4}{128\,a^3}+\frac{63427\,b^3\,d^9\,x^6}{2048\,a^4}+\frac{41769\,b^4\,d^9\,x^8}{2560\,a^5}+\frac{13923\,b^5\,d^9\,x^{10}}{4096\,a^6}}{b^5\,{\left(d\,x\right)}^{21/2}+a^5\,d^{10}\,\sqrt{d\,x}+10\,a^3\,b^2\,d^6\,{\left(d\,x\right)}^{9/2}+10\,a^2\,b^3\,d^4\,{\left(d\,x\right)}^{13/2}+5\,a^4\,b\,d^8\,{\left(d\,x\right)}^{5/2}+5\,a\,b^4\,d^2\,{\left(d\,x\right)}^{17/2}}","Not used",1,"(13923*(-b)^(1/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(25/4)*d^(3/2)) - (13923*(-b)^(1/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(25/4)*d^(3/2)) - ((2*d^9)/a + (52703*b*d^9*x^2)/(4096*a^2) + (3689*b^2*d^9*x^4)/(128*a^3) + (63427*b^3*d^9*x^6)/(2048*a^4) + (41769*b^4*d^9*x^8)/(2560*a^5) + (13923*b^5*d^9*x^10)/(4096*a^6))/(b^5*(d*x)^(21/2) + a^5*d^10*(d*x)^(1/2) + 10*a^3*b^2*d^6*(d*x)^(9/2) + 10*a^2*b^3*d^4*(d*x)^(13/2) + 5*a^4*b*d^8*(d*x)^(5/2) + 5*a*b^4*d^2*(d*x)^(17/2))","B"
726,1,226,404,4.463221,"\text{Not used}","int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{33649\,{\left(-b\right)}^{3/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{27/4}\,d^{5/2}}-\frac{\frac{2\,d^9}{3\,a}+\frac{87469\,b\,d^9\,x^2}{12288\,a^2}+\frac{144647\,b^2\,d^9\,x^4}{7680\,a^3}+\frac{136781\,b^3\,d^9\,x^6}{6144\,a^4}+\frac{4807\,b^4\,d^9\,x^8}{384\,a^5}+\frac{33649\,b^5\,d^9\,x^{10}}{12288\,a^6}}{b^5\,{\left(d\,x\right)}^{23/2}+a^5\,d^{10}\,{\left(d\,x\right)}^{3/2}+10\,a^3\,b^2\,d^6\,{\left(d\,x\right)}^{11/2}+10\,a^2\,b^3\,d^4\,{\left(d\,x\right)}^{15/2}+5\,a^4\,b\,d^8\,{\left(d\,x\right)}^{7/2}+5\,a\,b^4\,d^2\,{\left(d\,x\right)}^{19/2}}+\frac{33649\,{\left(-b\right)}^{3/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{27/4}\,d^{5/2}}","Not used",1,"(33649*(-b)^(3/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(27/4)*d^(5/2)) - ((2*d^9)/(3*a) + (87469*b*d^9*x^2)/(12288*a^2) + (144647*b^2*d^9*x^4)/(7680*a^3) + (136781*b^3*d^9*x^6)/(6144*a^4) + (4807*b^4*d^9*x^8)/(384*a^5) + (33649*b^5*d^9*x^10)/(12288*a^6))/(b^5*(d*x)^(23/2) + a^5*d^10*(d*x)^(3/2) + 10*a^3*b^2*d^6*(d*x)^(11/2) + 10*a^2*b^3*d^4*(d*x)^(15/2) + 5*a^4*b*d^8*(d*x)^(7/2) + 5*a*b^4*d^2*(d*x)^(19/2)) + (33649*(-b)^(3/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(27/4)*d^(5/2))","B"
727,1,239,422,0.272569,"\text{Not used}","int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^3),x)","\frac{\frac{10\,b\,d^9\,x^2}{a^2}-\frac{2\,d^9}{5\,a}+\frac{263515\,b^2\,d^9\,x^4}{4096\,a^3}+\frac{18445\,b^3\,d^9\,x^6}{128\,a^4}+\frac{317135\,b^4\,d^9\,x^8}{2048\,a^5}+\frac{41769\,b^5\,d^9\,x^{10}}{512\,a^6}+\frac{69615\,b^6\,d^9\,x^{12}}{4096\,a^7}}{b^5\,{\left(d\,x\right)}^{25/2}+a^5\,d^{10}\,{\left(d\,x\right)}^{5/2}+10\,a^3\,b^2\,d^6\,{\left(d\,x\right)}^{13/2}+10\,a^2\,b^3\,d^4\,{\left(d\,x\right)}^{17/2}+5\,a^4\,b\,d^8\,{\left(d\,x\right)}^{9/2}+5\,a\,b^4\,d^2\,{\left(d\,x\right)}^{21/2}}-\frac{69615\,{\left(-b\right)}^{5/4}\,\mathrm{atan}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{29/4}\,d^{7/2}}+\frac{69615\,{\left(-b\right)}^{5/4}\,\mathrm{atanh}\left(\frac{{\left(-b\right)}^{1/4}\,\sqrt{d\,x}}{a^{1/4}\,\sqrt{d}}\right)}{8192\,a^{29/4}\,d^{7/2}}","Not used",1,"((10*b*d^9*x^2)/a^2 - (2*d^9)/(5*a) + (263515*b^2*d^9*x^4)/(4096*a^3) + (18445*b^3*d^9*x^6)/(128*a^4) + (317135*b^4*d^9*x^8)/(2048*a^5) + (41769*b^5*d^9*x^10)/(512*a^6) + (69615*b^6*d^9*x^12)/(4096*a^7))/(b^5*(d*x)^(25/2) + a^5*d^10*(d*x)^(5/2) + 10*a^3*b^2*d^6*(d*x)^(13/2) + 10*a^2*b^3*d^4*(d*x)^(17/2) + 5*a^4*b*d^8*(d*x)^(9/2) + 5*a*b^4*d^2*(d*x)^(21/2)) - (69615*(-b)^(5/4)*atan(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(29/4)*d^(7/2)) + (69615*(-b)^(5/4)*atanh(((-b)^(1/4)*(d*x)^(1/2))/(a^(1/4)*d^(1/2))))/(8192*a^(29/4)*d^(7/2))","B"
728,0,-1,93,0.000000,"\text{Not used}","int((d*x)^(5/2)*((a + b*x^2)^2)^(1/2),x)","\int {\left(d\,x\right)}^{5/2}\,\sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int((d*x)^(5/2)*((a + b*x^2)^2)^(1/2), x)","F"
729,0,-1,93,0.000000,"\text{Not used}","int((d*x)^(3/2)*((a + b*x^2)^2)^(1/2),x)","\int {\left(d\,x\right)}^{3/2}\,\sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int((d*x)^(3/2)*((a + b*x^2)^2)^(1/2), x)","F"
730,0,-1,93,0.000000,"\text{Not used}","int((d*x)^(1/2)*((a + b*x^2)^2)^(1/2),x)","\int \sqrt{d\,x}\,\sqrt{{\left(b\,x^2+a\right)}^2} \,d x","Not used",1,"int((d*x)^(1/2)*((a + b*x^2)^2)^(1/2), x)","F"
731,1,47,91,4.358277,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/(d*x)^(1/2),x)","\frac{\left(\frac{2\,x^3}{5}+\frac{2\,a\,x}{b}\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{x^2\,\sqrt{d\,x}+\frac{a\,\sqrt{d\,x}}{b}}","Not used",1,"(((2*x^3)/5 + (2*a*x)/b)*((a + b*x^2)^2)^(1/2))/(x^2*(d*x)^(1/2) + (a*(d*x)^(1/2))/b)","B"
732,1,52,91,4.345249,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/(d*x)^(3/2),x)","\frac{\left(\frac{2\,x^2}{3\,d}-\frac{2\,a}{b\,d}\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{x^2\,\sqrt{d\,x}+\frac{a\,\sqrt{d\,x}}{b}}","Not used",1,"(((2*x^2)/(3*d) - (2*a)/(b*d))*((a + b*x^2)^2)^(1/2))/(x^2*(d*x)^(1/2) + (a*(d*x)^(1/2))/b)","B"
733,1,53,91,4.377199,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/(d*x)^(5/2),x)","\frac{\left(\frac{2\,x^2}{d^2}-\frac{2\,a}{3\,b\,d^2}\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{x^3\,\sqrt{d\,x}+\frac{a\,x\,\sqrt{d\,x}}{b}}","Not used",1,"(((2*x^2)/d^2 - (2*a)/(3*b*d^2))*((a + b*x^2)^2)^(1/2))/(x^3*(d*x)^(1/2) + (a*x*(d*x)^(1/2))/b)","B"
734,1,56,91,4.318564,"\text{Not used}","int(((a + b*x^2)^2)^(1/2)/(d*x)^(7/2),x)","-\frac{\left(\frac{2\,x^2}{d^3}+\frac{2\,a}{5\,b\,d^3}\right)\,\sqrt{{\left(b\,x^2+a\right)}^2}}{x^4\,\sqrt{d\,x}+\frac{a\,x^2\,\sqrt{d\,x}}{b}}","Not used",1,"-(((2*x^2)/d^3 + (2*a)/(5*b*d^3))*((a + b*x^2)^2)^(1/2))/(x^4*(d*x)^(1/2) + (a*x^2*(d*x)^(1/2))/b)","B"
735,0,-1,195,0.000000,"\text{Not used}","int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int {\left(d\,x\right)}^{5/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
736,0,-1,195,0.000000,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int {\left(d\,x\right)}^{3/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
737,0,-1,195,0.000000,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \sqrt{d\,x}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
738,1,76,193,4.495857,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/(d*x)^(1/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{6\,a^2\,x^3}{5}+\frac{2\,b^2\,x^7}{13}+\frac{2\,a^3\,x}{b}+\frac{2\,a\,b\,x^5}{3}\right)}{x^2\,\sqrt{d\,x}+\frac{a\,\sqrt{d\,x}}{b}}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((6*a^2*x^3)/5 + (2*b^2*x^7)/13 + (2*a^3*x)/b + (2*a*b*x^5)/3))/(x^2*(d*x)^(1/2) + (a*(d*x)^(1/2))/b)","B"
739,1,87,191,4.534921,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/(d*x)^(3/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{2\,a^2\,x^2}{d}-\frac{2\,a^3}{b\,d}+\frac{2\,b^2\,x^6}{11\,d}+\frac{6\,a\,b\,x^4}{7\,d}\right)}{x^2\,\sqrt{d\,x}+\frac{a\,\sqrt{d\,x}}{b}}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((2*a^2*x^2)/d - (2*a^3)/(b*d) + (2*b^2*x^6)/(11*d) + (6*a*b*x^4)/(7*d)))/(x^2*(d*x)^(1/2) + (a*(d*x)^(1/2))/b)","B"
740,1,88,193,4.490354,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/(d*x)^(5/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{6\,a^2\,x^2}{d^2}-\frac{2\,a^3}{3\,b\,d^2}+\frac{2\,b^2\,x^6}{9\,d^2}+\frac{6\,a\,b\,x^4}{5\,d^2}\right)}{x^3\,\sqrt{d\,x}+\frac{a\,x\,\sqrt{d\,x}}{b}}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((6*a^2*x^2)/d^2 - (2*a^3)/(3*b*d^2) + (2*b^2*x^6)/(9*d^2) + (6*a*b*x^4)/(5*d^2)))/(x^3*(d*x)^(1/2) + (a*x*(d*x)^(1/2))/b)","B"
741,1,91,191,4.532988,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)/(d*x)^(7/2),x)","-\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{2\,a^3}{5\,b\,d^3}+\frac{6\,a^2\,x^2}{d^3}-\frac{2\,b^2\,x^6}{7\,d^3}-\frac{2\,a\,b\,x^4}{d^3}\right)}{x^4\,\sqrt{d\,x}+\frac{a\,x^2\,\sqrt{d\,x}}{b}}","Not used",1,"-((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((2*a^3)/(5*b*d^3) + (6*a^2*x^2)/d^3 - (2*b^2*x^6)/(7*d^3) - (2*a*b*x^4)/d^3))/(x^4*(d*x)^(1/2) + (a*x^2*(d*x)^(1/2))/b)","B"
742,0,-1,297,0.000000,"\text{Not used}","int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int {\left(d\,x\right)}^{5/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
743,0,-1,297,0.000000,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int {\left(d\,x\right)}^{3/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
744,0,-1,297,0.000000,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \sqrt{d\,x}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
745,1,112,293,4.565102,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/(d*x)^(1/2),x)","\frac{2\,x\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(5731\,a^4+8192\,a^3\,b\,x^2+7278\,a^2\,b^2\,x^4+3432\,a\,b^3\,x^6+663\,b^4\,x^8\right)}{13923\,\sqrt{d\,x}}+\frac{16384\,a^5\,x\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{13923\,\sqrt{d\,x}\,\left(b\,x^2+a\right)}","Not used",1,"(2*x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*(5731*a^4 + 663*b^4*x^8 + 8192*a^3*b*x^2 + 3432*a*b^3*x^6 + 7278*a^2*b^2*x^4))/(13923*(d*x)^(1/2)) + (16384*a^5*x*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(13923*(d*x)^(1/2)*(a + b*x^2))","B"
746,1,116,295,4.536035,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/(d*x)^(3/2),x)","\frac{2\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(3803\,a^4+3512\,a^3\,b\,x^2+2758\,a^2\,b^2\,x^4+1232\,a\,b^3\,x^6+231\,b^4\,x^8\right)}{4389\,d\,\sqrt{d\,x}}-\frac{16384\,a^5\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}}{4389\,d\,\sqrt{d\,x}\,\left(b\,x^2+a\right)}","Not used",1,"(2*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*(3803*a^4 + 231*b^4*x^8 + 3512*a^3*b*x^2 + 1232*a*b^3*x^6 + 2758*a^2*b^2*x^4))/(4389*d*(d*x)^(1/2)) - (16384*a^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2))/(4389*d*(d*x)^(1/2)*(a + b*x^2))","B"
747,1,116,293,4.564484,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/(d*x)^(5/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{10\,a^4\,x^2}{d^2}-\frac{2\,a^5}{3\,b\,d^2}+\frac{2\,b^4\,x^{10}}{17\,d^2}+\frac{4\,a^3\,b\,x^4}{d^2}+\frac{10\,a\,b^3\,x^8}{13\,d^2}+\frac{20\,a^2\,b^2\,x^6}{9\,d^2}\right)}{x^3\,\sqrt{d\,x}+\frac{a\,x\,\sqrt{d\,x}}{b}}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((10*a^4*x^2)/d^2 - (2*a^5)/(3*b*d^2) + (2*b^4*x^10)/(17*d^2) + (4*a^3*b*x^4)/d^2 + (10*a*b^3*x^8)/(13*d^2) + (20*a^2*b^2*x^6)/(9*d^2)))/(x^3*(d*x)^(1/2) + (a*x*(d*x)^(1/2))/b)","B"
748,1,118,295,4.715594,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)/(d*x)^(7/2),x)","\frac{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}\,\left(\frac{2\,b^4\,x^{10}}{15\,d^3}-\frac{10\,a^4\,x^2}{d^3}-\frac{2\,a^5}{5\,b\,d^3}+\frac{20\,a^3\,b\,x^4}{3\,d^3}+\frac{10\,a\,b^3\,x^8}{11\,d^3}+\frac{20\,a^2\,b^2\,x^6}{7\,d^3}\right)}{x^4\,\sqrt{d\,x}+\frac{a\,x^2\,\sqrt{d\,x}}{b}}","Not used",1,"((a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2)*((2*b^4*x^10)/(15*d^3) - (10*a^4*x^2)/d^3 - (2*a^5)/(5*b*d^3) + (20*a^3*b*x^4)/(3*d^3) + (10*a*b^3*x^8)/(11*d^3) + (20*a^2*b^2*x^6)/(7*d^3)))/(x^4*(d*x)^(1/2) + (a*x^2*(d*x)^(1/2))/b)","B"
749,0,-1,457,0.000000,"\text{Not used}","int((d*x)^(7/2)/((a + b*x^2)^2)^(1/2),x)","\int \frac{{\left(d\,x\right)}^{7/2}}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int((d*x)^(7/2)/((a + b*x^2)^2)^(1/2), x)","F"
750,0,-1,412,0.000000,"\text{Not used}","int((d*x)^(5/2)/((a + b*x^2)^2)^(1/2),x)","\int \frac{{\left(d\,x\right)}^{5/2}}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int((d*x)^(5/2)/((a + b*x^2)^2)^(1/2), x)","F"
751,0,-1,410,0.000000,"\text{Not used}","int((d*x)^(3/2)/((a + b*x^2)^2)^(1/2),x)","\int \frac{{\left(d\,x\right)}^{3/2}}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int((d*x)^(3/2)/((a + b*x^2)^2)^(1/2), x)","F"
752,0,-1,368,0.000000,"\text{Not used}","int((d*x)^(1/2)/((a + b*x^2)^2)^(1/2),x)","\int \frac{\sqrt{d\,x}}{\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int((d*x)^(1/2)/((a + b*x^2)^2)^(1/2), x)","F"
753,0,-1,368,0.000000,"\text{Not used}","int(1/((d*x)^(1/2)*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{\sqrt{d\,x}\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/((d*x)^(1/2)*((a + b*x^2)^2)^(1/2)), x)","F"
754,0,-1,412,0.000000,"\text{Not used}","int(1/((d*x)^(3/2)*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{3/2}\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/((d*x)^(3/2)*((a + b*x^2)^2)^(1/2)), x)","F"
755,0,-1,414,0.000000,"\text{Not used}","int(1/((d*x)^(5/2)*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{5/2}\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/((d*x)^(5/2)*((a + b*x^2)^2)^(1/2)), x)","F"
756,0,-1,459,0.000000,"\text{Not used}","int(1/((d*x)^(7/2)*((a + b*x^2)^2)^(1/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{7/2}\,\sqrt{{\left(b\,x^2+a\right)}^2}} \,d x","Not used",1,"int(1/((d*x)^(7/2)*((a + b*x^2)^2)^(1/2)), x)","F"
757,0,-1,551,0.000000,"\text{Not used}","int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{15/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
758,0,-1,504,0.000000,"\text{Not used}","int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{13/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
759,0,-1,504,0.000000,"\text{Not used}","int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{11/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
760,0,-1,458,0.000000,"\text{Not used}","int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{9/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
761,0,-1,458,0.000000,"\text{Not used}","int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{7/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
762,0,-1,459,0.000000,"\text{Not used}","int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{5/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
763,0,-1,459,0.000000,"\text{Not used}","int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{3/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
764,0,-1,460,0.000000,"\text{Not used}","int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{\sqrt{d\,x}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
765,0,-1,460,0.000000,"\text{Not used}","int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{\sqrt{d\,x}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
766,0,-1,506,0.000000,"\text{Not used}","int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{3/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
767,0,-1,506,0.000000,"\text{Not used}","int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{5/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
768,0,-1,553,0.000000,"\text{Not used}","int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{7/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2)), x)","F"
769,0,-1,647,0.000000,"\text{Not used}","int((d*x)^(23/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{23/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(23/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
770,0,-1,600,0.000000,"\text{Not used}","int((d*x)^(21/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{21/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(21/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
771,0,-1,600,0.000000,"\text{Not used}","int((d*x)^(19/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{19/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(19/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
772,0,-1,554,0.000000,"\text{Not used}","int((d*x)^(17/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{17/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(17/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
773,0,-1,554,0.000000,"\text{Not used}","int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{15/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(15/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
774,0,-1,557,0.000000,"\text{Not used}","int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{13/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(13/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
775,0,-1,557,0.000000,"\text{Not used}","int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{11/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(11/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
776,0,-1,560,0.000000,"\text{Not used}","int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{9/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(9/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
777,0,-1,560,0.000000,"\text{Not used}","int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{7/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(7/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
778,0,-1,557,0.000000,"\text{Not used}","int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{5/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(5/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
779,0,-1,557,0.000000,"\text{Not used}","int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^{3/2}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(3/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
780,0,-1,556,0.000000,"\text{Not used}","int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{\sqrt{d\,x}}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^(1/2)/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
781,0,-1,556,0.000000,"\text{Not used}","int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{\sqrt{d\,x}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
782,0,-1,602,0.000000,"\text{Not used}","int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{3/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
783,0,-1,602,0.000000,"\text{Not used}","int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{5/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/((d*x)^(5/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
784,0,-1,649,0.000000,"\text{Not used}","int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{7/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int(1/((d*x)^(7/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2)), x)","F"
785,1,540,150,4.578687,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\frac{a^6\,x\,{\left(d\,x\right)}^m\,\left(m^6+48\,m^5+925\,m^4+9120\,m^3+48259\,m^2+129072\,m+135135\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{b^6\,x^{13}\,{\left(d\,x\right)}^m\,\left(m^6+36\,m^5+505\,m^4+3480\,m^3+12139\,m^2+19524\,m+10395\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{6\,a\,b^5\,x^{11}\,{\left(d\,x\right)}^m\,\left(m^6+38\,m^5+555\,m^4+3940\,m^3+14039\,m^2+22902\,m+12285\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{6\,a^5\,b\,x^3\,{\left(d\,x\right)}^m\,\left(m^6+46\,m^5+835\,m^4+7540\,m^3+34759\,m^2+73054\,m+45045\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{15\,a^2\,b^4\,x^9\,{\left(d\,x\right)}^m\,\left(m^6+40\,m^5+613\,m^4+4528\,m^3+16627\,m^2+27688\,m+15015\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{20\,a^3\,b^3\,x^7\,{\left(d\,x\right)}^m\,\left(m^6+42\,m^5+679\,m^4+5292\,m^3+20335\,m^2+34986\,m+19305\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{15\,a^4\,b^2\,x^5\,{\left(d\,x\right)}^m\,\left(m^6+44\,m^5+753\,m^4+6280\,m^3+25979\,m^2+47436\,m+27027\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}","Not used",1,"(a^6*x*(d*x)^m*(129072*m + 48259*m^2 + 9120*m^3 + 925*m^4 + 48*m^5 + m^6 + 135135))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (b^6*x^13*(d*x)^m*(19524*m + 12139*m^2 + 3480*m^3 + 505*m^4 + 36*m^5 + m^6 + 10395))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (6*a*b^5*x^11*(d*x)^m*(22902*m + 14039*m^2 + 3940*m^3 + 555*m^4 + 38*m^5 + m^6 + 12285))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (6*a^5*b*x^3*(d*x)^m*(73054*m + 34759*m^2 + 7540*m^3 + 835*m^4 + 46*m^5 + m^6 + 45045))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (15*a^2*b^4*x^9*(d*x)^m*(27688*m + 16627*m^2 + 4528*m^3 + 613*m^4 + 40*m^5 + m^6 + 15015))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (20*a^3*b^3*x^7*(d*x)^m*(34986*m + 20335*m^2 + 5292*m^3 + 679*m^4 + 42*m^5 + m^6 + 19305))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (15*a^4*b^2*x^5*(d*x)^m*(47436*m + 25979*m^2 + 6280*m^3 + 753*m^4 + 44*m^5 + m^6 + 27027))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135)","B"
786,1,263,104,4.512506,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","{\left(d\,x\right)}^m\,\left(\frac{b^4\,x^9\,\left(m^4+16\,m^3+86\,m^2+176\,m+105\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{a^4\,x\,\left(m^4+24\,m^3+206\,m^2+744\,m+945\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{4\,a\,b^3\,x^7\,\left(m^4+18\,m^3+104\,m^2+222\,m+135\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{4\,a^3\,b\,x^3\,\left(m^4+22\,m^3+164\,m^2+458\,m+315\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{6\,a^2\,b^2\,x^5\,\left(m^4+20\,m^3+130\,m^2+300\,m+189\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}\right)","Not used",1,"(d*x)^m*((b^4*x^9*(176*m + 86*m^2 + 16*m^3 + m^4 + 105))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (a^4*x*(744*m + 206*m^2 + 24*m^3 + m^4 + 945))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (4*a*b^3*x^7*(222*m + 104*m^2 + 18*m^3 + m^4 + 135))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (4*a^3*b*x^3*(458*m + 164*m^2 + 22*m^3 + m^4 + 315))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (6*a^2*b^2*x^5*(300*m + 130*m^2 + 20*m^3 + m^4 + 189))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945))","B"
787,1,95,58,4.269601,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2),x)","{\left(d\,x\right)}^m\,\left(\frac{a^2\,x\,\left(m^2+8\,m+15\right)}{m^3+9\,m^2+23\,m+15}+\frac{b^2\,x^5\,\left(m^2+4\,m+3\right)}{m^3+9\,m^2+23\,m+15}+\frac{2\,a\,b\,x^3\,\left(m^2+6\,m+5\right)}{m^3+9\,m^2+23\,m+15}\right)","Not used",1,"(d*x)^m*((a^2*x*(8*m + m^2 + 15))/(23*m + 9*m^2 + m^3 + 15) + (b^2*x^5*(4*m + m^2 + 3))/(23*m + 9*m^2 + m^3 + 15) + (2*a*b*x^3*(6*m + m^2 + 5))/(23*m + 9*m^2 + m^3 + 15))","B"
788,0,-1,44,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2),x)","\int \frac{{\left(d\,x\right)}^m}{a^2+2\,a\,b\,x^2+b^2\,x^4} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2), x)","F"
789,0,-1,44,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^2,x)","\int \frac{{\left(d\,x\right)}^m}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^2} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^2, x)","F"
790,0,-1,44,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^3,x)","\int \frac{{\left(d\,x\right)}^m}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^3} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^3, x)","F"
791,0,-1,313,0.000000,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int {\left(d\,x\right)}^m\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2} \,d x","Not used",1,"int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
792,0,-1,205,0.000000,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int {\left(d\,x\right)}^m\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2} \,d x","Not used",1,"int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
793,0,-1,97,0.000000,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2),x)","\int {\left(d\,x\right)}^m\,\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4} \,d x","Not used",1,"int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2), x)","F"
794,0,-1,73,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2),x)","\int \frac{{\left(d\,x\right)}^m}{\sqrt{a^2+2\,a\,b\,x^2+b^2\,x^4}} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(1/2), x)","F"
795,0,-1,73,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2),x)","\int \frac{{\left(d\,x\right)}^m}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(3/2), x)","F"
796,0,-1,73,0.000000,"\text{Not used}","int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2),x)","\int \frac{{\left(d\,x\right)}^m}{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^{5/2}} \,d x","Not used",1,"int((d*x)^m/(a^2 + b^2*x^4 + 2*a*b*x^2)^(5/2), x)","F"
797,0,-1,74,0.000000,"\text{Not used}","int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int {\left(d\,x\right)}^m\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int((d*x)^m*(a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
798,1,206,174,4.402503,"\text{Not used}","int(x^7*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p\,\left(\frac{x^8\,\left(p^3+3\,p^2+\frac{11\,p}{4}+\frac{3}{4}\right)}{4\,p^4+20\,p^3+35\,p^2+25\,p+6}-\frac{3\,a^4}{4\,b^4\,\left(4\,p^4+20\,p^3+35\,p^2+25\,p+6\right)}+\frac{3\,a^3\,p\,x^2}{2\,b^3\,\left(4\,p^4+20\,p^3+35\,p^2+25\,p+6\right)}+\frac{a\,p\,x^6\,\left(2\,p^2+3\,p+1\right)}{2\,b\,\left(4\,p^4+20\,p^3+35\,p^2+25\,p+6\right)}-\frac{3\,a^2\,p\,x^4\,\left(2\,p+1\right)}{4\,b^2\,\left(4\,p^4+20\,p^3+35\,p^2+25\,p+6\right)}\right)","Not used",1,"(a^2 + b^2*x^4 + 2*a*b*x^2)^p*((x^8*((11*p)/4 + 3*p^2 + p^3 + 3/4))/(25*p + 35*p^2 + 20*p^3 + 4*p^4 + 6) - (3*a^4)/(4*b^4*(25*p + 35*p^2 + 20*p^3 + 4*p^4 + 6)) + (3*a^3*p*x^2)/(2*b^3*(25*p + 35*p^2 + 20*p^3 + 4*p^4 + 6)) + (a*p*x^6*(3*p + 2*p^2 + 1))/(2*b*(25*p + 35*p^2 + 20*p^3 + 4*p^4 + 6)) - (3*a^2*p*x^4*(2*p + 1))/(4*b^2*(25*p + 35*p^2 + 20*p^3 + 4*p^4 + 6)))","B"
799,1,137,130,4.266860,"\text{Not used}","int(x^5*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p\,\left(\frac{x^6\,\left(p^2+\frac{3\,p}{2}+\frac{1}{2}\right)}{4\,p^3+12\,p^2+11\,p+3}+\frac{a^3}{2\,b^3\,\left(4\,p^3+12\,p^2+11\,p+3\right)}-\frac{a^2\,p\,x^2}{b^2\,\left(4\,p^3+12\,p^2+11\,p+3\right)}+\frac{a\,p\,x^4\,\left(2\,p+1\right)}{2\,b\,\left(4\,p^3+12\,p^2+11\,p+3\right)}\right)","Not used",1,"(a^2 + b^2*x^4 + 2*a*b*x^2)^p*((x^6*((3*p)/2 + p^2 + 1/2))/(11*p + 12*p^2 + 4*p^3 + 3) + a^3/(2*b^3*(11*p + 12*p^2 + 4*p^3 + 3)) - (a^2*p*x^2)/(b^2*(11*p + 12*p^2 + 4*p^3 + 3)) + (a*p*x^4*(2*p + 1))/(2*b*(11*p + 12*p^2 + 4*p^3 + 3)))","B"
800,1,85,84,4.263615,"\text{Not used}","int(x^3*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p\,\left(\frac{x^4\,\left(2\,p+1\right)}{4\,\left(2\,p^2+3\,p+1\right)}-\frac{a^2}{4\,b^2\,\left(2\,p^2+3\,p+1\right)}+\frac{a\,p\,x^2}{2\,b\,\left(2\,p^2+3\,p+1\right)}\right)","Not used",1,"(a^2 + b^2*x^4 + 2*a*b*x^2)^p*((x^4*(2*p + 1))/(4*(3*p + 2*p^2 + 1)) - a^2/(4*b^2*(3*p + 2*p^2 + 1)) + (a*p*x^2)/(2*b*(3*p + 2*p^2 + 1)))","B"
801,1,46,41,4.668897,"\text{Not used}","int(x*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\left(\frac{x^2}{2\,\left(2\,p+1\right)}+\frac{a}{2\,b\,\left(2\,p+1\right)}\right)\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p","Not used",1,"(x^2/(2*(2*p + 1)) + a/(2*b*(2*p + 1)))*(a^2 + b^2*x^4 + 2*a*b*x^2)^p","B"
802,0,-1,63,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{x} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x, x)","F"
803,0,-1,64,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^3,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{x^3} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^3, x)","F"
804,0,-1,60,0.000000,"\text{Not used}","int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int x^4\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int(x^4*(a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
805,0,-1,60,0.000000,"\text{Not used}","int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int x^2\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int(x^2*(a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
806,0,-1,55,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int {\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
807,0,-1,58,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^2,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{x^2} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^2, x)","F"
808,0,-1,60,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^4,x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{x^4} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/x^4, x)","F"
809,0,-1,67,0.000000,"\text{Not used}","int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int {\left(d\,x\right)}^{3/2}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int((d*x)^(3/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
810,0,-1,67,0.000000,"\text{Not used}","int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^p,x)","\int \sqrt{d\,x}\,{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p \,d x","Not used",1,"int((d*x)^(1/2)*(a^2 + b^2*x^4 + 2*a*b*x^2)^p, x)","F"
811,0,-1,65,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(1/2),x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{\sqrt{d\,x}} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(1/2), x)","F"
812,0,-1,65,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(3/2),x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{{\left(d\,x\right)}^{3/2}} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(3/2), x)","F"
813,0,-1,67,0.000000,"\text{Not used}","int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(5/2),x)","\int \frac{{\left(a^2+2\,a\,b\,x^2+b^2\,x^4\right)}^p}{{\left(d\,x\right)}^{5/2}} \,d x","Not used",1,"int((a^2 + b^2*x^4 + 2*a*b*x^2)^p/(d*x)^(5/2), x)","F"
814,1,19,25,0.029902,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4),x)","\frac{c\,x^7}{7}+\frac{b\,x^5}{5}+\frac{a\,x^3}{3}","Not used",1,"(a*x^3)/3 + (b*x^5)/5 + (c*x^7)/7","B"
815,1,19,25,0.027710,"\text{Not used}","int(x*(a + b*x^2 + c*x^4),x)","\frac{c\,x^6}{6}+\frac{b\,x^4}{4}+\frac{a\,x^2}{2}","Not used",1,"(a*x^2)/2 + (b*x^4)/4 + (c*x^6)/6","B"
816,1,16,20,0.024320,"\text{Not used}","int(a + b*x^2 + c*x^4,x)","\frac{c\,x^5}{5}+\frac{b\,x^3}{3}+a\,x","Not used",1,"a*x + (b*x^3)/3 + (c*x^5)/5","B"
817,1,17,21,0.024586,"\text{Not used}","int((a + b*x^2 + c*x^4)/x,x)","\frac{b\,x^2}{2}+\frac{c\,x^4}{4}+a\,\ln\left(x\right)","Not used",1,"(b*x^2)/2 + (c*x^4)/4 + a*log(x)","B"
818,1,16,18,0.028711,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^2,x)","b\,x-\frac{a}{x}+\frac{c\,x^3}{3}","Not used",1,"b*x - a/x + (c*x^3)/3","B"
819,1,17,21,0.028777,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^3,x)","\frac{c\,x^2}{2}-\frac{a}{2\,x^2}+b\,\ln\left(x\right)","Not used",1,"(c*x^2)/2 - a/(2*x^2) + b*log(x)","B"
820,1,18,18,0.022953,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^4,x)","c\,x-\frac{b\,x^2+\frac{a}{3}}{x^3}","Not used",1,"c*x - (a/3 + b*x^2)/x^3","B"
821,1,20,21,0.043279,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^5,x)","c\,\ln\left(x\right)-\frac{\frac{b\,x^2}{2}+\frac{a}{4}}{x^4}","Not used",1,"c*log(x) - (a/4 + (b*x^2)/2)/x^4","B"
822,1,20,23,0.031192,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^6,x)","-\frac{c\,x^4+\frac{b\,x^2}{3}+\frac{a}{5}}{x^5}","Not used",1,"-(a/5 + (b*x^2)/3 + c*x^4)/x^5","B"
823,1,21,25,0.031381,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^7,x)","-\frac{\frac{c\,x^4}{2}+\frac{b\,x^2}{4}+\frac{a}{6}}{x^6}","Not used",1,"-(a/6 + (b*x^2)/4 + (c*x^4)/2)/x^6","B"
824,1,21,25,0.032795,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^8,x)","-\frac{\frac{c\,x^4}{3}+\frac{b\,x^2}{5}+\frac{a}{7}}{x^7}","Not used",1,"-(a/7 + (b*x^2)/5 + (c*x^4)/3)/x^7","B"
825,1,45,54,0.026772,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4)^2,x)","x^7\,\left(\frac{b^2}{7}+\frac{2\,a\,c}{7}\right)+\frac{a^2\,x^3}{3}+\frac{c^2\,x^{11}}{11}+\frac{2\,a\,b\,x^5}{5}+\frac{2\,b\,c\,x^9}{9}","Not used",1,"x^7*((2*a*c)/7 + b^2/7) + (a^2*x^3)/3 + (c^2*x^11)/11 + (2*a*b*x^5)/5 + (2*b*c*x^9)/9","B"
826,1,45,54,0.021125,"\text{Not used}","int(x*(a + b*x^2 + c*x^4)^2,x)","x^6\,\left(\frac{b^2}{6}+\frac{a\,c}{3}\right)+\frac{a^2\,x^2}{2}+\frac{c^2\,x^{10}}{10}+\frac{a\,b\,x^4}{2}+\frac{b\,c\,x^8}{4}","Not used",1,"x^6*((a*c)/3 + b^2/6) + (a^2*x^2)/2 + (c^2*x^10)/10 + (a*b*x^4)/2 + (b*c*x^8)/4","B"
827,1,42,49,0.020020,"\text{Not used}","int((a + b*x^2 + c*x^4)^2,x)","a^2\,x+x^5\,\left(\frac{b^2}{5}+\frac{2\,a\,c}{5}\right)+\frac{c^2\,x^9}{9}+\frac{2\,a\,b\,x^3}{3}+\frac{2\,b\,c\,x^7}{7}","Not used",1,"a^2*x + x^5*((2*a*c)/5 + b^2/5) + (c^2*x^9)/9 + (2*a*b*x^3)/3 + (2*b*c*x^7)/7","B"
828,1,42,47,0.024458,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x,x)","a^2\,\ln\left(x\right)+x^4\,\left(\frac{b^2}{4}+\frac{a\,c}{2}\right)+\frac{c^2\,x^8}{8}+a\,b\,x^2+\frac{b\,c\,x^6}{3}","Not used",1,"a^2*log(x) + x^4*((a*c)/2 + b^2/4) + (c^2*x^8)/8 + a*b*x^2 + (b*c*x^6)/3","B"
829,1,43,48,0.022972,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^2,x)","x^3\,\left(\frac{b^2}{3}+\frac{2\,a\,c}{3}\right)-\frac{a^2}{x}+\frac{c^2\,x^7}{7}+2\,a\,b\,x+\frac{2\,b\,c\,x^5}{5}","Not used",1,"x^3*((2*a*c)/3 + b^2/3) - a^2/x + (c^2*x^7)/7 + 2*a*b*x + (2*b*c*x^5)/5","B"
830,1,43,51,0.025880,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^3,x)","x^2\,\left(\frac{b^2}{2}+a\,c\right)-\frac{a^2}{2\,x^2}+\frac{c^2\,x^6}{6}+2\,a\,b\,\ln\left(x\right)+\frac{b\,c\,x^4}{2}","Not used",1,"x^2*(a*c + b^2/2) - a^2/(2*x^2) + (c^2*x^6)/6 + 2*a*b*log(x) + (b*c*x^4)/2","B"
831,1,44,47,0.040687,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^4,x)","x\,\left(b^2+2\,a\,c\right)-\frac{\frac{a^2}{3}+2\,b\,a\,x^2}{x^3}+\frac{c^2\,x^5}{5}+\frac{2\,b\,c\,x^3}{3}","Not used",1,"x*(2*a*c + b^2) - (a^2/3 + 2*a*b*x^2)/x^3 + (c^2*x^5)/5 + (2*b*c*x^3)/3","B"
832,1,43,45,0.037131,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^5,x)","\ln\left(x\right)\,\left(b^2+2\,a\,c\right)-\frac{\frac{a^2}{4}+b\,a\,x^2}{x^4}+\frac{c^2\,x^4}{4}+b\,c\,x^2","Not used",1,"log(x)*(2*a*c + b^2) - (a^2/4 + a*b*x^2)/x^4 + (c^2*x^4)/4 + b*c*x^2","B"
833,1,44,48,0.040762,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^6,x)","\frac{c^2\,x^3}{3}-\frac{x^4\,\left(b^2+2\,a\,c\right)+\frac{a^2}{5}+\frac{2\,a\,b\,x^2}{3}}{x^5}+2\,b\,c\,x","Not used",1,"(c^2*x^3)/3 - (x^4*(2*a*c + b^2) + a^2/5 + (2*a*b*x^2)/3)/x^5 + 2*b*c*x","B"
834,1,46,51,4.137235,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^7,x)","\frac{c^2\,x^2}{2}-\frac{\frac{a^2}{6}+x^4\,\left(\frac{b^2}{2}+a\,c\right)+\frac{a\,b\,x^2}{2}}{x^6}+2\,b\,c\,\ln\left(x\right)","Not used",1,"(c^2*x^2)/2 - (a^2/6 + x^4*(a*c + b^2/2) + (a*b*x^2)/2)/x^6 + 2*b*c*log(x)","B"
835,1,45,47,4.172936,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^8,x)","c^2\,x-\frac{\frac{a^2}{7}+x^4\,\left(\frac{b^2}{3}+\frac{2\,a\,c}{3}\right)+\frac{2\,a\,b\,x^2}{5}+2\,b\,c\,x^6}{x^7}","Not used",1,"c^2*x - (a^2/7 + x^4*((2*a*c)/3 + b^2/3) + (2*a*b*x^2)/5 + 2*b*c*x^6)/x^7","B"
836,1,45,48,4.181596,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^9,x)","c^2\,\ln\left(x\right)-\frac{\frac{a^2}{8}+x^4\,\left(\frac{b^2}{4}+\frac{a\,c}{2}\right)+\frac{a\,b\,x^2}{3}+b\,c\,x^6}{x^8}","Not used",1,"c^2*log(x) - (a^2/8 + x^4*((a*c)/2 + b^2/4) + (a*b*x^2)/3 + b*c*x^6)/x^8","B"
837,1,46,52,0.034754,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^10,x)","-\frac{\frac{a^2}{9}+x^4\,\left(\frac{b^2}{5}+\frac{2\,a\,c}{5}\right)+c^2\,x^8+\frac{2\,a\,b\,x^2}{7}+\frac{2\,b\,c\,x^6}{3}}{x^9}","Not used",1,"-(a^2/9 + x^4*((2*a*c)/5 + b^2/5) + c^2*x^8 + (2*a*b*x^2)/7 + (2*b*c*x^6)/3)/x^9","B"
838,1,47,54,4.118689,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^11,x)","-\frac{\frac{a^2}{10}+x^4\,\left(\frac{b^2}{6}+\frac{a\,c}{3}\right)+\frac{c^2\,x^8}{2}+\frac{a\,b\,x^2}{4}+\frac{b\,c\,x^6}{2}}{x^{10}}","Not used",1,"-(a^2/10 + x^4*((a*c)/3 + b^2/6) + (c^2*x^8)/2 + (a*b*x^2)/4 + (b*c*x^6)/2)/x^10","B"
839,1,47,54,4.160466,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^12,x)","-\frac{\frac{a^2}{11}+x^4\,\left(\frac{b^2}{7}+\frac{2\,a\,c}{7}\right)+\frac{c^2\,x^8}{3}+\frac{2\,a\,b\,x^2}{9}+\frac{2\,b\,c\,x^6}{5}}{x^{11}}","Not used",1,"-(a^2/11 + x^4*((2*a*c)/7 + b^2/7) + (c^2*x^8)/3 + (2*a*b*x^2)/9 + (2*b*c*x^6)/5)/x^11","B"
840,1,47,54,4.157839,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^13,x)","-\frac{\frac{a^2}{12}+x^4\,\left(\frac{b^2}{8}+\frac{a\,c}{4}\right)+\frac{c^2\,x^8}{4}+\frac{a\,b\,x^2}{5}+\frac{b\,c\,x^6}{3}}{x^{12}}","Not used",1,"-(a^2/12 + x^4*((a*c)/4 + b^2/8) + (c^2*x^8)/4 + (a*b*x^2)/5 + (b*c*x^6)/3)/x^12","B"
841,1,76,89,0.034249,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4)^3,x)","x^9\,\left(\frac{b^3}{9}+\frac{2\,a\,c\,b}{3}\right)+\frac{a^3\,x^3}{3}+\frac{c^3\,x^{15}}{15}+\frac{3\,a^2\,b\,x^5}{5}+\frac{3\,b\,c^2\,x^{13}}{13}+\frac{3\,a\,x^7\,\left(b^2+a\,c\right)}{7}+\frac{3\,c\,x^{11}\,\left(b^2+a\,c\right)}{11}","Not used",1,"x^9*(b^3/9 + (2*a*b*c)/3) + (a^3*x^3)/3 + (c^3*x^15)/15 + (3*a^2*b*x^5)/5 + (3*b*c^2*x^13)/13 + (3*a*x^7*(a*c + b^2))/7 + (3*c*x^11*(a*c + b^2))/11","B"
842,1,76,89,0.030372,"\text{Not used}","int(x*(a + b*x^2 + c*x^4)^3,x)","x^8\,\left(\frac{b^3}{8}+\frac{3\,a\,c\,b}{4}\right)+\frac{a^3\,x^2}{2}+\frac{c^3\,x^{14}}{14}+\frac{3\,a^2\,b\,x^4}{4}+\frac{b\,c^2\,x^{12}}{4}+\frac{a\,x^6\,\left(b^2+a\,c\right)}{2}+\frac{3\,c\,x^{10}\,\left(b^2+a\,c\right)}{10}","Not used",1,"x^8*(b^3/8 + (3*a*b*c)/4) + (a^3*x^2)/2 + (c^3*x^14)/14 + (3*a^2*b*x^4)/4 + (b*c^2*x^12)/4 + (a*x^6*(a*c + b^2))/2 + (3*c*x^10*(a*c + b^2))/10","B"
843,1,72,81,0.029501,"\text{Not used}","int((a + b*x^2 + c*x^4)^3,x)","x^7\,\left(\frac{b^3}{7}+\frac{6\,a\,c\,b}{7}\right)+a^3\,x+\frac{c^3\,x^{13}}{13}+a^2\,b\,x^3+\frac{3\,b\,c^2\,x^{11}}{11}+\frac{3\,a\,x^5\,\left(b^2+a\,c\right)}{5}+\frac{c\,x^9\,\left(b^2+a\,c\right)}{3}","Not used",1,"x^7*(b^3/7 + (6*a*b*c)/7) + a^3*x + (c^3*x^13)/13 + a^2*b*x^3 + (3*b*c^2*x^11)/11 + (3*a*x^5*(a*c + b^2))/5 + (c*x^9*(a*c + b^2))/3","B"
844,1,73,85,0.034486,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x,x)","a^3\,\ln\left(x\right)+x^6\,\left(\frac{b^3}{6}+a\,c\,b\right)+\frac{c^3\,x^{12}}{12}+\frac{3\,a^2\,b\,x^2}{2}+\frac{3\,b\,c^2\,x^{10}}{10}+\frac{3\,a\,x^4\,\left(b^2+a\,c\right)}{4}+\frac{3\,c\,x^8\,\left(b^2+a\,c\right)}{8}","Not used",1,"a^3*log(x) + x^6*(b^3/6 + a*b*c) + (c^3*x^12)/12 + (3*a^2*b*x^2)/2 + (3*b*c^2*x^10)/10 + (3*a*x^4*(a*c + b^2))/4 + (3*c*x^8*(a*c + b^2))/8","B"
845,1,73,80,0.032570,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^2,x)","x^5\,\left(\frac{b^3}{5}+\frac{6\,a\,c\,b}{5}\right)-\frac{a^3}{x}+\frac{c^3\,x^{11}}{11}+\frac{b\,c^2\,x^9}{3}+a\,x^3\,\left(b^2+a\,c\right)+\frac{3\,c\,x^7\,\left(b^2+a\,c\right)}{7}+3\,a^2\,b\,x","Not used",1,"x^5*(b^3/5 + (6*a*b*c)/5) - a^3/x + (c^3*x^11)/11 + (b*c^2*x^9)/3 + a*x^3*(a*c + b^2) + (3*c*x^7*(a*c + b^2))/7 + 3*a^2*b*x","B"
846,1,75,86,0.036032,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^3,x)","x^4\,\left(\frac{b^3}{4}+\frac{3\,a\,c\,b}{2}\right)-\frac{a^3}{2\,x^2}+\frac{c^3\,x^{10}}{10}+\frac{3\,b\,c^2\,x^8}{8}+3\,a^2\,b\,\ln\left(x\right)+\frac{3\,a\,x^2\,\left(b^2+a\,c\right)}{2}+\frac{c\,x^6\,\left(b^2+a\,c\right)}{2}","Not used",1,"x^4*(b^3/4 + (3*a*b*c)/2) - a^3/(2*x^2) + (c^3*x^10)/10 + (3*b*c^2*x^8)/8 + 3*a^2*b*log(x) + (3*a*x^2*(a*c + b^2))/2 + (c*x^6*(a*c + b^2))/2","B"
847,1,77,83,0.030676,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^4,x)","x^3\,\left(\frac{b^3}{3}+2\,a\,c\,b\right)-\frac{\frac{a^3}{3}+3\,b\,a^2\,x^2}{x^3}+\frac{c^3\,x^9}{9}+\frac{3\,b\,c^2\,x^7}{7}+3\,a\,x\,\left(b^2+a\,c\right)+\frac{3\,c\,x^5\,\left(b^2+a\,c\right)}{5}","Not used",1,"x^3*(b^3/3 + 2*a*b*c) - (a^3/3 + 3*a^2*b*x^2)/x^3 + (c^3*x^9)/9 + (3*b*c^2*x^7)/7 + 3*a*x*(a*c + b^2) + (3*c*x^5*(a*c + b^2))/5","B"
848,1,842,100,4.395898,"\text{Not used}","int(x^7/(a + b*x^2 + c*x^4),x)","\frac{x^4}{4\,c}-\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a\,c^4-4\,b^2\,c^3\right)}-\frac{b\,x^2}{2\,c^2}+\frac{b\,\mathrm{atan}\left(\frac{2\,c^4\,\left(4\,a\,c-b^2\right)\,\left(\frac{\frac{b\,\left(3\,a\,c-b^2\right)\,\left(\frac{8\,a^2\,c^4-8\,a\,b^2\,c^3}{c^4}-\frac{8\,a\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a\,c^4-4\,b^2\,c^3}\right)}{8\,c^3\,\sqrt{4\,a\,c-b^2}}-\frac{a\,b\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{c\,\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^4-4\,b^2\,c^3\right)}}{a}-x^2\,\left(\frac{\frac{b\,\left(\frac{6\,b^3\,c^3-10\,a\,b\,c^4}{c^4}+\frac{4\,b\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a\,c^4-4\,b^2\,c^3}\right)\,\left(3\,a\,c-b^2\right)}{8\,c^3\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,c\,\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^4-4\,b^2\,c^3\right)}}{a}+\frac{b\,\left(\frac{2\,a^2\,b\,c^2-3\,a\,b^3\,c+b^5}{c^4}+\frac{\left(\frac{6\,b^3\,c^3-10\,a\,b\,c^4}{c^4}+\frac{4\,b\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a\,c^4-4\,b^2\,c^3}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a\,c^4-4\,b^2\,c^3\right)}-\frac{b^3\,{\left(3\,a\,c-b^2\right)}^2}{2\,c^4\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)+\frac{b\,\left(\frac{\left(\frac{8\,a^2\,c^4-8\,a\,b^2\,c^3}{c^4}-\frac{8\,a\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a\,c^4-4\,b^2\,c^3}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a\,c^4-4\,b^2\,c^3\right)}-\frac{a^3\,c^2-2\,a^2\,b^2\,c+a\,b^4}{c^4}+\frac{a\,b^2\,{\left(3\,a\,c-b^2\right)}^2}{c^4\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)}{9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6}\right)\,\left(3\,a\,c-b^2\right)}{2\,c^3\,\sqrt{4\,a\,c-b^2}}","Not used",1,"x^4/(4*c) - (log(a + b*x^2 + c*x^4)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a*c^4 - 4*b^2*c^3)) - (b*x^2)/(2*c^2) + (b*atan((2*c^4*(4*a*c - b^2)*(((b*(3*a*c - b^2)*((8*a^2*c^4 - 8*a*b^2*c^3)/c^4 - (8*a*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a*c^4 - 4*b^2*c^3)))/(8*c^3*(4*a*c - b^2)^(1/2)) - (a*b*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(c*(4*a*c - b^2)^(1/2)*(16*a*c^4 - 4*b^2*c^3)))/a - x^2*(((b*((6*b^3*c^3 - 10*a*b*c^4)/c^4 + (4*b*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a*c^4 - 4*b^2*c^3))*(3*a*c - b^2))/(8*c^3*(4*a*c - b^2)^(1/2)) + (b^2*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*c*(4*a*c - b^2)^(1/2)*(16*a*c^4 - 4*b^2*c^3)))/a + (b*((b^5 + 2*a^2*b*c^2 - 3*a*b^3*c)/c^4 + (((6*b^3*c^3 - 10*a*b*c^4)/c^4 + (4*b*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a*c^4 - 4*b^2*c^3))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a*c^4 - 4*b^2*c^3)) - (b^3*(3*a*c - b^2)^2)/(2*c^4*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))) + (b*((((8*a^2*c^4 - 8*a*b^2*c^3)/c^4 - (8*a*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a*c^4 - 4*b^2*c^3))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a*c^4 - 4*b^2*c^3)) - (a*b^4 + a^3*c^2 - 2*a^2*b^2*c)/c^4 + (a*b^2*(3*a*c - b^2)^2)/(c^4*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))))/(b^6 + 9*a^2*b^2*c^2 - 6*a*b^4*c))*(3*a*c - b^2))/(2*c^3*(4*a*c - b^2)^(1/2))","B"
849,1,655,81,4.749597,"\text{Not used}","int(x^5/(a + b*x^2 + c*x^4),x)","\frac{x^2}{2\,c}+\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(2\,b^3-8\,a\,b\,c\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}+\frac{\mathrm{atan}\left(\frac{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(\frac{\frac{\left(8\,a\,b+\frac{8\,a\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)\,\left(2\,a\,c-b^2\right)}{8\,c^2\,\sqrt{4\,a\,c-b^2}}+\frac{a\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}}{a}-x^2\,\left(\frac{\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{4\,a\,c^3-6\,b^2\,c^2}{c^2}-\frac{4\,b\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{8\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{b\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}}{a}+\frac{b\,\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a\,c^3-6\,b^2\,c^2}{c^2}-\frac{4\,b\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}-\frac{b^3-a\,b\,c}{c^2}+\frac{b\,{\left(2\,a\,c-b^2\right)}^2}{2\,c^2\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)+\frac{b\,\left(\frac{a\,b^2}{c^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(8\,a\,b+\frac{8\,a\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}-\frac{a\,{\left(2\,a\,c-b^2\right)}^2}{c^2\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)}{4\,a^2\,c^2-4\,a\,b^2\,c+b^4}\right)\,\left(2\,a\,c-b^2\right)}{2\,c^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"x^2/(2*c) + (log(a + b*x^2 + c*x^4)*(2*b^3 - 8*a*b*c))/(2*(16*a*c^3 - 4*b^2*c^2)) + (atan((2*c^2*(4*a*c - b^2)*((((8*a*b + (8*a*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2))*(2*a*c - b^2))/(8*c^2*(4*a*c - b^2)^(1/2)) + (a*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/((4*a*c - b^2)^(1/2)*(16*a*c^3 - 4*b^2*c^2)))/a - x^2*((((2*a*c - b^2)*((4*a*c^3 - 6*b^2*c^2)/c^2 - (4*b*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(8*c^2*(4*a*c - b^2)^(1/2)) - (b*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*(4*a*c - b^2)^(1/2)*(16*a*c^3 - 4*b^2*c^2)))/a + (b*(((2*b^3 - 8*a*b*c)*((4*a*c^3 - 6*b^2*c^2)/c^2 - (4*b*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(2*(16*a*c^3 - 4*b^2*c^2)) - (b^3 - a*b*c)/c^2 + (b*(2*a*c - b^2)^2)/(2*c^2*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))) + (b*((a*b^2)/c^2 + ((2*b^3 - 8*a*b*c)*(8*a*b + (8*a*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(2*(16*a*c^3 - 4*b^2*c^2)) - (a*(2*a*c - b^2)^2)/(c^2*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))))/(b^4 + 4*a^2*c^2 - 4*a*b^2*c))*(2*a*c - b^2))/(2*c^2*(4*a*c - b^2)^(1/2))","B"
850,1,118,63,4.262876,"\text{Not used}","int(x^3/(a + b*x^2 + c*x^4),x)","\frac{4\,a\,c\,\ln\left(c\,x^4+b\,x^2+a\right)}{16\,a\,c^2-4\,b^2\,c}-\frac{b^2\,\ln\left(c\,x^4+b\,x^2+a\right)}{16\,a\,c^2-4\,b^2\,c}-\frac{b\,\mathrm{atan}\left(\frac{b}{\sqrt{4\,a\,c-b^2}}+\frac{2\,c\,x^2}{\sqrt{4\,a\,c-b^2}}\right)}{2\,c\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(4*a*c*log(a + b*x^2 + c*x^4))/(16*a*c^2 - 4*b^2*c) - (b^2*log(a + b*x^2 + c*x^4))/(16*a*c^2 - 4*b^2*c) - (b*atan(b/(4*a*c - b^2)^(1/2) + (2*c*x^2)/(4*a*c - b^2)^(1/2)))/(2*c*(4*a*c - b^2)^(1/2))","B"
851,1,41,36,4.270246,"\text{Not used}","int(x/(a + b*x^2 + c*x^4),x)","\frac{\mathrm{atan}\left(\frac{2\,a\,c\,x^2+a\,b}{a\,\sqrt{4\,a\,c-b^2}}\right)}{\sqrt{4\,a\,c-b^2}}","Not used",1,"atan((a*b + 2*a*c*x^2)/(a*(4*a*c - b^2)^(1/2)))/(4*a*c - b^2)^(1/2)","B"
852,1,1014,69,4.935669,"\text{Not used}","int(1/(x*(a + b*x^2 + c*x^4)),x)","\frac{\ln\left(x\right)}{a}+\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}+\frac{b\,\mathrm{atan}\left(\frac{16\,a^3\,x^2\,\left(\frac{\left(3\,b^3-8\,a\,b\,c\right)\,\left(\frac{{\left(8\,a\,c-2\,b^2\right)}^2\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2}-\frac{b^2\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{16\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{b^2\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{16\,a^2\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{8\,a^3\,c^2\,\left(25\,a\,c-6\,b^2\right)}-\frac{\left(10\,a^2\,c^2-14\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b^3\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)}{64\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,{\left(8\,a\,c-2\,b^2\right)}^2}{16\,a\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(8\,a\,c-2\,b^2\right)\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}\,\left(25\,a\,c-6\,b^2\right)}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{b^2\,c^2}+\frac{2\,\left(3\,b^3-8\,a\,b\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(\frac{{\left(8\,a\,c-2\,b^2\right)}^2\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2}-\frac{b^2\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{16\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{b^4\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{b^2\,c^4\,\left(25\,a\,c-6\,b^2\right)}-\frac{2\,\left(4\,a\,c-b^2\right)\,\left(10\,a^2\,c^2-14\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b^5\,c^2}{16\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b^3\,c^2\,{\left(8\,a\,c-2\,b^2\right)}^2}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(8\,a\,c-2\,b^2\right)\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{b^2\,c^4\,\left(25\,a\,c-6\,b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}","Not used",1,"log(x)/a + (log(a + b*x^2 + c*x^4)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c)) + (b*atan((16*a^3*x^2*(((3*b^3 - 8*a*b*c)*(((8*a*c - 2*b^2)^2*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(4*(4*a*b^2 - 16*a^2*c)^2) - (b^2*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(16*a^2*(4*a*c - b^2)) + (b^2*(12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(16*a^2*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2))))/(8*a^3*c^2*(25*a*c - 6*b^2)) - ((3*b^4 + 10*a^2*c^2 - 14*a*b^2*c)*((b^3*(12*b^3*c^2 - 40*a*b*c^3))/(64*a^3*(4*a*c - b^2)^(3/2)) - (b*(12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2)^2)/(16*a*(4*a*b^2 - 16*a^2*c)^2*(4*a*c - b^2)^(1/2)) + (b*(8*a*c - 2*b^2)*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)*(25*a*c - 6*b^2)))*(4*a*c - b^2)^(3/2))/(b^2*c^2) + (2*(3*b^3 - 8*a*b*c)*(4*a*c - b^2)^(3/2)*(((8*a*c - 2*b^2)^2*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(4*(4*a*b^2 - 16*a^2*c)^2) - (b^2*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(16*a^2*(4*a*c - b^2)) + (b^4*c^2*(8*a*c - 2*b^2))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2))))/(b^2*c^4*(25*a*c - 6*b^2)) - (2*(4*a*c - b^2)*(3*b^4 + 10*a^2*c^2 - 14*a*b^2*c)*((b^5*c^2)/(16*a^2*(4*a*c - b^2)^(3/2)) - (b^3*c^2*(8*a*c - 2*b^2)^2)/(4*(4*a*b^2 - 16*a^2*c)^2*(4*a*c - b^2)^(1/2)) + (b*(8*a*c - 2*b^2)*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2)^(1/2))))/(b^2*c^4*(25*a*c - 6*b^2))))/(2*a*(4*a*c - b^2)^(1/2))","B"
853,1,2033,89,5.891714,"\text{Not used}","int(1/(x^3*(a + b*x^2 + c*x^4)),x)","\frac{\mathrm{atan}\left(\frac{16\,a^6\,x^2\,\left(\frac{\left(a^2\,c^2-9\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{c^5}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{6\,b\,c^4}{a^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}-\frac{\left(\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,\left(2\,a\,c-b^2\right)}{8\,a^5\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,{\left(2\,a\,c-b^2\right)}^2}{32\,a^7\,\left(4\,a\,c-b^2\right)\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{8\,a^3\,c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)}+\frac{\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,\left(2\,a\,c-b^2\right)}{8\,a^5\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}-\frac{\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,{\left(2\,a\,c-b^2\right)}^3}{64\,a^9\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{\left(\frac{6\,b\,c^4}{a^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}\right)\,\left(13\,a^2\,b\,c^2-15\,a\,b^3\,c+3\,b^5\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2}-\frac{2\,a^3\,\left(4\,a\,c-b^2\right)\,\left(13\,a^2\,b\,c^2-15\,a\,b^3\,c+3\,b^5\right)\,\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,a\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{a^2\,c^4-4\,a\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{b^2\,c^2\,{\left(2\,a\,c-b^2\right)}^3}{16\,a^5\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)\,\left(4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2\right)}+\frac{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(a^2\,c^2-9\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b\,c^4}{a^3}-\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{a^2\,c^4-4\,a\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,a\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,{\left(2\,a\,c-b^2\right)}^2}{8\,a^3\,\left(4\,a\,c-b^2\right)\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)\,\left(4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{2\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{b\,\ln\left(x\right)}{a^2}-\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(2\,b^3-8\,a\,b\,c\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}-\frac{1}{2\,a\,x^2}","Not used",1,"(atan((16*a^6*x^2*(((3*b^4 + a^2*c^2 - 9*a*b^2*c)*(c^5/a^3 + ((2*b^3 - 8*a*b*c)*((6*b*c^4)/a^2 + ((2*b^3 - 8*a*b*c)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) - ((((2*a*c - b^2)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2))/(8*a^5*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2)))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) - ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2)^2)/(32*a^7*(4*a*c - b^2)*(16*a^3*c - 4*a^2*b^2))))/(8*a^3*c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)) + ((((2*b^3 - 8*a*b*c)*(((2*a*c - b^2)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2))/(8*a^5*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) - ((40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2)^3)/(64*a^9*(4*a*c - b^2)^(3/2)) + (((6*b*c^4)/a^2 + ((2*b^3 - 8*a*b*c)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)))*(3*b^5 + 13*a^2*b*c^2 - 15*a*b^3*c))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)))*(4*a*c - b^2)^(3/2))/(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3) - (2*a^3*(4*a*c - b^2)*(3*b^5 + 13*a^2*b*c^2 - 15*a*b^3*c)*(((2*b^3 - 8*a*b*c)*((((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) + ((2*a*c - b^2)*((a^2*c^4 - 4*a*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2)))/(2*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) - (b^2*c^2*(2*a*c - b^2)^3)/(16*a^5*(4*a*c - b^2)^(3/2))))/(c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)*(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3)) + (2*a^3*(4*a*c - b^2)^(3/2)*(3*b^4 + a^2*c^2 - 9*a*b^2*c)*((b*c^4)/a^3 - ((2*b^3 - 8*a*b*c)*((a^2*c^4 - 4*a*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2)))/(2*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) + ((2*a*c - b^2)*((((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2)^2)/(8*a^3*(4*a*c - b^2)*(16*a^3*c - 4*a^2*b^2))))/(c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)*(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3)))*(2*a*c - b^2))/(2*a^2*(4*a*c - b^2)^(1/2)) - (b*log(x))/a^2 - (log(a + b*x^2 + c*x^4)*(2*b^3 - 8*a*b*c))/(2*(16*a^3*c - 4*a^2*b^2)) - 1/(2*a*x^2)","B"
854,1,2451,114,6.367405,"\text{Not used}","int(1/(x^5*(a + b*x^2 + c*x^4)),x)","\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}-\frac{\frac{1}{4\,a}-\frac{b\,x^2}{2\,a^2}}{x^4}-\frac{\ln\left(x\right)\,\left(a\,c-b^2\right)}{a^3}+\frac{b\,\mathrm{atan}\left(\frac{2\,a^6\,\left(4\,a\,c-b^2\right)\,\left(\frac{\left(\frac{b\,\left(3\,a\,c-b^2\right)\,\left(\frac{4\,a^4\,b^4\,c^2-8\,a^5\,b^2\,c^3}{a^6}-\frac{2\,a\,b^2\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a^4\,c-4\,a^3\,b^2}\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^2\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^2\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}+\frac{b^5\,c^2\,{\left(3\,a\,c-b^2\right)}^3}{16\,a^8\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b\,\left(3\,a\,c-b^2\right)\,\left(\frac{4\,a^2\,b^4\,c^3-5\,a^3\,b^2\,c^4}{a^6}+\frac{\left(\frac{4\,a^4\,b^4\,c^2-8\,a^5\,b^2\,c^3}{a^6}-\frac{2\,a\,b^2\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a^4\,c-4\,a^3\,b^2}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}\right)\,\left(-10\,a^3\,c^3+27\,a^2\,b^2\,c^2-18\,a\,b^4\,c+3\,b^6\right)}{c^2\,\left(9\,a^2\,b^2\,c^4-6\,a\,b^4\,c^3+b^6\,c^2\right)\,\left(-25\,a^3\,c^3+54\,a^2\,b^2\,c^2-36\,a\,b^4\,c+6\,b^6\right)}-\frac{16\,a^9\,x^2\,\left(\frac{3\,b\,\left(3\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)\,\left(\frac{\left(\frac{5\,a^3\,b\,c^5-6\,a^2\,b^3\,c^4}{a^6}-\frac{\left(\frac{10\,a^5\,b\,c^4+2\,a^4\,b^3\,c^3}{a^6}+\frac{\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^6\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}-\frac{b^3\,c^5}{a^6}+\frac{b\,\left(3\,a\,c-b^2\right)\,\left(\frac{b\,\left(\frac{10\,a^5\,b\,c^4+2\,a^4\,b^3\,c^3}{a^6}+\frac{\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^6\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(3\,a\,c-b^2\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{8\,a^9\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,{\left(3\,a\,c-b^2\right)}^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{32\,a^{12}\,\left(4\,a\,c-b^2\right)\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)}{8\,a^3\,c^2\,\left(-25\,a^3\,c^3+54\,a^2\,b^2\,c^2-36\,a\,b^4\,c+6\,b^6\right)}+\frac{\left(\frac{b^3\,\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,{\left(3\,a\,c-b^2\right)}^3}{64\,a^{15}\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(\frac{b\,\left(\frac{10\,a^5\,b\,c^4+2\,a^4\,b^3\,c^3}{a^6}+\frac{\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^6\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(3\,a\,c-b^2\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{8\,a^9\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}+\frac{b\,\left(\frac{5\,a^3\,b\,c^5-6\,a^2\,b^3\,c^4}{a^6}-\frac{\left(\frac{10\,a^5\,b\,c^4+2\,a^4\,b^3\,c^3}{a^6}+\frac{\left(40\,a^7\,b\,c^3-12\,a^6\,b^3\,c^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^6\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(3\,a\,c-b^2\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}\right)\,\left(-10\,a^3\,c^3+27\,a^2\,b^2\,c^2-18\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}\,\left(-25\,a^3\,c^3+54\,a^2\,b^2\,c^2-36\,a\,b^4\,c+6\,b^6\right)}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{9\,a^2\,b^2\,c^4-6\,a\,b^4\,c^3+b^6\,c^2}+\frac{6\,a^6\,b\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(3\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)\,\left(\frac{b^4\,c^4-a\,b^2\,c^5}{a^6}+\frac{\left(\frac{4\,a^2\,b^4\,c^3-5\,a^3\,b^2\,c^4}{a^6}+\frac{\left(\frac{4\,a^4\,b^4\,c^2-8\,a^5\,b^2\,c^3}{a^6}-\frac{2\,a\,b^2\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a^4\,c-4\,a^3\,b^2}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}-\frac{b\,\left(\frac{b\,\left(3\,a\,c-b^2\right)\,\left(\frac{4\,a^4\,b^4\,c^2-8\,a^5\,b^2\,c^3}{a^6}-\frac{2\,a\,b^2\,c^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{16\,a^4\,c-4\,a^3\,b^2}\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^2\,\left(3\,a\,c-b^2\right)\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{2\,a^2\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)\,\left(3\,a\,c-b^2\right)}{4\,a^3\,\sqrt{4\,a\,c-b^2}}+\frac{b^4\,c^2\,{\left(3\,a\,c-b^2\right)}^2\,\left(8\,a^2\,c^2-10\,a\,b^2\,c+2\,b^4\right)}{8\,a^5\,\left(4\,a\,c-b^2\right)\,\left(16\,a^4\,c-4\,a^3\,b^2\right)}\right)}{c^2\,\left(9\,a^2\,b^2\,c^4-6\,a\,b^4\,c^3+b^6\,c^2\right)\,\left(-25\,a^3\,c^3+54\,a^2\,b^2\,c^2-36\,a\,b^4\,c+6\,b^6\right)}\right)\,\left(3\,a\,c-b^2\right)}{2\,a^3\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(log(a + b*x^2 + c*x^4)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)) - (1/(4*a) - (b*x^2)/(2*a^2))/x^4 - (log(x)*(a*c - b^2))/a^3 + (b*atan((2*a^6*(4*a*c - b^2)*((((b*(3*a*c - b^2)*((4*a^4*b^4*c^2 - 8*a^5*b^2*c^3)/a^6 - (2*a*b^2*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a^4*c - 4*a^3*b^2)))/(4*a^3*(4*a*c - b^2)^(1/2)) - (b^3*c^2*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^2*(4*a*c - b^2)^(1/2)*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)) + (b^5*c^2*(3*a*c - b^2)^3)/(16*a^8*(4*a*c - b^2)^(3/2)) + (b*(3*a*c - b^2)*((4*a^2*b^4*c^3 - 5*a^3*b^2*c^4)/a^6 + (((4*a^4*b^4*c^2 - 8*a^5*b^2*c^3)/a^6 - (2*a*b^2*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a^4*c - 4*a^3*b^2))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2))))/(4*a^3*(4*a*c - b^2)^(1/2)))*(3*b^6 - 10*a^3*c^3 + 27*a^2*b^2*c^2 - 18*a*b^4*c))/(c^2*(b^6*c^2 - 6*a*b^4*c^3 + 9*a^2*b^2*c^4)*(6*b^6 - 25*a^3*c^3 + 54*a^2*b^2*c^2 - 36*a*b^4*c)) - (16*a^9*x^2*((3*b*(b^4 + 3*a^2*c^2 - 4*a*b^2*c)*((((5*a^3*b*c^5 - 6*a^2*b^3*c^4)/a^6 - (((10*a^5*b*c^4 + 2*a^4*b^3*c^3)/a^6 + ((40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^6*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)) - (b^3*c^5)/a^6 + (b*(3*a*c - b^2)*((b*((10*a^5*b*c^4 + 2*a^4*b^3*c^3)/a^6 + ((40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^6*(16*a^4*c - 4*a^3*b^2)))*(3*a*c - b^2))/(4*a^3*(4*a*c - b^2)^(1/2)) + (b*(40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(8*a^9*(4*a*c - b^2)^(1/2)*(16*a^4*c - 4*a^3*b^2))))/(4*a^3*(4*a*c - b^2)^(1/2)) + (b^2*(40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(3*a*c - b^2)^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(32*a^12*(4*a*c - b^2)*(16*a^4*c - 4*a^3*b^2))))/(8*a^3*c^2*(6*b^6 - 25*a^3*c^3 + 54*a^2*b^2*c^2 - 36*a*b^4*c)) + (((b^3*(40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(3*a*c - b^2)^3)/(64*a^15*(4*a*c - b^2)^(3/2)) - (((b*((10*a^5*b*c^4 + 2*a^4*b^3*c^3)/a^6 + ((40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^6*(16*a^4*c - 4*a^3*b^2)))*(3*a*c - b^2))/(4*a^3*(4*a*c - b^2)^(1/2)) + (b*(40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(8*a^9*(4*a*c - b^2)^(1/2)*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)) + (b*((5*a^3*b*c^5 - 6*a^2*b^3*c^4)/a^6 - (((10*a^5*b*c^4 + 2*a^4*b^3*c^3)/a^6 + ((40*a^7*b*c^3 - 12*a^6*b^3*c^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^6*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)))*(3*a*c - b^2))/(4*a^3*(4*a*c - b^2)^(1/2)))*(3*b^6 - 10*a^3*c^3 + 27*a^2*b^2*c^2 - 18*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)*(6*b^6 - 25*a^3*c^3 + 54*a^2*b^2*c^2 - 36*a*b^4*c)))*(4*a*c - b^2)^(3/2))/(b^6*c^2 - 6*a*b^4*c^3 + 9*a^2*b^2*c^4) + (6*a^6*b*(4*a*c - b^2)^(3/2)*(b^4 + 3*a^2*c^2 - 4*a*b^2*c)*((b^4*c^4 - a*b^2*c^5)/a^6 + (((4*a^2*b^4*c^3 - 5*a^3*b^2*c^4)/a^6 + (((4*a^4*b^4*c^2 - 8*a^5*b^2*c^3)/a^6 - (2*a*b^2*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a^4*c - 4*a^3*b^2))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)))*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*(16*a^4*c - 4*a^3*b^2)) - (b*((b*(3*a*c - b^2)*((4*a^4*b^4*c^2 - 8*a^5*b^2*c^3)/a^6 - (2*a*b^2*c^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(16*a^4*c - 4*a^3*b^2)))/(4*a^3*(4*a*c - b^2)^(1/2)) - (b^3*c^2*(3*a*c - b^2)*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(2*a^2*(4*a*c - b^2)^(1/2)*(16*a^4*c - 4*a^3*b^2)))*(3*a*c - b^2))/(4*a^3*(4*a*c - b^2)^(1/2)) + (b^4*c^2*(3*a*c - b^2)^2*(2*b^4 + 8*a^2*c^2 - 10*a*b^2*c))/(8*a^5*(4*a*c - b^2)*(16*a^4*c - 4*a^3*b^2))))/(c^2*(b^6*c^2 - 6*a*b^4*c^3 + 9*a^2*b^2*c^4)*(6*b^6 - 25*a^3*c^3 + 54*a^2*b^2*c^2 - 36*a*b^4*c)))*(3*a*c - b^2))/(2*a^3*(4*a*c - b^2)^(1/2))","B"
855,1,4127,203,5.013730,"\text{Not used}","int(x^6/(a + b*x^2 + c*x^4),x)","\frac{x^3}{3\,c}-\frac{b\,x}{c^2}-\mathrm{atan}\left(\frac{\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}-\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}+\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}-\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}+\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,\left(a^4\,c-a^3\,b^2\right)}{c^3}}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\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{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}-\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}+\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}-\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{4\,a\,b^3\,c^3-16\,a^2\,b\,c^4}{c^3}+\frac{2\,x\,\left(4\,b^3\,c^5-16\,a\,b\,c^6\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,x\,\left(-2\,a^3\,c^3+9\,a^2\,b^2\,c^2-6\,a\,b^4\,c+b^6\right)}{c^3}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{2\,\left(a^4\,c-a^3\,b^2\right)}{c^3}}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,2{}\mathrm{i}","Not used",1,"x^3/(3*c) - atan(((((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 - (2*x*(4*b^3*c^5 - 16*a*b*c^6)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 + (2*x*(4*b^3*c^5 - 16*a*b*c^6)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 - (2*x*(4*b^3*c^5 - 16*a*b*c^6)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 + (2*x*(4*b^3*c^5 - 16*a*b*c^6)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*(a^4*c - a^3*b^2))/c^3))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i - atan(((((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 - (2*x*(4*b^3*c^5 - 16*a*b*c^6)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 + (2*x*(4*b^3*c^5 - 16*a*b*c^6)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 - (2*x*(4*b^3*c^5 - 16*a*b*c^6)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((4*a*b^3*c^3 - 16*a^2*b*c^4)/c^3 + (2*x*(4*b^3*c^5 - 16*a*b*c^6)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*x*(b^6 - 2*a^3*c^3 + 9*a^2*b^2*c^2 - 6*a*b^4*c))/c^3)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (2*(a^4*c - a^3*b^2))/c^3))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i - (b*x)/c^2","B"
856,1,3026,179,0.653179,"\text{Not used}","int(x^4/(a + b*x^2 + c*x^4),x)","\frac{x}{c}-\mathrm{atan}\left(\frac{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,a^2\,b}{c}}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\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{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,a^2\,b}{c}}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"x/c - atan(((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*a^2*b)/c))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i - atan(((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*a^2*b)/c))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i","B"
857,1,416,150,4.456627,"\text{Not used}","int(x^2/(a + b*x^2 + c*x^4),x)","-2\,\mathrm{atanh}\left(\frac{\left(x\,\left(4\,a\,c^2-2\,b^2\,c\right)+\frac{x\,\left(8\,b^3\,c^2-32\,a\,b\,c^3\right)\,\left(b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c\right)}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{a\,c}\right)\,\sqrt{-\frac{b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}-2\,\mathrm{atanh}\left(\frac{\left(x\,\left(4\,a\,c^2-2\,b^2\,c\right)-\frac{x\,\left(8\,b^3\,c^2-32\,a\,b\,c^3\right)\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c\right)}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{a\,c}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}","Not used",1,"- 2*atanh(((x*(4*a*c^2 - 2*b^2*c) + (x*(8*b^3*c^2 - 32*a*b*c^3)*(b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c))/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(a*c))*(-(b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2) - 2*atanh(((x*(4*a*c^2 - 2*b^2*c) - (x*(8*b^3*c^2 - 32*a*b*c^3)*((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c))/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(a*c))*(((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2)","B"
858,1,763,150,4.612350,"\text{Not used}","int(1/(a + b*x^2 + c*x^4),x)","-\mathrm{atan}\left(\frac{b^4\,x\,1{}\mathrm{i}+b\,x\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,c^2\,x\,16{}\mathrm{i}-a\,b^2\,c\,x\,8{}\mathrm{i}}{4\,a\,b^4\,\sqrt{-\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}+64\,a^3\,c^2\,\sqrt{-\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}-32\,a^2\,b^2\,c\,\sqrt{-\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}}\right)\,\sqrt{-\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{b^4\,x\,1{}\mathrm{i}-b\,x\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,c^2\,x\,16{}\mathrm{i}-a\,b^2\,c\,x\,8{}\mathrm{i}}{4\,a\,b^4\,\sqrt{\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}+64\,a^3\,c^2\,\sqrt{\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}-32\,a^2\,b^2\,c\,\sqrt{\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}}\right)\,\sqrt{\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}\,2{}\mathrm{i}","Not used",1,"- atan((b^4*x*1i + b*x*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*c^2*x*16i - a*b^2*c*x*8i)/(4*a*b^4*(-(b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) + 64*a^3*c^2*(-(b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) - 32*a^2*b^2*c*(-(b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)))*(-(b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)*2i - atan((b^4*x*1i - b*x*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*c^2*x*16i - a*b^2*c*x*8i)/(4*a*b^4*(((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) + 64*a^3*c^2*(((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) - 32*a^2*b^2*c*(((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)))*(((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)*2i","B"
859,1,2997,174,4.853783,"\text{Not used}","int(1/(x^2*(a + b*x^2 + c*x^4)),x)","-\frac{1}{a\,x}-\mathrm{atan}\left(\frac{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}+\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}-\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+2\,a^3\,c^4}\right)\,\sqrt{-\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}+\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}-\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)+\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+2\,a^3\,c^4}\right)\,\sqrt{-\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i + (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) - (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 2*a^3*c^4))*(-(b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - atan(((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i + (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) - (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) + (-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 2*a^3*c^4))*(-(b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - 1/(a*x)","B"
860,1,4160,196,0.787761,"\text{Not used}","int(1/(x^4*(a + b*x^2 + c*x^4)),x)","-\frac{\frac{1}{3\,a}-\frac{b\,x^2}{a^2}}{x^3}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3\right)-x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4-x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3\right)+x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3\right)-x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+\left(\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4-x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3\right)+x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}-2\,a^6\,b\,c^5}\right)\,\sqrt{\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7+20\,a^3\,b\,c^3-25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3+x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\right)-x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3-x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\right)+x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3+x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\right)-x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}+\left(\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,\left(16\,a^{10}\,c^4+4\,a^8\,b^4\,c^2-20\,a^9\,b^2\,c^3-x\,\left(32\,a^{11}\,b\,c^3-8\,a^{10}\,b^3\,c^2\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\right)+x\,\left(4\,a^8\,c^5-8\,a^7\,b^2\,c^4+2\,a^6\,b^4\,c^3\right)\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}-2\,a^6\,b\,c^5}\right)\,\sqrt{-\frac{b^7+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-20\,a^3\,b\,c^3+25\,a^2\,b^3\,c^2+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^7\,c^2-8\,a^6\,b^2\,c+a^5\,b^4\right)}}\,2{}\mathrm{i}","Not used",1,"- (1/(3*a) - (b*x^2)/a^2)/x^3 - atan(((((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3) - x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*1i - (((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 - x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3) + x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*1i)/((((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3) - x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + (((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 - x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3) + x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) - 2*a^6*b*c^5))*((b^4*(-(4*a*c - b^2)^3)^(1/2) - b^7 + 20*a^3*b*c^3 - 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*2i - atan((((-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3 + x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)) - x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*1i - ((-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3 - x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)) + x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*1i)/(((-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3 + x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)) - x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) + ((-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*(16*a^10*c^4 + 4*a^8*b^4*c^2 - 20*a^9*b^2*c^3 - x*(32*a^11*b*c^3 - 8*a^10*b^3*c^2)*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)) + x*(4*a^8*c^5 + 2*a^6*b^4*c^3 - 8*a^7*b^2*c^4))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2) - 2*a^6*b*c^5))*(-(b^7 + b^4*(-(4*a*c - b^2)^3)^(1/2) - 20*a^3*b*c^3 + 25*a^2*b^3*c^2 + a^2*c^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c - 3*a*b^2*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^5*b^4 + 16*a^7*c^2 - 8*a^6*b^2*c)))^(1/2)*2i","B"
861,1,1336,132,5.097701,"\text{Not used}","int(x^7/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{a\,\left(2\,a\,c-b^2\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)}+\frac{b\,x^2\,\left(3\,a\,c-b^2\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}+\frac{b\,\mathrm{atan}\left(\frac{\left(8\,a\,c^3\,{\left(4\,a\,c-b^2\right)}^3-2\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^3\right)\,\left(x^2\,\left(\frac{\frac{b\,\left(\frac{6\,b^3\,c^2-28\,a\,b\,c^3}{4\,a\,c^3-b^2\,c^2}+\frac{\left(8\,b^3\,c^4-32\,a\,b\,c^5\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(4\,a\,c^3-b^2\,c^2\right)\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}\right)\,\left(6\,a\,c-b^2\right)}{8\,c^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b\,\left(8\,b^3\,c^4-32\,a\,b\,c^5\right)\,\left(6\,a\,c-b^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{16\,c^2\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(4\,a\,c^3-b^2\,c^2\right)\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}}{a\,\left(4\,a\,c-b^2\right)}-\frac{b\,\left(\frac{b^3-5\,a\,b\,c}{4\,a\,c^3-b^2\,c^2}+\frac{\left(\frac{6\,b^3\,c^2-28\,a\,b\,c^3}{4\,a\,c^3-b^2\,c^2}+\frac{\left(8\,b^3\,c^4-32\,a\,b\,c^5\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(4\,a\,c^3-b^2\,c^2\right)\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}-\frac{b^2\,\left(\frac{b^3\,c^4}{2}-2\,a\,b\,c^5\right)\,{\left(6\,a\,c-b^2\right)}^2}{c^4\,{\left(4\,a\,c-b^2\right)}^3\,\left(4\,a\,c^3-b^2\,c^2\right)}\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)-\frac{\frac{b\,\left(6\,a\,c-b^2\right)\,\left(8\,a+\frac{8\,a\,c^2\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2}\right)}{8\,c^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{a\,b\,\left(6\,a\,c-b^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}}{a\,\left(4\,a\,c-b^2\right)}+\frac{b\,\left(\frac{a}{c^2}+\frac{\left(8\,a+\frac{8\,a\,c^2\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(256\,a^3\,c^5-192\,a^2\,b^2\,c^4+48\,a\,b^4\,c^3-4\,b^6\,c^2\right)}-\frac{a\,b^2\,{\left(6\,a\,c-b^2\right)}^2}{c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{36\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\right)\,\left(6\,a\,c-b^2\right)}{2\,c^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}","Not used",1,"((a*(2*a*c - b^2))/(2*c^2*(4*a*c - b^2)) + (b*x^2*(3*a*c - b^2))/(2*c^2*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - (log(a + b*x^2 + c*x^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)) + (b*atan(((8*a*c^3*(4*a*c - b^2)^3 - 2*b^2*c^2*(4*a*c - b^2)^3)*(x^2*(((b*((6*b^3*c^2 - 28*a*b*c^3)/(4*a*c^3 - b^2*c^2) + ((8*b^3*c^4 - 32*a*b*c^5)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a*c^3 - b^2*c^2)*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)))*(6*a*c - b^2))/(8*c^2*(4*a*c - b^2)^(3/2)) + (b*(8*b^3*c^4 - 32*a*b*c^5)*(6*a*c - b^2)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(16*c^2*(4*a*c - b^2)^(3/2)*(4*a*c^3 - b^2*c^2)*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)))/(a*(4*a*c - b^2)) - (b*((b^3 - 5*a*b*c)/(4*a*c^3 - b^2*c^2) + (((6*b^3*c^2 - 28*a*b*c^3)/(4*a*c^3 - b^2*c^2) + ((8*b^3*c^4 - 32*a*b*c^5)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a*c^3 - b^2*c^2)*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)) - (b^2*((b^3*c^4)/2 - 2*a*b*c^5)*(6*a*c - b^2)^2)/(c^4*(4*a*c - b^2)^3*(4*a*c^3 - b^2*c^2))))/(2*a*(4*a*c - b^2)^(3/2))) - ((b*(6*a*c - b^2)*(8*a + (8*a*c^2*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)))/(8*c^2*(4*a*c - b^2)^(3/2)) + (a*b*(6*a*c - b^2)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/((4*a*c - b^2)^(3/2)*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)))/(a*(4*a*c - b^2)) + (b*(a/c^2 + ((8*a + (8*a*c^2*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(256*a^3*c^5 - 4*b^6*c^2 + 48*a*b^4*c^3 - 192*a^2*b^2*c^4)) - (a*b^2*(6*a*c - b^2)^2)/(c^2*(4*a*c - b^2)^3)))/(2*a*(4*a*c - b^2)^(3/2))))/(b^6 + 36*a^2*b^2*c^2 - 12*a*b^4*c))*(6*a*c - b^2))/(2*c^2*(4*a*c - b^2)^(3/2))","B"
862,1,187,78,0.176961,"\text{Not used}","int(x^5/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{x^2\,\left(2\,a\,c-b^2\right)}{2\,c\,\left(4\,a\,c-b^2\right)}-\frac{a\,b}{2\,c\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\frac{2\,a\,\mathrm{atan}\left(\frac{b^3-4\,a\,b\,c}{{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{x^2\,\left(\frac{4\,a\,c^2}{{\left(4\,a\,c-b^2\right)}^{7/2}}+\frac{4\,a\,\left(b^3\,c^2-4\,a\,b\,c^3\right)\,\left(b^3-4\,a\,b\,c\right)}{{\left(4\,a\,c-b^2\right)}^{13/2}}\right)\,{\left(4\,a\,c-b^2\right)}^4}{8\,a^2\,c^2}\right)}{{\left(4\,a\,c-b^2\right)}^{3/2}}","Not used",1,"- ((x^2*(2*a*c - b^2))/(2*c*(4*a*c - b^2)) - (a*b)/(2*c*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - (2*a*atan((b^3 - 4*a*b*c)/(4*a*c - b^2)^(3/2) - (x^2*((4*a*c^2)/(4*a*c - b^2)^(7/2) + (4*a*(b^3*c^2 - 4*a*b*c^3)*(b^3 - 4*a*b*c))/(4*a*c - b^2)^(13/2))*(4*a*c - b^2)^4)/(8*a^2*c^2)))/(4*a*c - b^2)^(3/2)","B"
863,1,178,75,4.565728,"\text{Not used}","int(x^3/(a + b*x^2 + c*x^4)^2,x)","\frac{b\,\mathrm{atan}\left(\frac{b^3-4\,a\,b\,c}{{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{x^2\,{\left(4\,a\,c-b^2\right)}^4\,\left(\frac{b^2\,c^2}{a\,{\left(4\,a\,c-b^2\right)}^{7/2}}+\frac{b^2\,\left(2\,b^3\,c^2-8\,a\,b\,c^3\right)\,\left(b^3-4\,a\,b\,c\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{13/2}}\right)}{2\,b^2\,c^2}\right)}{{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\frac{a}{4\,a\,c-b^2}+\frac{b\,x^2}{2\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}","Not used",1,"(b*atan((b^3 - 4*a*b*c)/(4*a*c - b^2)^(3/2) - (x^2*(4*a*c - b^2)^4*((b^2*c^2)/(a*(4*a*c - b^2)^(7/2)) + (b^2*(2*b^3*c^2 - 8*a*b*c^3)*(b^3 - 4*a*b*c))/(2*a*(4*a*c - b^2)^(13/2))))/(2*b^2*c^2)))/(4*a*c - b^2)^(3/2) - (a/(4*a*c - b^2) + (b*x^2)/(2*(4*a*c - b^2)))/(a + b*x^2 + c*x^4)","B"
864,1,172,74,4.311011,"\text{Not used}","int(x/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{b}{2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^2}{4\,a\,c-b^2}}{c\,x^4+b\,x^2+a}-\frac{2\,c\,\mathrm{atan}\left(\frac{b^3-4\,a\,b\,c}{{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{x^2\,{\left(4\,a\,c-b^2\right)}^4\,\left(\frac{4\,c^4}{a\,{\left(4\,a\,c-b^2\right)}^{7/2}}+\frac{4\,c^2\,\left(b^3\,c^2-4\,a\,b\,c^3\right)\,\left(b^3-4\,a\,b\,c\right)}{a\,{\left(4\,a\,c-b^2\right)}^{13/2}}\right)}{8\,c^4}\right)}{{\left(4\,a\,c-b^2\right)}^{3/2}}","Not used",1,"(b/(2*(4*a*c - b^2)) + (c*x^2)/(4*a*c - b^2))/(a + b*x^2 + c*x^4) - (2*c*atan((b^3 - 4*a*b*c)/(4*a*c - b^2)^(3/2) - (x^2*(4*a*c - b^2)^4*((4*c^4)/(a*(4*a*c - b^2)^(7/2)) + (4*c^2*(b^3*c^2 - 4*a*b*c^3)*(b^3 - 4*a*b*c))/(a*(4*a*c - b^2)^(13/2))))/(8*c^4)))/(4*a*c - b^2)^(3/2)","B"
865,1,5048,122,8.291937,"\text{Not used}","int(1/(x*(a + b*x^2 + c*x^4)^2),x)","\frac{\ln\left(x\right)}{a^2}+\frac{\frac{2\,a\,c-b^2}{2\,a\,\left(4\,a\,c-b^2\right)}-\frac{b\,c\,x^2}{2\,a\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}+\frac{b\,\mathrm{atan}\left(\frac{x^2\,\left(\frac{\left(\frac{\left(\frac{b\,\left(\frac{320\,a^5\,b\,c^6-192\,a^4\,b^3\,c^5+36\,a^3\,b^5\,c^4-2\,a^2\,b^7\,c^3}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}-\frac{\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b\,\left(6\,a\,c-b^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{8\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}+\frac{b\,\left(\frac{80\,a^3\,b\,c^6-44\,a^2\,b^3\,c^5+6\,a\,b^5\,c^4}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}+\frac{\left(\frac{320\,a^5\,b\,c^6-192\,a^4\,b^3\,c^5+36\,a^3\,b^5\,c^4-2\,a^2\,b^7\,c^3}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}-\frac{\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b^3\,{\left(6\,a\,c-b^2\right)}^3\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{64\,a^6\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-40\,a^3\,c^3+69\,a^2\,b^2\,c^2-27\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{7/2}\,\left(-400\,a^3\,c^3+291\,a^2\,b^2\,c^2-72\,a\,b^4\,c+6\,b^6\right)}+\frac{3\,b\,\left(11\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)\,\left(\frac{\left(\frac{80\,a^3\,b\,c^6-44\,a^2\,b^3\,c^5+6\,a\,b^5\,c^4}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}+\frac{\left(\frac{320\,a^5\,b\,c^6-192\,a^4\,b^3\,c^5+36\,a^3\,b^5\,c^4-2\,a^2\,b^7\,c^3}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}-\frac{\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}-\frac{b^3\,c^5}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}-\frac{b\,\left(6\,a\,c-b^2\right)\,\left(\frac{b\,\left(\frac{320\,a^5\,b\,c^6-192\,a^4\,b^3\,c^5+36\,a^3\,b^5\,c^4-2\,a^2\,b^7\,c^3}{-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6}-\frac{\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b\,\left(6\,a\,c-b^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{8\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b^2\,{\left(6\,a\,c-b^2\right)}^2\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)\,\left(2560\,a^7\,b\,c^6-2688\,a^6\,b^3\,c^5+1056\,a^5\,b^5\,c^4-184\,a^4\,b^7\,c^3+12\,a^3\,b^9\,c^2\right)}{32\,a^4\,{\left(4\,a\,c-b^2\right)}^3\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^3\,\left(-400\,a^3\,c^3+291\,a^2\,b^2\,c^2-72\,a\,b^4\,c+6\,b^6\right)}\right)\,\left(16\,a^6\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-1024\,a^9\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-192\,a^7\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+768\,a^8\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)}{36\,a^2\,b^2\,c^4-12\,a\,b^4\,c^3+b^6\,c^2}+\frac{\left(\frac{b\,\left(\frac{4\,a\,b^4\,c^3-17\,a^2\,b^2\,c^4}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}-\frac{\left(\frac{80\,a^4\,b^2\,c^4-36\,a^3\,b^4\,c^3+4\,a^2\,b^6\,c^2}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}+\frac{\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(\frac{b\,\left(\frac{80\,a^4\,b^2\,c^4-36\,a^3\,b^4\,c^3+4\,a^2\,b^6\,c^2}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}+\frac{\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b\,\left(6\,a\,c-b^2\right)\,\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{8\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}+\frac{b^3\,{\left(6\,a\,c-b^2\right)}^3\,\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)}{64\,a^6\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}\right)\,\left(16\,a^6\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-1024\,a^9\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-192\,a^7\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+768\,a^8\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)\,\left(-40\,a^3\,c^3+69\,a^2\,b^2\,c^2-27\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{7/2}\,\left(36\,a^2\,b^2\,c^4-12\,a\,b^4\,c^3+b^6\,c^2\right)\,\left(-400\,a^3\,c^3+291\,a^2\,b^2\,c^2-72\,a\,b^4\,c+6\,b^6\right)}+\frac{3\,b\,\left(11\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)\,\left(16\,a^6\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-1024\,a^9\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-192\,a^7\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+768\,a^8\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)\,\left(\frac{\left(\frac{4\,a\,b^4\,c^3-17\,a^2\,b^2\,c^4}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}-\frac{\left(\frac{80\,a^4\,b^2\,c^4-36\,a^3\,b^4\,c^3+4\,a^2\,b^6\,c^2}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}+\frac{\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}-\frac{b^2\,c^4}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}+\frac{b\,\left(6\,a\,c-b^2\right)\,\left(\frac{b\,\left(\frac{80\,a^4\,b^2\,c^4-36\,a^3\,b^4\,c^3+4\,a^2\,b^6\,c^2}{16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4}+\frac{\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{2\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b\,\left(6\,a\,c-b^2\right)\,\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{8\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)}{4\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{b^2\,{\left(6\,a\,c-b^2\right)}^2\,\left(64\,a^6\,b^2\,c^4-32\,a^5\,b^4\,c^3+4\,a^4\,b^6\,c^2\right)\,\left(-128\,a^3\,c^3+96\,a^2\,b^2\,c^2-24\,a\,b^4\,c+2\,b^6\right)}{32\,a^4\,{\left(4\,a\,c-b^2\right)}^3\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)\,\left(-256\,a^5\,c^3+192\,a^4\,b^2\,c^2-48\,a^3\,b^4\,c+4\,a^2\,b^6\right)}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^3\,\left(36\,a^2\,b^2\,c^4-12\,a\,b^4\,c^3+b^6\,c^2\right)\,\left(-400\,a^3\,c^3+291\,a^2\,b^2\,c^2-72\,a\,b^4\,c+6\,b^6\right)}\right)\,\left(6\,a\,c-b^2\right)}{2\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}","Not used",1,"log(x)/a^2 + ((2*a*c - b^2)/(2*a*(4*a*c - b^2)) - (b*c*x^2)/(2*a*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - (log(a + b*x^2 + c*x^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)) + (b*atan((x^2*((((((b*((320*a^5*b*c^6 - 2*a^2*b^7*c^3 + 36*a^3*b^5*c^4 - 192*a^4*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) - ((2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) - (b*(6*a*c - b^2)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(8*a^2*(4*a*c - b^2)^(3/2)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)) + (b*((6*a*b^5*c^4 + 80*a^3*b*c^6 - 44*a^2*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) + (((320*a^5*b*c^6 - 2*a^2*b^7*c^3 + 36*a^3*b^5*c^4 - 192*a^4*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) - ((2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) + (b^3*(6*a*c - b^2)^3*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(64*a^6*(4*a*c - b^2)^(9/2)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(3*b^6 - 40*a^3*c^3 + 69*a^2*b^2*c^2 - 27*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^(7/2)*(6*b^6 - 400*a^3*c^3 + 291*a^2*b^2*c^2 - 72*a*b^4*c)) + (3*b*(b^4 + 11*a^2*c^2 - 7*a*b^2*c)*((((6*a*b^5*c^4 + 80*a^3*b*c^6 - 44*a^2*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) + (((320*a^5*b*c^6 - 2*a^2*b^7*c^3 + 36*a^3*b^5*c^4 - 192*a^4*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) - ((2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)) - (b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) - (b*(6*a*c - b^2)*((b*((320*a^5*b*c^6 - 2*a^2*b^7*c^3 + 36*a^3*b^5*c^4 - 192*a^4*b^3*c^5)/(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2) - ((2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) - (b*(6*a*c - b^2)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(8*a^2*(4*a*c - b^2)^(3/2)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2))))/(4*a^2*(4*a*c - b^2)^(3/2)) + (b^2*(6*a*c - b^2)^2*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c)*(2560*a^7*b*c^6 + 12*a^3*b^9*c^2 - 184*a^4*b^7*c^3 + 1056*a^5*b^5*c^4 - 2688*a^6*b^3*c^5))/(32*a^4*(4*a*c - b^2)^3*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2))))/(8*a^3*c^2*(4*a*c - b^2)^3*(6*b^6 - 400*a^3*c^3 + 291*a^2*b^2*c^2 - 72*a*b^4*c)))*(16*a^6*b^6*(4*a*c - b^2)^(9/2) - 1024*a^9*c^3*(4*a*c - b^2)^(9/2) - 192*a^7*b^4*c*(4*a*c - b^2)^(9/2) + 768*a^8*b^2*c^2*(4*a*c - b^2)^(9/2)))/(b^6*c^2 - 12*a*b^4*c^3 + 36*a^2*b^2*c^4) + (((b*((4*a*b^4*c^3 - 17*a^2*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) - (((4*a^2*b^6*c^2 - 36*a^3*b^4*c^3 + 80*a^4*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) + ((4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) - (((b*((4*a^2*b^6*c^2 - 36*a^3*b^4*c^3 + 80*a^4*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) + ((4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) + (b*(6*a*c - b^2)*(4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(8*a^2*(4*a*c - b^2)^(3/2)*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)) + (b^3*(6*a*c - b^2)^3*(4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4))/(64*a^6*(4*a*c - b^2)^(9/2)*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))*(16*a^6*b^6*(4*a*c - b^2)^(9/2) - 1024*a^9*c^3*(4*a*c - b^2)^(9/2) - 192*a^7*b^4*c*(4*a*c - b^2)^(9/2) + 768*a^8*b^2*c^2*(4*a*c - b^2)^(9/2))*(3*b^6 - 40*a^3*c^3 + 69*a^2*b^2*c^2 - 27*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^(7/2)*(b^6*c^2 - 12*a*b^4*c^3 + 36*a^2*b^2*c^4)*(6*b^6 - 400*a^3*c^3 + 291*a^2*b^2*c^2 - 72*a*b^4*c)) + (3*b*(b^4 + 11*a^2*c^2 - 7*a*b^2*c)*(16*a^6*b^6*(4*a*c - b^2)^(9/2) - 1024*a^9*c^3*(4*a*c - b^2)^(9/2) - 192*a^7*b^4*c*(4*a*c - b^2)^(9/2) + 768*a^8*b^2*c^2*(4*a*c - b^2)^(9/2))*((((4*a*b^4*c^3 - 17*a^2*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) - (((4*a^2*b^6*c^2 - 36*a^3*b^4*c^3 + 80*a^4*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) + ((4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)) - (b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) + (b*(6*a*c - b^2)*((b*((4*a^2*b^6*c^2 - 36*a^3*b^4*c^3 + 80*a^4*b^2*c^4)/(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c) + ((4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(2*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2)))*(6*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(3/2)) + (b*(6*a*c - b^2)*(4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(8*a^2*(4*a*c - b^2)^(3/2)*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2))))/(4*a^2*(4*a*c - b^2)^(3/2)) + (b^2*(6*a*c - b^2)^2*(4*a^4*b^6*c^2 - 32*a^5*b^4*c^3 + 64*a^6*b^2*c^4)*(2*b^6 - 128*a^3*c^3 + 96*a^2*b^2*c^2 - 24*a*b^4*c))/(32*a^4*(4*a*c - b^2)^3*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)*(4*a^2*b^6 - 256*a^5*c^3 - 48*a^3*b^4*c + 192*a^4*b^2*c^2))))/(8*a^3*c^2*(4*a*c - b^2)^3*(b^6*c^2 - 12*a*b^4*c^3 + 36*a^2*b^2*c^4)*(6*b^6 - 400*a^3*c^3 + 291*a^2*b^2*c^2 - 72*a*b^4*c)))*(6*a*c - b^2))/(2*a^2*(4*a*c - b^2)^(3/2))","B"
866,1,5491,162,8.812103,"\text{Not used}","int(1/(x^3*(a + b*x^2 + c*x^4)^2),x)","\frac{\ln\left(c\,x^4+b\,x^2+a\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}-\frac{\frac{1}{2\,a}-\frac{x^2\,\left(2\,b^3-7\,a\,b\,c\right)}{2\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^4\,\left(3\,a\,c-b^2\right)}{a^2\,\left(4\,a\,c-b^2\right)}}{c\,x^6+b\,x^4+a\,x^2}-\frac{2\,b\,\ln\left(x\right)}{a^3}+\frac{\mathrm{atan}\left(\frac{\left(2\,a^9\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-128\,a^{12}\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-24\,a^{10}\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+96\,a^{11}\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)\,\left(-3\,a^3\,c^3+36\,a^2\,b^2\,c^2-21\,a\,b^4\,c+3\,b^6\right)\,\left(\frac{4\,\left(18\,a^2\,b\,c^6-12\,a\,b^3\,c^5+2\,b^5\,c^4\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}+\frac{\left(\frac{4\,\left(9\,a^5\,c^6-54\,a^4\,b^2\,c^5+29\,a^3\,b^4\,c^4-4\,a^2\,b^6\,c^3\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{\left(\frac{4\,\left(24\,a^7\,b\,c^5-46\,a^6\,b^3\,c^4+18\,a^5\,b^5\,c^3-2\,a^4\,b^7\,c^2\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{2\,\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}+\frac{\left(\frac{\left(\frac{4\,\left(24\,a^7\,b\,c^5-46\,a^6\,b^3\,c^4+18\,a^5\,b^5\,c^3-2\,a^4\,b^7\,c^2\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{2\,\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{a^3\,{\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(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}^2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,a^6\,{\left(4\,a\,c-b^2\right)}^3\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^3\,\left(9\,a^4\,c^4+382\,a^3\,b^2\,c^3-288\,a^2\,b^4\,c^2+72\,a\,b^6\,c-6\,b^8\right)\,\left(36\,a^4\,c^6-72\,a^3\,b^2\,c^5+48\,a^2\,b^4\,c^4-12\,a\,b^6\,c^3+b^8\,c^2\right)}-\frac{x^2\,\left(\frac{\left(\frac{4\,\left(54\,a^3\,c^8-54\,a^2\,b^2\,c^7+18\,a\,b^4\,c^6-2\,b^6\,c^5\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{\left(\frac{4\,\left(276\,a^5\,b\,c^7-233\,a^4\,b^3\,c^6+65\,a^3\,b^5\,c^5-6\,a^2\,b^7\,c^4\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{\left(\frac{4\,\left(480\,a^8\,c^7-272\,a^7\,b^2\,c^6+30\,a^6\,b^4\,c^5+6\,a^5\,b^6\,c^4-a^4\,b^8\,c^3\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}-\frac{\left(\frac{\left(\frac{4\,\left(480\,a^8\,c^7-272\,a^7\,b^2\,c^6+30\,a^6\,b^4\,c^5+6\,a^5\,b^6\,c^4-a^4\,b^8\,c^3\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}^2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{2\,a^6\,{\left(4\,a\,c-b^2\right)}^3\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(-3\,a^3\,c^3+36\,a^2\,b^2\,c^2-21\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^3\,\left(9\,a^4\,c^4+382\,a^3\,b^2\,c^3-288\,a^2\,b^4\,c^2+72\,a\,b^6\,c-6\,b^8\right)}-\frac{b\,\left(\frac{\left(\frac{\left(\frac{4\,\left(480\,a^8\,c^7-272\,a^7\,b^2\,c^6+30\,a^6\,b^4\,c^5+6\,a^5\,b^6\,c^4-a^4\,b^8\,c^3\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}-\frac{\left(\frac{4\,\left(276\,a^5\,b\,c^7-233\,a^4\,b^3\,c^6+65\,a^3\,b^5\,c^5-6\,a^2\,b^7\,c^4\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{\left(\frac{4\,\left(480\,a^8\,c^7-272\,a^7\,b^2\,c^6+30\,a^6\,b^4\,c^5+6\,a^5\,b^6\,c^4-a^4\,b^8\,c^3\right)}{-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6}-\frac{2\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}^3\,\left(640\,a^{10}\,b\,c^6-672\,a^9\,b^3\,c^5+264\,a^8\,b^5\,c^4-46\,a^7\,b^7\,c^3+3\,a^6\,b^9\,c^2\right)}{2\,a^9\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(-64\,a^9\,c^3+48\,a^8\,b^2\,c^2-12\,a^7\,b^4\,c+a^6\,b^6\right)}\right)\,\left(-49\,a^3\,c^3+72\,a^2\,b^2\,c^2-27\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{7/2}\,\left(9\,a^4\,c^4+382\,a^3\,b^2\,c^3-288\,a^2\,b^4\,c^2+72\,a\,b^6\,c-6\,b^8\right)}\right)\,\left(2\,a^9\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-128\,a^{12}\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-24\,a^{10}\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+96\,a^{11}\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)}{36\,a^4\,c^6-72\,a^3\,b^2\,c^5+48\,a^2\,b^4\,c^4-12\,a\,b^6\,c^3+b^8\,c^2}+\frac{b\,\left(\frac{\left(\frac{\left(\frac{4\,\left(24\,a^7\,b\,c^5-46\,a^6\,b^3\,c^4+18\,a^5\,b^5\,c^3-2\,a^4\,b^7\,c^2\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{2\,\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{a^3\,{\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(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}-\frac{\left(\frac{4\,\left(9\,a^5\,c^6-54\,a^4\,b^2\,c^5+29\,a^3\,b^4\,c^4-4\,a^2\,b^6\,c^3\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{\left(\frac{4\,\left(24\,a^7\,b\,c^5-46\,a^6\,b^3\,c^4+18\,a^5\,b^5\,c^3-2\,a^4\,b^7\,c^2\right)}{16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4}-\frac{2\,\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(-64\,a^3\,b\,c^3+48\,a^2\,b^3\,c^2-12\,a\,b^5\,c+b^7\right)}{2\,\left(-64\,a^6\,c^3+48\,a^5\,b^2\,c^2-12\,a^4\,b^4\,c+a^3\,b^6\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{\left(16\,a^9\,b^2\,c^4-8\,a^8\,b^4\,c^3+a^7\,b^6\,c^2\right)\,{\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}^3}{2\,a^9\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}\right)\,\left(2\,a^9\,b^6\,{\left(4\,a\,c-b^2\right)}^{9/2}-128\,a^{12}\,c^3\,{\left(4\,a\,c-b^2\right)}^{9/2}-24\,a^{10}\,b^4\,c\,{\left(4\,a\,c-b^2\right)}^{9/2}+96\,a^{11}\,b^2\,c^2\,{\left(4\,a\,c-b^2\right)}^{9/2}\right)\,\left(-49\,a^3\,c^3+72\,a^2\,b^2\,c^2-27\,a\,b^4\,c+3\,b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{7/2}\,\left(9\,a^4\,c^4+382\,a^3\,b^2\,c^3-288\,a^2\,b^4\,c^2+72\,a\,b^6\,c-6\,b^8\right)\,\left(36\,a^4\,c^6-72\,a^3\,b^2\,c^5+48\,a^2\,b^4\,c^4-12\,a\,b^6\,c^3+b^8\,c^2\right)}\right)\,\left(6\,a^2\,c^2-6\,a\,b^2\,c+b^4\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}","Not used",1,"(log(a + b*x^2 + c*x^4)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)) - (1/(2*a) - (x^2*(2*b^3 - 7*a*b*c))/(2*a^2*(4*a*c - b^2)) + (c*x^4*(3*a*c - b^2))/(a^2*(4*a*c - b^2)))/(a*x^2 + b*x^4 + c*x^6) - (2*b*log(x))/a^3 + (atan(((2*a^9*b^6*(4*a*c - b^2)^(9/2) - 128*a^12*c^3*(4*a*c - b^2)^(9/2) - 24*a^10*b^4*c*(4*a*c - b^2)^(9/2) + 96*a^11*b^2*c^2*(4*a*c - b^2)^(9/2))*(3*b^6 - 3*a^3*c^3 + 36*a^2*b^2*c^2 - 21*a*b^4*c)*((4*(2*b^5*c^4 - 12*a*b^3*c^5 + 18*a^2*b*c^6))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) + (((4*(9*a^5*c^6 - 4*a^2*b^6*c^3 + 29*a^3*b^4*c^4 - 54*a^4*b^2*c^5))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (((4*(24*a^7*b*c^5 - 2*a^4*b^7*c^2 + 18*a^5*b^5*c^3 - 46*a^6*b^3*c^4))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (2*(a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/((a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)) + (((((4*(24*a^7*b*c^5 - 2*a^4*b^7*c^2 + 18*a^5*b^5*c^3 - 46*a^6*b^3*c^4))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (2*(a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/((a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) - ((a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^4 + 6*a^2*c^2 - 6*a*b^2*c)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(a^3*(4*a*c - b^2)^(3/2)*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) - ((a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^4 + 6*a^2*c^2 - 6*a*b^2*c)^2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*a^6*(4*a*c - b^2)^3*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2))))/(8*a^3*c^2*(4*a*c - b^2)^3*(9*a^4*c^4 - 6*b^8 - 288*a^2*b^4*c^2 + 382*a^3*b^2*c^3 + 72*a*b^6*c)*(36*a^4*c^6 + b^8*c^2 - 12*a*b^6*c^3 + 48*a^2*b^4*c^4 - 72*a^3*b^2*c^5)) - (x^2*((((4*(54*a^3*c^8 - 2*b^6*c^5 + 18*a*b^4*c^6 - 54*a^2*b^2*c^7))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (((4*(276*a^5*b*c^7 - 6*a^2*b^7*c^4 + 65*a^3*b^5*c^5 - 233*a^4*b^3*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (((4*(480*a^8*c^7 - a^4*b^8*c^3 + 6*a^5*b^6*c^4 + 30*a^6*b^4*c^5 - 272*a^7*b^2*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/((a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)) - (((((4*(480*a^8*c^7 - a^4*b^8*c^3 + 6*a^5*b^6*c^4 + 30*a^6*b^4*c^5 - 272*a^7*b^2*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/((a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) - ((b^4 + 6*a^2*c^2 - 6*a*b^2*c)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/(a^3*(4*a*c - b^2)^(3/2)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) + ((b^4 + 6*a^2*c^2 - 6*a*b^2*c)^2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/(2*a^6*(4*a*c - b^2)^3*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(3*b^6 - 3*a^3*c^3 + 36*a^2*b^2*c^2 - 21*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^3*(9*a^4*c^4 - 6*b^8 - 288*a^2*b^4*c^2 + 382*a^3*b^2*c^3 + 72*a*b^6*c)) - (b*((((((4*(480*a^8*c^7 - a^4*b^8*c^3 + 6*a^5*b^6*c^4 + 30*a^6*b^4*c^5 - 272*a^7*b^2*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/((a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) - ((b^4 + 6*a^2*c^2 - 6*a*b^2*c)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/(a^3*(4*a*c - b^2)^(3/2)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)) - (((4*(276*a^5*b*c^7 - 6*a^2*b^7*c^4 + 65*a^3*b^5*c^5 - 233*a^4*b^3*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (((4*(480*a^8*c^7 - a^4*b^8*c^3 + 6*a^5*b^6*c^4 + 30*a^6*b^4*c^5 - 272*a^7*b^2*c^6))/(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2) - (2*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c)*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/((a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) + ((b^4 + 6*a^2*c^2 - 6*a*b^2*c)^3*(640*a^10*b*c^6 + 3*a^6*b^9*c^2 - 46*a^7*b^7*c^3 + 264*a^8*b^5*c^4 - 672*a^9*b^3*c^5))/(2*a^9*(4*a*c - b^2)^(9/2)*(a^6*b^6 - 64*a^9*c^3 - 12*a^7*b^4*c + 48*a^8*b^2*c^2)))*(3*b^6 - 49*a^3*c^3 + 72*a^2*b^2*c^2 - 27*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^(7/2)*(9*a^4*c^4 - 6*b^8 - 288*a^2*b^4*c^2 + 382*a^3*b^2*c^3 + 72*a*b^6*c)))*(2*a^9*b^6*(4*a*c - b^2)^(9/2) - 128*a^12*c^3*(4*a*c - b^2)^(9/2) - 24*a^10*b^4*c*(4*a*c - b^2)^(9/2) + 96*a^11*b^2*c^2*(4*a*c - b^2)^(9/2)))/(36*a^4*c^6 + b^8*c^2 - 12*a*b^6*c^3 + 48*a^2*b^4*c^4 - 72*a^3*b^2*c^5) + (b*((((((4*(24*a^7*b*c^5 - 2*a^4*b^7*c^2 + 18*a^5*b^5*c^3 - 46*a^6*b^3*c^4))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (2*(a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/((a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) - ((a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^4 + 6*a^2*c^2 - 6*a*b^2*c)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(a^3*(4*a*c - b^2)^(3/2)*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)) - (((4*(9*a^5*c^6 - 4*a^2*b^6*c^3 + 29*a^3*b^4*c^4 - 54*a^4*b^2*c^5))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (((4*(24*a^7*b*c^5 - 2*a^4*b^7*c^2 + 18*a^5*b^5*c^3 - 46*a^6*b^3*c^4))/(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c) - (2*(a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/((a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^7 - 64*a^3*b*c^3 + 48*a^2*b^3*c^2 - 12*a*b^5*c))/(2*(a^3*b^6 - 64*a^6*c^3 - 12*a^4*b^4*c + 48*a^5*b^2*c^2)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(3/2)) + ((a^7*b^6*c^2 - 8*a^8*b^4*c^3 + 16*a^9*b^2*c^4)*(b^4 + 6*a^2*c^2 - 6*a*b^2*c)^3)/(2*a^9*(4*a*c - b^2)^(9/2)*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))*(2*a^9*b^6*(4*a*c - b^2)^(9/2) - 128*a^12*c^3*(4*a*c - b^2)^(9/2) - 24*a^10*b^4*c*(4*a*c - b^2)^(9/2) + 96*a^11*b^2*c^2*(4*a*c - b^2)^(9/2))*(3*b^6 - 49*a^3*c^3 + 72*a^2*b^2*c^2 - 27*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^(7/2)*(9*a^4*c^4 - 6*b^8 - 288*a^2*b^4*c^2 + 382*a^3*b^2*c^3 + 72*a*b^6*c)*(36*a^4*c^6 + b^8*c^2 - 12*a*b^6*c^3 + 48*a^2*b^4*c^4 - 72*a^3*b^2*c^5)))*(b^4 + 6*a^2*c^2 - 6*a*b^2*c))/(a^3*(4*a*c - b^2)^(3/2))","B"
867,1,7599,331,1.565502,"\text{Not used}","int(x^8/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{b\,x^3\,\left(3\,a\,c-b^2\right)}{2\,\left(4\,a\,c-b^2\right)}+\frac{a\,x\,\left(2\,a\,c-b^2\right)}{2\,\left(4\,a\,c-b^2\right)}}{c^3\,x^4+b\,c^2\,x^2+a\,c^2}+\frac{x}{c^2}-\mathrm{atan}\left(\frac{\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}-\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}-\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{1300\,a^5\,b\,c^2-573\,a^4\,b^3\,c+63\,a^3\,b^5}{4\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}-\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}-\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\left(\left(\frac{10240\,a^5\,c^7-10752\,a^4\,b^2\,c^6+4224\,a^3\,b^4\,c^5-736\,a^2\,b^6\,c^4+48\,a\,b^8\,c^3}{8\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,\left(-1024\,a^3\,b\,c^8+768\,a^2\,b^3\,c^7-192\,a\,b^5\,c^6+16\,b^7\,c^5\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{x\,\left(200\,a^4\,c^4-718\,a^3\,b^2\,c^3+481\,a^2\,b^4\,c^2-114\,a\,b^6\,c+9\,b^8\right)}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}+\frac{1300\,a^5\,b\,c^2-573\,a^4\,b^3\,c+63\,a^3\,b^5}{4\,\left(64\,a^3\,c^6-48\,a^2\,b^2\,c^5+12\,a\,b^4\,c^4-b^6\,c^3\right)}}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^{11}-6144\,a^5\,b^2\,c^{10}+3840\,a^4\,b^4\,c^9-1280\,a^3\,b^6\,c^8+240\,a^2\,b^8\,c^7-24\,a\,b^{10}\,c^6+b^{12}\,c^5\right)}}\,2{}\mathrm{i}","Not used",1,"((b*x^3*(3*a*c - b^2))/(2*(4*a*c - b^2)) + (a*x*(2*a*c - b^2))/(2*(4*a*c - b^2)))/(a*c^2 + c^3*x^4 + b*c^2*x^2) - atan(((((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) - (x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) - (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*1i - (((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) + (x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*1i)/((((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) - (x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) - (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) + (x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (63*a^3*b^5 - 573*a^4*b^3*c + 1300*a^5*b*c^2)/(4*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5))))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*2i - atan(((((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) - (x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) - (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*1i - (((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) + (x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*1i)/((((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) - (x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) - (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (((10240*a^5*c^7 + 48*a*b^8*c^3 - 736*a^2*b^6*c^4 + 4224*a^3*b^4*c^5 - 10752*a^4*b^2*c^6)/(8*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5)) + (x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*(16*b^7*c^5 - 192*a*b^5*c^6 - 1024*a^3*b*c^8 + 768*a^2*b^3*c^7))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (x*(9*b^8 + 200*a^4*c^4 + 481*a^2*b^4*c^2 - 718*a^3*b^2*c^3 - 114*a*b^6*c))/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2) + (63*a^3*b^5 - 573*a^4*b^3*c + 1300*a^5*b*c^2)/(4*(64*a^3*c^6 - b^6*c^3 + 12*a*b^4*c^4 - 48*a^2*b^2*c^5))))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^11 + b^12*c^5 - 24*a*b^10*c^6 + 240*a^2*b^8*c^7 - 1280*a^3*b^6*c^8 + 3840*a^4*b^4*c^9 - 6144*a^5*b^2*c^10)))^(1/2)*2i + x/c^2","B"
868,1,6293,271,5.998863,"\text{Not used}","int(x^6/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{x^3\,\left(2\,a\,c-b^2\right)}{2\,c\,\left(4\,a\,c-b^2\right)}-\frac{a\,b\,x}{2\,c\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\mathrm{atan}\left(\frac{\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}-\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}-\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}+\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}-\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}-\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}+\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{216\,a^4\,c^2-66\,a^3\,b^2\,c+5\,a^2\,b^4}{4\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}-\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}-\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}+\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}-\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}-\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\left(\left(\frac{-1024\,a^4\,b\,c^5+768\,a^3\,b^3\,c^4-192\,a^2\,b^5\,c^3+16\,a\,b^7\,c^2}{8\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}+\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,\left(-1024\,a^3\,b\,c^6+768\,a^2\,b^3\,c^5-192\,a\,b^5\,c^4+16\,b^7\,c^3\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{x\,\left(-72\,a^3\,c^3+74\,a^2\,b^2\,c^2-16\,a\,b^4\,c+b^6\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}+\frac{216\,a^4\,c^2-66\,a^3\,b^2\,c+5\,a^2\,b^4}{4\,\left(-64\,a^3\,c^4+48\,a^2\,b^2\,c^3-12\,a\,b^4\,c^2+b^6\,c\right)}}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"- ((x^3*(2*a*c - b^2))/(2*c*(4*a*c - b^2)) - (a*b*x)/(2*c*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - atan(((((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) - (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) - (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*1i - (((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) + (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*1i)/((((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) - (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) - (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) + (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (5*a^2*b^4 + 216*a^4*c^2 - 66*a^3*b^2*c)/(4*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3))))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*2i - atan(((((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) - (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) - (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*1i - (((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) + (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*1i)/((((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) - (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) - (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (((16*a*b^7*c^2 - 1024*a^4*b*c^5 - 192*a^2*b^5*c^3 + 768*a^3*b^3*c^4)/(8*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3)) + (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*(16*b^7*c^3 - 192*a*b^5*c^4 - 1024*a^3*b*c^6 + 768*a^2*b^3*c^5))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (x*(b^6 - 72*a^3*c^3 + 74*a^2*b^2*c^2 - 16*a*b^4*c))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2) + (5*a^2*b^4 + 216*a^4*c^2 - 66*a^3*b^2*c)/(4*(b^6*c - 64*a^3*c^4 - 12*a*b^4*c^2 + 48*a^2*b^2*c^3))))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))^(1/2)*2i","B"
869,1,4973,237,5.910113,"\text{Not used}","int(x^4/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{a\,x}{4\,a\,c-b^2}+\frac{b\,x^3}{2\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\mathrm{atan}\left(\frac{\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,1{}\mathrm{i}-\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}+\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{4\,a^2\,b\,c^2+3\,a\,b^3\,c}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}+\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,1{}\mathrm{i}-\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}+\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}+\left(\left(\frac{2048\,a^4\,c^5-1536\,a^3\,b^2\,c^4+384\,a^2\,b^4\,c^3-32\,a\,b^6\,c^2}{8\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,\left(-1024\,a^3\,b\,c^5+768\,a^2\,b^3\,c^4-192\,a\,b^5\,c^3+16\,b^7\,c^2\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}+\frac{x\,\left(8\,a^2\,c^3+2\,a\,b^2\,c^2+b^4\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}-\frac{4\,a^2\,b\,c^2+3\,a\,b^3\,c}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*1i - (((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) + (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*1i)/((((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (4*a^2*b*c^2 + 3*a*b^3*c)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) + (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*2i - atan(((((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*1i - (((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) + (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*1i)/((((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) + (((2048*a^4*c^5 - 32*a*b^6*c^2 + 384*a^2*b^4*c^3 - 1536*a^3*b^2*c^4)/(8*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*(16*b^7*c^2 - 192*a*b^5*c^3 - 1024*a^3*b*c^5 + 768*a^2*b^3*c^4))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) + (x*(b^4*c + 8*a^2*c^3 + 2*a*b^2*c^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2) - (4*a^2*b*c^2 + 3*a*b^3*c)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c))))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))^(1/2)*2i - ((a*x)/(4*a*c - b^2) + (b*x^3)/(2*(4*a*c - b^2)))/(a + b*x^2 + c*x^4)","B"
870,1,4854,221,1.348452,"\text{Not used}","int(x^2/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{b\,x}{2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^3}{4\,a\,c-b^2}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}-\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,1{}\mathrm{i}}{\frac{3\,b^2\,c^3+4\,a\,c^4}{2\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}-\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}}\right)\,\sqrt{\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-b^9+768\,a^4\,b\,c^4+96\,a^2\,b^5\,c^2-512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}-\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,1{}\mathrm{i}}{\frac{3\,b^2\,c^3+4\,a\,c^4}{2\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}+\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}-\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\left(\left(\frac{-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2}{4\,\left(-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6\right)}-\frac{x\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,\left(-512\,a^3\,b\,c^5+384\,a^2\,b^3\,c^4-96\,a\,b^5\,c^3+8\,b^7\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}+\frac{x\,\left(4\,a\,c^4-5\,b^2\,c^3\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}}\right)\,\sqrt{-\frac{b^9+\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-768\,a^4\,b\,c^4-96\,a^2\,b^5\,c^2+512\,a^3\,b^3\,c^3}{32\,\left(4096\,a^7\,c^6-6144\,a^6\,b^2\,c^5+3840\,a^5\,b^4\,c^4-1280\,a^4\,b^6\,c^3+240\,a^3\,b^8\,c^2-24\,a^2\,b^{10}\,c+a\,b^{12}\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) - (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*1i - (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*1i)/((4*a*c^4 + 3*b^2*c^3)/(2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) - (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)))*(((-(4*a*c - b^2)^9)^(1/2) - b^9 + 768*a^4*b*c^4 + 96*a^2*b^5*c^2 - 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*2i + atan(((((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) - (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*1i - (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*1i)/((4*a*c^4 + 3*b^2*c^3)/(2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) + (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) - (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (((8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4)/(4*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)) - (x*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*(8*b^7*c^2 - 96*a*b^5*c^3 - 512*a^3*b*c^5 + 384*a^2*b^3*c^4))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2) + (x*(4*a*c^4 - 5*b^2*c^3))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)))*(-(b^9 + (-(4*a*c - b^2)^9)^(1/2) - 768*a^4*b*c^4 - 96*a^2*b^5*c^2 + 512*a^3*b^3*c^3)/(32*(a*b^12 + 4096*a^7*c^6 - 24*a^2*b^10*c + 240*a^3*b^8*c^2 - 1280*a^4*b^6*c^3 + 3840*a^5*b^4*c^4 - 6144*a^6*b^2*c^5)))^(1/2)*2i + ((b*x)/(2*(4*a*c - b^2)) + (c*x^3)/(4*a*c - b^2))/(a + b*x^2 + c*x^4)","B"
871,1,6404,252,5.996238,"\text{Not used}","int(1/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{x\,\left(2\,a\,c-b^2\right)}{2\,a\,\left(4\,a\,c-b^2\right)}-\frac{b\,c\,x^3}{2\,a\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}-\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}+\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}-\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}-\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}+\frac{x\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}-\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{5\,b^3\,c^4-36\,a\,b\,c^5}{4\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}}\right)\,\sqrt{-\frac{b^{11}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c-9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}-\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}+\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}-\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}-\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\left(\left(\frac{6144\,a^5\,c^6-5632\,a^4\,b^2\,c^5+1920\,a^3\,b^4\,c^4-288\,a^2\,b^6\,c^3+16\,a\,b^8\,c^2}{8\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}+\frac{x\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,\left(1024\,a^5\,b\,c^5-768\,a^4\,b^3\,c^4+192\,a^3\,b^5\,c^3-16\,a^2\,b^7\,c^2\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}-\frac{x\,\left(72\,a^2\,c^5-14\,a\,b^2\,c^4+b^4\,c^3\right)}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}+\frac{5\,b^3\,c^4-36\,a\,b\,c^5}{4\,\left(-64\,a^5\,c^3+48\,a^4\,b^2\,c^2-12\,a^3\,b^4\,c+a^2\,b^6\right)}}\right)\,\sqrt{-\frac{b^{11}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-3840\,a^5\,b\,c^5+288\,a^2\,b^7\,c^2-1504\,a^3\,b^5\,c^3+3840\,a^4\,b^3\,c^4-27\,a\,b^9\,c+9\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^9\,c^6-6144\,a^8\,b^2\,c^5+3840\,a^7\,b^4\,c^4-1280\,a^6\,b^6\,c^3+240\,a^5\,b^8\,c^2-24\,a^4\,b^{10}\,c+a^3\,b^{12}\right)}}\,2{}\mathrm{i}","Not used",1,"((x*(2*a*c - b^2))/(2*a*(4*a*c - b^2)) - (b*c*x^3)/(2*a*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) + atan(((((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) - (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*1i - (((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) + (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) - (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*1i)/((((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) - (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) + (x*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) - (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (5*b^3*c^4 - 36*a*b*c^5)/(4*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2))))*(-(b^11 + b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c - 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*2i + atan(((((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) - (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*1i - (((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) + (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) - (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*1i)/((((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) - (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (((6144*a^5*c^6 + 16*a*b^8*c^2 - 288*a^2*b^6*c^3 + 1920*a^3*b^4*c^4 - 5632*a^4*b^2*c^5)/(8*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2)) + (x*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*(1024*a^5*b*c^5 - 16*a^2*b^7*c^2 + 192*a^3*b^5*c^3 - 768*a^4*b^3*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) - (x*(72*a^2*c^5 + b^4*c^3 - 14*a*b^2*c^4))/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2) + (5*b^3*c^4 - 36*a*b*c^5)/(4*(a^2*b^6 - 64*a^5*c^3 - 12*a^3*b^4*c + 48*a^4*b^2*c^2))))*(-(b^11 - b^2*(-(4*a*c - b^2)^9)^(1/2) - 3840*a^5*b*c^5 + 288*a^2*b^7*c^2 - 1504*a^3*b^5*c^3 + 3840*a^4*b^3*c^4 - 27*a*b^9*c + 9*a*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^3*b^12 + 4096*a^9*c^6 - 24*a^4*b^10*c + 240*a^5*b^8*c^2 - 1280*a^6*b^6*c^3 + 3840*a^7*b^4*c^4 - 6144*a^8*b^2*c^5)))^(1/2)*2i","B"
872,1,7555,308,6.716028,"\text{Not used}","int(1/(x^2*(a + b*x^2 + c*x^4)^2),x)","-\frac{\frac{1}{a}+\frac{b\,x^2\,\left(11\,a\,c-3\,b^2\right)}{2\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^4\,\left(10\,a\,c-3\,b^2\right)}{2\,a^2\,\left(4\,a\,c-b^2\right)}}{c\,x^5+b\,x^3+a\,x}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7+x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)+x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7-x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)-x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7+x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)+x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}+\left(\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7-x\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)-x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}+128000\,a^{10}\,c^9+504\,a^6\,b^8\,c^5-8112\,a^7\,b^6\,c^6+48704\,a^8\,b^4\,c^7-129280\,a^9\,b^2\,c^8}\right)\,\sqrt{-\frac{9\,b^{13}-9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5-25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c+51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7+x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)+x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7-x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)-x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7+x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)+x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}+\left(\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(851968\,a^{14}\,b\,c^8+192\,a^8\,b^{13}\,c^2-4672\,a^9\,b^{11}\,c^3+47360\,a^{10}\,b^9\,c^4-256000\,a^{11}\,b^7\,c^5+778240\,a^{12}\,b^5\,c^6-1261568\,a^{13}\,b^3\,c^7-x\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,\left(1048576\,a^{16}\,b\,c^8-1572864\,a^{15}\,b^3\,c^7+983040\,a^{14}\,b^5\,c^6-327680\,a^{13}\,b^7\,c^5+61440\,a^{12}\,b^9\,c^4-6144\,a^{11}\,b^{11}\,c^3+256\,a^{10}\,b^{13}\,c^2\right)\right)-x\,\left(204800\,a^{12}\,c^9-458752\,a^{11}\,b^2\,c^8+365568\,a^{10}\,b^4\,c^7-143360\,a^9\,b^6\,c^6+30112\,a^8\,b^8\,c^5-3264\,a^7\,b^{10}\,c^4+144\,a^6\,b^{12}\,c^3\right)\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}+128000\,a^{10}\,c^9+504\,a^6\,b^8\,c^5-8112\,a^7\,b^6\,c^6+48704\,a^8\,b^4\,c^7-129280\,a^9\,b^2\,c^8}\right)\,\sqrt{-\frac{9\,b^{13}+9\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}+26880\,a^6\,b\,c^6+2077\,a^2\,b^9\,c^2-10656\,a^3\,b^7\,c^3+30240\,a^4\,b^5\,c^4-44800\,a^5\,b^3\,c^5+25\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}-213\,a\,b^{11}\,c-51\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^9}}{32\,\left(4096\,a^{11}\,c^6-6144\,a^{10}\,b^2\,c^5+3840\,a^9\,b^4\,c^4-1280\,a^8\,b^6\,c^3+240\,a^7\,b^8\,c^2-24\,a^6\,b^{10}\,c+a^5\,b^{12}\right)}}\,2{}\mathrm{i}","Not used",1,"- atan((((-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 + x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) + x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*1i - ((-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 - x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) - x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*1i)/(((-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 + x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) + x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2) + ((-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 - x*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) - x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2) + 128000*a^10*c^9 + 504*a^6*b^8*c^5 - 8112*a^7*b^6*c^6 + 48704*a^8*b^4*c^7 - 129280*a^9*b^2*c^8))*(-(9*b^13 - 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 - 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c + 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*2i - atan((((-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 + x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) + x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*1i - ((-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 - x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) - x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*1i)/(((-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 + x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) + x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2) + ((-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(851968*a^14*b*c^8 + 192*a^8*b^13*c^2 - 4672*a^9*b^11*c^3 + 47360*a^10*b^9*c^4 - 256000*a^11*b^7*c^5 + 778240*a^12*b^5*c^6 - 1261568*a^13*b^3*c^7 - x*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*(1048576*a^16*b*c^8 + 256*a^10*b^13*c^2 - 6144*a^11*b^11*c^3 + 61440*a^12*b^9*c^4 - 327680*a^13*b^7*c^5 + 983040*a^14*b^5*c^6 - 1572864*a^15*b^3*c^7)) - x*(204800*a^12*c^9 + 144*a^6*b^12*c^3 - 3264*a^7*b^10*c^4 + 30112*a^8*b^8*c^5 - 143360*a^9*b^6*c^6 + 365568*a^10*b^4*c^7 - 458752*a^11*b^2*c^8))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2) + 128000*a^10*c^9 + 504*a^6*b^8*c^5 - 8112*a^7*b^6*c^6 + 48704*a^8*b^4*c^7 - 129280*a^9*b^2*c^8))*(-(9*b^13 + 9*b^4*(-(4*a*c - b^2)^9)^(1/2) + 26880*a^6*b*c^6 + 2077*a^2*b^9*c^2 - 10656*a^3*b^7*c^3 + 30240*a^4*b^5*c^4 - 44800*a^5*b^3*c^5 + 25*a^2*c^2*(-(4*a*c - b^2)^9)^(1/2) - 213*a*b^11*c - 51*a*b^2*c*(-(4*a*c - b^2)^9)^(1/2))/(32*(a^5*b^12 + 4096*a^11*c^6 - 24*a^6*b^10*c + 240*a^7*b^8*c^2 - 1280*a^8*b^6*c^3 + 3840*a^9*b^4*c^4 - 6144*a^10*b^2*c^5)))^(1/2)*2i - (1/a + (b*x^2*(11*a*c - 3*b^2))/(2*a^2*(4*a*c - b^2)) + (c*x^4*(10*a*c - 3*b^2))/(2*a^2*(4*a*c - b^2)))/(a*x + b*x^3 + c*x^5)","B"
873,1,2588,209,7.296388,"\text{Not used}","int(x^11/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{x^4\,\left(32\,a^3\,c^3+11\,a^2\,b^2\,c^2-19\,a\,b^4\,c+3\,b^6\right)}{4\,c^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^2\,\left(31\,a^3\,b\,c^2-22\,a^2\,b^3\,c+3\,a\,b^5\right)}{2\,c^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a\,\left(8\,a^3\,c^2-7\,a^2\,b^2\,c+a\,b^4\right)}{4\,c^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^6\,\left(25\,a^2\,c^2-15\,a\,b^2\,c+2\,b^4\right)}{2\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\frac{\ln\left(\left(\frac{a}{c^4}+\frac{\left(c^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^6\,{\left(4\,a\,c-b^2\right)}^5}}-1\right)\,\left(\frac{8\,a}{c}+\frac{2\,\left(c^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^6\,{\left(4\,a\,c-b^2\right)}^5}}-1\right)\,\left(b\,x^2+2\,a\right)}{c}+\frac{2\,b\,x^2\,\left(62\,a^2\,c^2-26\,a\,b^2\,c+3\,b^4\right)}{c\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,c^3}+\frac{x^2\,\left(23\,a^2\,b\,c^2-9\,a\,b^3\,c+b^5\right)}{c^4\,{\left(4\,a\,c-b^2\right)}^2}\right)\,\left(\frac{a}{c^4}-\frac{\left(c^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^6\,{\left(4\,a\,c-b^2\right)}^5}}+1\right)\,\left(\frac{8\,a}{c}-\frac{2\,\left(c^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^6\,{\left(4\,a\,c-b^2\right)}^5}}+1\right)\,\left(b\,x^2+2\,a\right)}{c}+\frac{2\,b\,x^2\,\left(62\,a^2\,c^2-26\,a\,b^2\,c+3\,b^4\right)}{c\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,c^3}+\frac{x^2\,\left(23\,a^2\,b\,c^2-9\,a\,b^3\,c+b^5\right)}{c^4\,{\left(4\,a\,c-b^2\right)}^2}\right)\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}-\frac{b\,\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{\frac{b\,\left(\frac{124\,a^2\,b\,c^5-52\,a\,b^3\,c^4+6\,b^5\,c^3}{16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4}+\frac{\left(128\,a^2\,b\,c^8-64\,a\,b^3\,c^7+8\,b^5\,c^6\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4\right)\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{8\,c^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b\,\left(128\,a^2\,b\,c^8-64\,a\,b^3\,c^7+8\,b^5\,c^6\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{16\,c^3\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4\right)\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}}{a\,{\left(4\,a\,c-b^2\right)}^2}-\frac{b\,\left(\frac{23\,a^2\,b\,c^2-9\,a\,b^3\,c+b^5}{16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4}+\frac{\left(\frac{124\,a^2\,b\,c^5-52\,a\,b^3\,c^4+6\,b^5\,c^3}{16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4}+\frac{\left(128\,a^2\,b\,c^8-64\,a\,b^3\,c^7+8\,b^5\,c^6\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4\right)\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}-\frac{b^2\,\left(8\,a^2\,b\,c^8-4\,a\,b^3\,c^7+\frac{b^5\,c^6}{2}\right)\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^6\,{\left(4\,a\,c-b^2\right)}^5\,\left(16\,a^2\,c^6-8\,a\,b^2\,c^5+b^4\,c^4\right)}\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{5/2}}\right)+\frac{\frac{b\,\left(\frac{8\,a}{c}+\frac{8\,a\,c^2\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{8\,c^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{a\,b\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{c\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}}{a\,{\left(4\,a\,c-b^2\right)}^2}-\frac{b\,\left(\frac{a}{c^4}+\frac{\left(\frac{8\,a}{c}+\frac{8\,a\,c^2\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(4096\,a^5\,c^8-5120\,a^4\,b^2\,c^7+2560\,a^3\,b^4\,c^6-640\,a^2\,b^6\,c^5+80\,a\,b^8\,c^4-4\,b^{10}\,c^3\right)}-\frac{a\,b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{c^4\,{\left(4\,a\,c-b^2\right)}^5}\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{5/2}}\right)\,\left(32\,a^2\,c^6\,{\left(4\,a\,c-b^2\right)}^5+2\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^5-16\,a\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^5\right)}{900\,a^4\,b^2\,c^4-600\,a^3\,b^4\,c^3+160\,a^2\,b^6\,c^2-20\,a\,b^8\,c+b^{10}}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{2\,c^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"((x^4*(3*b^6 + 32*a^3*c^3 + 11*a^2*b^2*c^2 - 19*a*b^4*c))/(4*c^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^2*(3*a*b^5 - 22*a^2*b^3*c + 31*a^3*b*c^2))/(2*c^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a*(a*b^4 + 8*a^3*c^2 - 7*a^2*b^2*c))/(4*c^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^6*(2*b^4 + 25*a^2*c^2 - 15*a*b^2*c))/(2*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - (log((a/c^4 + ((c^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^6*(4*a*c - b^2)^5))^(1/2) - 1)*((8*a)/c + (2*(c^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^6*(4*a*c - b^2)^5))^(1/2) - 1)*(2*a + b*x^2))/c + (2*b*x^2*(3*b^4 + 62*a^2*c^2 - 26*a*b^2*c))/(c*(4*a*c - b^2)^2)))/(4*c^3) + (x^2*(b^5 + 23*a^2*b*c^2 - 9*a*b^3*c))/(c^4*(4*a*c - b^2)^2))*(a/c^4 - ((c^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^6*(4*a*c - b^2)^5))^(1/2) + 1)*((8*a)/c - (2*(c^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^6*(4*a*c - b^2)^5))^(1/2) + 1)*(2*a + b*x^2))/c + (2*b*x^2*(3*b^4 + 62*a^2*c^2 - 26*a*b^2*c))/(c*(4*a*c - b^2)^2)))/(4*c^3) + (x^2*(b^5 + 23*a^2*b*c^2 - 9*a*b^3*c))/(c^4*(4*a*c - b^2)^2)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)) - (b*atan(((x^2*(((b*((6*b^5*c^3 - 52*a*b^3*c^4 + 124*a^2*b*c^5)/(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5) + ((8*b^5*c^6 - 64*a*b^3*c^7 + 128*a^2*b*c^8)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5)*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(8*c^3*(4*a*c - b^2)^(5/2)) + (b*(8*b^5*c^6 - 64*a*b^3*c^7 + 128*a^2*b*c^8)*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(16*c^3*(4*a*c - b^2)^(5/2)*(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5)*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)))/(a*(4*a*c - b^2)^2) - (b*((b^5 + 23*a^2*b*c^2 - 9*a*b^3*c)/(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5) + (((6*b^5*c^3 - 52*a*b^3*c^4 + 124*a^2*b*c^5)/(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5) + ((8*b^5*c^6 - 64*a*b^3*c^7 + 128*a^2*b*c^8)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5)*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)) - (b^2*((b^5*c^6)/2 - 4*a*b^3*c^7 + 8*a^2*b*c^8)*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^6*(4*a*c - b^2)^5*(16*a^2*c^6 + b^4*c^4 - 8*a*b^2*c^5))))/(2*a*(4*a*c - b^2)^(5/2))) + ((b*((8*a)/c + (8*a*c^2*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(8*c^3*(4*a*c - b^2)^(5/2)) + (a*b*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(c*(4*a*c - b^2)^(5/2)*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)))/(a*(4*a*c - b^2)^2) - (b*(a/c^4 + (((8*a)/c + (8*a*c^2*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4096*a^5*c^8 - 4*b^10*c^3 + 80*a*b^8*c^4 - 640*a^2*b^6*c^5 + 2560*a^3*b^4*c^6 - 5120*a^4*b^2*c^7)) - (a*b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(c^4*(4*a*c - b^2)^5)))/(2*a*(4*a*c - b^2)^(5/2)))*(32*a^2*c^6*(4*a*c - b^2)^5 + 2*b^4*c^4*(4*a*c - b^2)^5 - 16*a*b^2*c^5*(4*a*c - b^2)^5))/(b^10 + 160*a^2*b^6*c^2 - 600*a^3*b^4*c^3 + 900*a^4*b^2*c^4 - 20*a*b^8*c))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(2*c^3*(4*a*c - b^2)^(5/2))","B"
874,1,444,121,4.531880,"\text{Not used}","int(x^9/(a + b*x^2 + c*x^4)^3,x)","\frac{6\,a^2\,\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{36\,a^3\,c^2}{{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{36\,a^3\,b\,\left(16\,a^2\,b\,c^4-8\,a\,b^3\,c^3+b^5\,c^2\right)}{{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)+\frac{72\,a^4\,b\,c^2}{{\left(4\,a\,c-b^2\right)}^{15/2}}\right)\,\left(b^4\,{\left(4\,a\,c-b^2\right)}^5+16\,a^2\,c^2\,{\left(4\,a\,c-b^2\right)}^5-8\,a\,b^2\,c\,{\left(4\,a\,c-b^2\right)}^5\right)}{72\,a^4\,c^2}\right)}{{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{\frac{x^6\,\left(10\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}{2\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{a^2\,\left(b^3-10\,a\,b\,c\right)}{4\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{x^4\,\left(2\,a^2\,b\,c^2+8\,a\,b^3\,c-b^5\right)}{4\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{a\,x^2\,\left(6\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{2\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}","Not used",1,"(6*a^2*atan(((x^2*((36*a^3*c^2)/((4*a*c - b^2)^(9/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (36*a^3*b*(b^5*c^2 - 8*a*b^3*c^3 + 16*a^2*b*c^4))/((4*a*c - b^2)^(15/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c))) + (72*a^4*b*c^2)/(4*a*c - b^2)^(15/2))*(b^4*(4*a*c - b^2)^5 + 16*a^2*c^2*(4*a*c - b^2)^5 - 8*a*b^2*c*(4*a*c - b^2)^5))/(72*a^4*c^2)))/(4*a*c - b^2)^(5/2) - ((x^6*(b^4 + 10*a^2*c^2 - 8*a*b^2*c))/(2*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (a^2*(b^3 - 10*a*b*c))/(4*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^4*(2*a^2*b*c^2 - b^5 + 8*a*b^3*c))/(4*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (a*x^2*(b^4 + 6*a^2*c^2 - 10*a*b^2*c))/(2*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6)","B"
875,1,423,119,4.443836,"\text{Not used}","int(x^7/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{x^2\,\left(5\,c\,a^2\,b+a\,b^3\right)}{2\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^4\,\left(16\,a^2\,c^2+a\,b^2\,c+b^4\right)}{4\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{a\,\left(8\,c\,a^2+a\,b^2\right)}{4\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a\,b\,c\,x^6}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\frac{3\,a\,b\,\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{9\,a\,b^2\,c^2}{{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{9\,a\,b^3\,\left(32\,a^2\,b\,c^4-16\,a\,b^3\,c^3+2\,b^5\,c^2\right)}{2\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)+\frac{18\,a^2\,b^3\,c^2}{{\left(4\,a\,c-b^2\right)}^{15/2}}\right)\,\left(b^4\,{\left(4\,a\,c-b^2\right)}^5+16\,a^2\,c^2\,{\left(4\,a\,c-b^2\right)}^5-8\,a\,b^2\,c\,{\left(4\,a\,c-b^2\right)}^5\right)}{18\,a^2\,b^2\,c^2}\right)}{{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"- ((x^2*(a*b^3 + 5*a^2*b*c))/(2*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^4*(b^4 + 16*a^2*c^2 + a*b^2*c))/(4*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (a*(a*b^2 + 8*a^2*c))/(4*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a*b*c*x^6)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - (3*a*b*atan(((x^2*((9*a*b^2*c^2)/((4*a*c - b^2)^(9/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (9*a*b^3*(2*b^5*c^2 - 16*a*b^3*c^3 + 32*a^2*b*c^4))/(2*(4*a*c - b^2)^(15/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c))) + (18*a^2*b^3*c^2)/(4*a*c - b^2)^(15/2))*(b^4*(4*a*c - b^2)^5 + 16*a^2*c^2*(4*a*c - b^2)^5 - 8*a*b^2*c*(4*a*c - b^2)^5))/(18*a^2*b^2*c^2)))/(4*a*c - b^2)^(5/2)","B"
876,1,460,130,4.457250,"\text{Not used}","int(x^5/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{3\,a^2\,b}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^2\,\left(5\,a\,b^2-2\,a^2\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,b\,x^4\,\left(b^2+2\,a\,c\right)}{4\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{c\,x^6\,\left(b^2+2\,a\,c\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\frac{\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{\left(b^2+2\,a\,c\right)\,\left(b^2\,c^2+2\,a\,c^3\right)}{a\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,{\left(b^2+2\,a\,c\right)}^2\,\left(32\,a^2\,b\,c^4-16\,a\,b^3\,c^3+2\,b^5\,c^2\right)}{2\,a\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)+\frac{2\,b\,c^2\,{\left(b^2+2\,a\,c\right)}^2}{{\left(4\,a\,c-b^2\right)}^{15/2}}\right)\,\left(b^4\,{\left(4\,a\,c-b^2\right)}^5+16\,a^2\,c^2\,{\left(4\,a\,c-b^2\right)}^5-8\,a\,b^2\,c\,{\left(4\,a\,c-b^2\right)}^5\right)}{8\,a^2\,c^4+8\,a\,b^2\,c^3+2\,b^4\,c^2}\right)\,\left(b^2+2\,a\,c\right)}{{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"((3*a^2*b)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^2*(5*a*b^2 - 2*a^2*c))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*b*x^4*(2*a*c + b^2))/(4*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (c*x^6*(2*a*c + b^2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + (atan(((x^2*(((2*a*c + b^2)*(2*a*c^3 + b^2*c^2))/(a*(4*a*c - b^2)^(9/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*(2*a*c + b^2)^2*(2*b^5*c^2 - 16*a*b^3*c^3 + 32*a^2*b*c^4))/(2*a*(4*a*c - b^2)^(15/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c))) + (2*b*c^2*(2*a*c + b^2)^2)/(4*a*c - b^2)^(15/2))*(b^4*(4*a*c - b^2)^5 + 16*a^2*c^2*(4*a*c - b^2)^5 - 8*a*b^2*c*(4*a*c - b^2)^5))/(8*a^2*c^4 + 2*b^4*c^2 + 8*a*b^2*c^3))*(2*a*c + b^2))/(4*a*c - b^2)^(5/2)","B"
877,1,400,113,4.391768,"\text{Not used}","int(x^3/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{8\,c\,a^2+a\,b^2}{4\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^2\,\left(b^3+5\,a\,c\,b\right)}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{9\,b^2\,c\,x^4}{4\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,b\,c^2\,x^6}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\frac{3\,b\,c\,\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{9\,b^2\,c^4}{a\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b^3\,c^2\,\left(144\,a^2\,b\,c^4-72\,a\,b^3\,c^3+9\,b^5\,c^2\right)}{a\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)+\frac{18\,b^3\,c^4}{{\left(4\,a\,c-b^2\right)}^{15/2}}\right)\,\left(b^4\,{\left(4\,a\,c-b^2\right)}^5+16\,a^2\,c^2\,{\left(4\,a\,c-b^2\right)}^5-8\,a\,b^2\,c\,{\left(4\,a\,c-b^2\right)}^5\right)}{18\,b^2\,c^4}\right)}{{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"- ((a*b^2 + 8*a^2*c)/(4*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^2*(b^3 + 5*a*b*c))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (9*b^2*c*x^4)/(4*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*b*c^2*x^6)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - (3*b*c*atan(((x^2*((9*b^2*c^4)/(a*(4*a*c - b^2)^(9/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b^3*c^2*(9*b^5*c^2 - 72*a*b^3*c^3 + 144*a^2*b*c^4))/(a*(4*a*c - b^2)^(15/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c))) + (18*b^3*c^4)/(4*a*c - b^2)^(15/2))*(b^4*(4*a*c - b^2)^5 + 16*a^2*c^2*(4*a*c - b^2)^5 - 8*a*b^2*c*(4*a*c - b^2)^5))/(18*b^2*c^4)))/(4*a*c - b^2)^(5/2)","B"
878,1,386,113,4.337162,"\text{Not used}","int(x/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{3\,c^3\,x^6}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}-\frac{b^3-10\,a\,b\,c}{4\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^2\,\left(b^2\,c+5\,a\,c^2\right)}{16\,a^2\,c^2-8\,a\,b^2\,c+b^4}+\frac{9\,b\,c^2\,x^4}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\frac{6\,c^2\,\mathrm{atan}\left(\frac{\left(x^2\,\left(\frac{36\,c^6}{a\,{\left(4\,a\,c-b^2\right)}^{9/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{36\,b\,c^4\,\left(16\,a^2\,b\,c^4-8\,a\,b^3\,c^3+b^5\,c^2\right)}{a\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}\right)+\frac{72\,b\,c^6}{{\left(4\,a\,c-b^2\right)}^{15/2}}\right)\,\left(b^4\,{\left(4\,a\,c-b^2\right)}^5+16\,a^2\,c^2\,{\left(4\,a\,c-b^2\right)}^5-8\,a\,b^2\,c\,{\left(4\,a\,c-b^2\right)}^5\right)}{72\,c^6}\right)}{{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"((3*c^3*x^6)/(b^4 + 16*a^2*c^2 - 8*a*b^2*c) - (b^3 - 10*a*b*c)/(4*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^2*(5*a*c^2 + b^2*c))/(b^4 + 16*a^2*c^2 - 8*a*b^2*c) + (9*b*c^2*x^4)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + (6*c^2*atan(((x^2*((36*c^6)/(a*(4*a*c - b^2)^(9/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (36*b*c^4*(b^5*c^2 - 8*a*b^3*c^3 + 16*a^2*b*c^4))/(a*(4*a*c - b^2)^(15/2)*(b^4 + 16*a^2*c^2 - 8*a*b^2*c))) + (72*b*c^6)/(4*a*c - b^2)^(15/2))*(b^4*(4*a*c - b^2)^5 + 16*a^2*c^2*(4*a*c - b^2)^5 - 8*a*b^2*c*(4*a*c - b^2)^5))/(72*c^6)))/(4*a*c - b^2)^(5/2)","B"
879,1,9339,200,10.945237,"\text{Not used}","int(1/(x*(a + b*x^2 + c*x^4)^3),x)","\frac{\ln\left(x\right)}{a^3}+\frac{\frac{3\,\left(8\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}{4\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^4\,\left(16\,a^2\,c^3-29\,a\,b^2\,c^2+4\,b^4\,c\right)}{4\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{b\,x^2\,\left(a^2\,c^2+6\,a\,b^2\,c-b^4\right)}{2\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{b\,c^2\,x^6\,\left(7\,a\,c-b^2\right)}{2\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\frac{\ln\left(\left(\frac{\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}+1\right)\,\left(\frac{b^2\,c^3\,\left(-497\,a^3\,c^3+302\,a^2\,b^2\,c^2-61\,a\,b^4\,c+4\,b^6\right)}{a^4\,{\left(4\,a\,c-b^2\right)}^4}-\frac{\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}+1\right)\,\left(\frac{4\,b^2\,c^2\,\left(23\,a^2\,c^2-9\,a\,b^2\,c+b^4\right)}{a^2\,{\left(4\,a\,c-b^2\right)}^2}+\frac{b\,c^2\,\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}+1\right)\,\left(3\,b^2\,x^2+a\,b-10\,a\,c\,x^2\right)}{a^3}+\frac{2\,b\,c^3\,x^2\,\left(10\,a^2\,c^2-2\,a\,b^2\,c+b^4\right)}{a^2\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,a^3}+\frac{b\,c^4\,x^2\,\left(-560\,a^3\,c^3+409\,a^2\,b^2\,c^2-89\,a\,b^4\,c+6\,b^6\right)}{a^4\,{\left(4\,a\,c-b^2\right)}^4}\right)}{4\,a^3}-\frac{b^2\,c^4\,{\left(7\,a\,c-b^2\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^4}+\frac{b^3\,c^5\,x^2\,{\left(7\,a\,c-b^2\right)}^3}{a^6\,{\left(4\,a\,c-b^2\right)}^6}\right)\,\left(\frac{\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}-1\right)\,\left(\frac{\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}-1\right)\,\left(\frac{4\,b^2\,c^2\,\left(23\,a^2\,c^2-9\,a\,b^2\,c+b^4\right)}{a^2\,{\left(4\,a\,c-b^2\right)}^2}-\frac{b\,c^2\,\left(a^3\,\sqrt{-\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^5}}-1\right)\,\left(3\,b^2\,x^2+a\,b-10\,a\,c\,x^2\right)}{a^3}+\frac{2\,b\,c^3\,x^2\,\left(10\,a^2\,c^2-2\,a\,b^2\,c+b^4\right)}{a^2\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,a^3}+\frac{b^2\,c^3\,\left(-497\,a^3\,c^3+302\,a^2\,b^2\,c^2-61\,a\,b^4\,c+4\,b^6\right)}{a^4\,{\left(4\,a\,c-b^2\right)}^4}+\frac{b\,c^4\,x^2\,\left(-560\,a^3\,c^3+409\,a^2\,b^2\,c^2-89\,a\,b^4\,c+6\,b^6\right)}{a^4\,{\left(4\,a\,c-b^2\right)}^4}\right)}{4\,a^3}+\frac{b^2\,c^4\,{\left(7\,a\,c-b^2\right)}^2}{a^6\,{\left(4\,a\,c-b^2\right)}^4}-\frac{b^3\,c^5\,x^2\,{\left(7\,a\,c-b^2\right)}^3}{a^6\,{\left(4\,a\,c-b^2\right)}^6}\right)\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}+\frac{b\,\mathrm{atan}\left(\frac{\left(\frac{b\,\left(\frac{-497\,a^5\,b^2\,c^6+302\,a^4\,b^4\,c^5-61\,a^3\,b^6\,c^4+4\,a^2\,b^8\,c^3}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}-\frac{\left(\frac{1472\,a^8\,b^2\,c^6-1312\,a^7\,b^4\,c^5+444\,a^6\,b^6\,c^4-68\,a^5\,b^8\,c^3+4\,a^4\,b^{10}\,c^2}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}+\frac{\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{\left(\frac{b\,\left(\frac{1472\,a^8\,b^2\,c^6-1312\,a^7\,b^4\,c^5+444\,a^6\,b^6\,c^4-68\,a^5\,b^8\,c^3+4\,a^4\,b^{10}\,c^2}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}+\frac{\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{8\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}+\frac{b^3\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^3\,\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)}{64\,a^9\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)}\right)\,\left(160\,a^4\,c^4-325\,a^3\,b^2\,c^3+180\,a^2\,b^4\,c^2-39\,a\,b^6\,c+3\,b^8\right)\,\left(16\,a^9\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{15}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{10}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{11}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{12}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{13}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{14}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{13/2}\,\left(900\,a^4\,b^2\,c^6-600\,a^3\,b^4\,c^5+160\,a^2\,b^6\,c^4-20\,a\,b^8\,c^3+b^{10}\,c^2\right)\,\left(-6400\,a^5\,c^5+7775\,a^4\,b^2\,c^4-3850\,a^3\,b^4\,c^3+960\,a^2\,b^6\,c^2-120\,a\,b^8\,c+6\,b^{10}\right)}-\frac{x^2\,\left(\frac{\left(\frac{\left(\frac{b\,\left(\frac{5120\,a^{10}\,b\,c^9-6144\,a^9\,b^3\,c^8+3456\,a^8\,b^5\,c^7-1216\,a^7\,b^7\,c^6+276\,a^6\,b^9\,c^5-36\,a^5\,b^{11}\,c^4+2\,a^4\,b^{13}\,c^3}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}-\frac{\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{b\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{8\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}+\frac{b\,\left(\frac{8960\,a^7\,b\,c^9-11024\,a^6\,b^3\,c^8+5256\,a^5\,b^5\,c^7-1217\,a^4\,b^7\,c^6+137\,a^3\,b^9\,c^5-6\,a^2\,b^{11}\,c^4}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}+\frac{\left(\frac{5120\,a^{10}\,b\,c^9-6144\,a^9\,b^3\,c^8+3456\,a^8\,b^5\,c^7-1216\,a^7\,b^7\,c^6+276\,a^6\,b^9\,c^5-36\,a^5\,b^{11}\,c^4+2\,a^4\,b^{13}\,c^3}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}-\frac{\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b^3\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^3\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{64\,a^9\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(160\,a^4\,c^4-325\,a^3\,b^2\,c^3+180\,a^2\,b^4\,c^2-39\,a\,b^6\,c+3\,b^8\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{13/2}\,\left(-6400\,a^5\,c^5+7775\,a^4\,b^2\,c^4-3850\,a^3\,b^4\,c^3+960\,a^2\,b^6\,c^2-120\,a\,b^8\,c+6\,b^{10}\right)}+\frac{3\,b\,\left(\frac{-343\,a^3\,b^3\,c^8+147\,a^2\,b^5\,c^7-21\,a\,b^7\,c^6+b^9\,c^5}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}+\frac{\left(\frac{8960\,a^7\,b\,c^9-11024\,a^6\,b^3\,c^8+5256\,a^5\,b^5\,c^7-1217\,a^4\,b^7\,c^6+137\,a^3\,b^9\,c^5-6\,a^2\,b^{11}\,c^4}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}+\frac{\left(\frac{5120\,a^{10}\,b\,c^9-6144\,a^9\,b^3\,c^8+3456\,a^8\,b^5\,c^7-1216\,a^7\,b^7\,c^6+276\,a^6\,b^9\,c^5-36\,a^5\,b^{11}\,c^4+2\,a^4\,b^{13}\,c^3}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}-\frac{\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}-\frac{b\,\left(\frac{b\,\left(\frac{5120\,a^{10}\,b\,c^9-6144\,a^9\,b^3\,c^8+3456\,a^8\,b^5\,c^7-1216\,a^7\,b^7\,c^6+276\,a^6\,b^9\,c^5-36\,a^5\,b^{11}\,c^4+2\,a^4\,b^{13}\,c^3}{4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}}-\frac{\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{b\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{8\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)\,\left(163840\,a^{13}\,b\,c^9-294912\,a^{12}\,b^3\,c^8+227328\,a^{11}\,b^5\,c^7-97280\,a^{10}\,b^7\,c^6+24960\,a^9\,b^9\,c^5-3840\,a^8\,b^{11}\,c^4+328\,a^7\,b^{13}\,c^3-12\,a^6\,b^{15}\,c^2\right)}{32\,a^6\,{\left(4\,a\,c-b^2\right)}^5\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)\,\left(4096\,a^{12}\,c^6-6144\,a^{11}\,b^2\,c^5+3840\,a^{10}\,b^4\,c^4-1280\,a^9\,b^6\,c^3+240\,a^8\,b^8\,c^2-24\,a^7\,b^{10}\,c+a^6\,b^{12}\right)}\right)\,\left(-45\,a^3\,c^3+40\,a^2\,b^2\,c^2-11\,a\,b^4\,c+b^6\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^6\,\left(-6400\,a^5\,c^5+7775\,a^4\,b^2\,c^4-3850\,a^3\,b^4\,c^3+960\,a^2\,b^6\,c^2-120\,a\,b^8\,c+6\,b^{10}\right)}\right)\,\left(16\,a^9\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{15}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{10}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{11}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{12}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{13}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{14}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{900\,a^4\,b^2\,c^6-600\,a^3\,b^4\,c^5+160\,a^2\,b^6\,c^4-20\,a\,b^8\,c^3+b^{10}\,c^2}+\frac{3\,b\,\left(-45\,a^3\,c^3+40\,a^2\,b^2\,c^2-11\,a\,b^4\,c+b^6\right)\,\left(\frac{\left(\frac{-497\,a^5\,b^2\,c^6+302\,a^4\,b^4\,c^5-61\,a^3\,b^6\,c^4+4\,a^2\,b^8\,c^3}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}-\frac{\left(\frac{1472\,a^8\,b^2\,c^6-1312\,a^7\,b^4\,c^5+444\,a^6\,b^6\,c^4-68\,a^5\,b^8\,c^3+4\,a^4\,b^{10}\,c^2}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}+\frac{\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}-\frac{49\,a^2\,b^2\,c^6-14\,a\,b^4\,c^5+b^6\,c^4}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}+\frac{b\,\left(\frac{b\,\left(\frac{1472\,a^8\,b^2\,c^6-1312\,a^7\,b^4\,c^5+444\,a^6\,b^6\,c^4-68\,a^5\,b^8\,c^3+4\,a^4\,b^{10}\,c^2}{256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8}+\frac{\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{2\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)\,\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{8\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{4\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{b^2\,{\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}^2\,\left(1024\,a^{11}\,b^2\,c^6-1024\,a^{10}\,b^4\,c^5+384\,a^9\,b^6\,c^4-64\,a^8\,b^8\,c^3+4\,a^7\,b^{10}\,c^2\right)\,\left(-2048\,a^5\,c^5+2560\,a^4\,b^2\,c^4-1280\,a^3\,b^4\,c^3+320\,a^2\,b^6\,c^2-40\,a\,b^8\,c+2\,b^{10}\right)}{32\,a^6\,{\left(4\,a\,c-b^2\right)}^5\,\left(256\,a^{10}\,c^4-256\,a^9\,b^2\,c^3+96\,a^8\,b^4\,c^2-16\,a^7\,b^6\,c+a^6\,b^8\right)\,\left(-4096\,a^8\,c^5+5120\,a^7\,b^2\,c^4-2560\,a^6\,b^4\,c^3+640\,a^5\,b^6\,c^2-80\,a^4\,b^8\,c+4\,a^3\,b^{10}\right)}\right)\,\left(16\,a^9\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{15}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{10}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{11}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{12}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{13}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{14}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^6\,\left(900\,a^4\,b^2\,c^6-600\,a^3\,b^4\,c^5+160\,a^2\,b^6\,c^4-20\,a\,b^8\,c^3+b^{10}\,c^2\right)\,\left(-6400\,a^5\,c^5+7775\,a^4\,b^2\,c^4-3850\,a^3\,b^4\,c^3+960\,a^2\,b^6\,c^2-120\,a\,b^8\,c+6\,b^{10}\right)}\right)\,\left(30\,a^2\,c^2-10\,a\,b^2\,c+b^4\right)}{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"log(x)/a^3 + ((3*(b^4 + 8*a^2*c^2 - 7*a*b^2*c))/(4*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^4*(4*b^4*c + 16*a^2*c^3 - 29*a*b^2*c^2))/(4*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (b*x^2*(a^2*c^2 - b^4 + 6*a*b^2*c))/(2*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (b*c^2*x^6*(7*a*c - b^2))/(2*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - (log((((a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) + 1)*((b^2*c^3*(4*b^6 - 497*a^3*c^3 + 302*a^2*b^2*c^2 - 61*a*b^4*c))/(a^4*(4*a*c - b^2)^4) - ((a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) + 1)*((4*b^2*c^2*(b^4 + 23*a^2*c^2 - 9*a*b^2*c))/(a^2*(4*a*c - b^2)^2) + (b*c^2*(a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) + 1)*(a*b + 3*b^2*x^2 - 10*a*c*x^2))/a^3 + (2*b*c^3*x^2*(b^4 + 10*a^2*c^2 - 2*a*b^2*c))/(a^2*(4*a*c - b^2)^2)))/(4*a^3) + (b*c^4*x^2*(6*b^6 - 560*a^3*c^3 + 409*a^2*b^2*c^2 - 89*a*b^4*c))/(a^4*(4*a*c - b^2)^4)))/(4*a^3) - (b^2*c^4*(7*a*c - b^2)^2)/(a^6*(4*a*c - b^2)^4) + (b^3*c^5*x^2*(7*a*c - b^2)^3)/(a^6*(4*a*c - b^2)^6))*(((a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) - 1)*(((a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) - 1)*((4*b^2*c^2*(b^4 + 23*a^2*c^2 - 9*a*b^2*c))/(a^2*(4*a*c - b^2)^2) - (b*c^2*(a^3*(-(b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2)/(a^6*(4*a*c - b^2)^5))^(1/2) - 1)*(a*b + 3*b^2*x^2 - 10*a*c*x^2))/a^3 + (2*b*c^3*x^2*(b^4 + 10*a^2*c^2 - 2*a*b^2*c))/(a^2*(4*a*c - b^2)^2)))/(4*a^3) + (b^2*c^3*(4*b^6 - 497*a^3*c^3 + 302*a^2*b^2*c^2 - 61*a*b^4*c))/(a^4*(4*a*c - b^2)^4) + (b*c^4*x^2*(6*b^6 - 560*a^3*c^3 + 409*a^2*b^2*c^2 - 89*a*b^4*c))/(a^4*(4*a*c - b^2)^4)))/(4*a^3) + (b^2*c^4*(7*a*c - b^2)^2)/(a^6*(4*a*c - b^2)^4) - (b^3*c^5*x^2*(7*a*c - b^2)^3)/(a^6*(4*a*c - b^2)^6)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)) + (b*atan((((b*((4*a^2*b^8*c^3 - 61*a^3*b^6*c^4 + 302*a^4*b^4*c^5 - 497*a^5*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) - (((4*a^4*b^10*c^2 - 68*a^5*b^8*c^3 + 444*a^6*b^6*c^4 - 1312*a^7*b^4*c^5 + 1472*a^8*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) + ((4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) - (((b*((4*a^4*b^10*c^2 - 68*a^5*b^8*c^3 + 444*a^6*b^6*c^4 - 1312*a^7*b^4*c^5 + 1472*a^8*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) + ((4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) + (b*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(8*a^3*(4*a*c - b^2)^(5/2)*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)) + (b^3*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^3*(4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6))/(64*a^9*(4*a*c - b^2)^(15/2)*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)))*(3*b^8 + 160*a^4*c^4 + 180*a^2*b^4*c^2 - 325*a^3*b^2*c^3 - 39*a*b^6*c)*(16*a^9*b^12*(4*a*c - b^2)^(15/2) + 65536*a^15*c^6*(4*a*c - b^2)^(15/2) - 384*a^10*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^11*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^12*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^13*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^14*b^2*c^5*(4*a*c - b^2)^(15/2)))/(8*a^3*c^2*(4*a*c - b^2)^(13/2)*(b^10*c^2 - 20*a*b^8*c^3 + 160*a^2*b^6*c^4 - 600*a^3*b^4*c^5 + 900*a^4*b^2*c^6)*(6*b^10 - 6400*a^5*c^5 + 960*a^2*b^6*c^2 - 3850*a^3*b^4*c^3 + 7775*a^4*b^2*c^4 - 120*a*b^8*c)) - (x^2*((((((b*((5120*a^10*b*c^9 + 2*a^4*b^13*c^3 - 36*a^5*b^11*c^4 + 276*a^6*b^9*c^5 - 1216*a^7*b^7*c^6 + 3456*a^8*b^5*c^7 - 6144*a^9*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) - ((2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) - (b*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(8*a^3*(4*a*c - b^2)^(5/2)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)) + (b*((8960*a^7*b*c^9 - 6*a^2*b^11*c^4 + 137*a^3*b^9*c^5 - 1217*a^4*b^7*c^6 + 5256*a^5*b^5*c^7 - 11024*a^6*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) + (((5120*a^10*b*c^9 + 2*a^4*b^13*c^3 - 36*a^5*b^11*c^4 + 276*a^6*b^9*c^5 - 1216*a^7*b^7*c^6 + 3456*a^8*b^5*c^7 - 6144*a^9*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) - ((2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) + (b^3*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^3*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(64*a^9*(4*a*c - b^2)^(15/2)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(3*b^8 + 160*a^4*c^4 + 180*a^2*b^4*c^2 - 325*a^3*b^2*c^3 - 39*a*b^6*c))/(8*a^3*c^2*(4*a*c - b^2)^(13/2)*(6*b^10 - 6400*a^5*c^5 + 960*a^2*b^6*c^2 - 3850*a^3*b^4*c^3 + 7775*a^4*b^2*c^4 - 120*a*b^8*c)) + (3*b*((b^9*c^5 - 21*a*b^7*c^6 + 147*a^2*b^5*c^7 - 343*a^3*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) + (((8960*a^7*b*c^9 - 6*a^2*b^11*c^4 + 137*a^3*b^9*c^5 - 1217*a^4*b^7*c^6 + 5256*a^5*b^5*c^7 - 11024*a^6*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) + (((5120*a^10*b*c^9 + 2*a^4*b^13*c^3 - 36*a^5*b^11*c^4 + 276*a^6*b^9*c^5 - 1216*a^7*b^7*c^6 + 3456*a^8*b^5*c^7 - 6144*a^9*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) - ((2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)) - (b*((b*((5120*a^10*b*c^9 + 2*a^4*b^13*c^3 - 36*a^5*b^11*c^4 + 276*a^6*b^9*c^5 - 1216*a^7*b^7*c^6 + 3456*a^8*b^5*c^7 - 6144*a^9*b^3*c^8)/(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5) - ((2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) - (b*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(8*a^3*(4*a*c - b^2)^(5/2)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) + (b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c)*(163840*a^13*b*c^9 - 12*a^6*b^15*c^2 + 328*a^7*b^13*c^3 - 3840*a^8*b^11*c^4 + 24960*a^9*b^9*c^5 - 97280*a^10*b^7*c^6 + 227328*a^11*b^5*c^7 - 294912*a^12*b^3*c^8))/(32*a^6*(4*a*c - b^2)^5*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)*(a^6*b^12 + 4096*a^12*c^6 - 24*a^7*b^10*c + 240*a^8*b^8*c^2 - 1280*a^9*b^6*c^3 + 3840*a^10*b^4*c^4 - 6144*a^11*b^2*c^5)))*(b^6 - 45*a^3*c^3 + 40*a^2*b^2*c^2 - 11*a*b^4*c))/(8*a^3*c^2*(4*a*c - b^2)^6*(6*b^10 - 6400*a^5*c^5 + 960*a^2*b^6*c^2 - 3850*a^3*b^4*c^3 + 7775*a^4*b^2*c^4 - 120*a*b^8*c)))*(16*a^9*b^12*(4*a*c - b^2)^(15/2) + 65536*a^15*c^6*(4*a*c - b^2)^(15/2) - 384*a^10*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^11*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^12*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^13*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^14*b^2*c^5*(4*a*c - b^2)^(15/2)))/(b^10*c^2 - 20*a*b^8*c^3 + 160*a^2*b^6*c^4 - 600*a^3*b^4*c^5 + 900*a^4*b^2*c^6) + (3*b*(b^6 - 45*a^3*c^3 + 40*a^2*b^2*c^2 - 11*a*b^4*c)*((((4*a^2*b^8*c^3 - 61*a^3*b^6*c^4 + 302*a^4*b^4*c^5 - 497*a^5*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) - (((4*a^4*b^10*c^2 - 68*a^5*b^8*c^3 + 444*a^6*b^6*c^4 - 1312*a^7*b^4*c^5 + 1472*a^8*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) + ((4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)) - (b^6*c^4 - 14*a*b^4*c^5 + 49*a^2*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) + (b*((b*((4*a^4*b^10*c^2 - 68*a^5*b^8*c^3 + 444*a^6*b^6*c^4 - 1312*a^7*b^4*c^5 + 1472*a^8*b^2*c^6)/(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3) + ((4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(2*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) + (b*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)*(4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(8*a^3*(4*a*c - b^2)^(5/2)*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(4*a^3*(4*a*c - b^2)^(5/2)) + (b^2*(b^4 + 30*a^2*c^2 - 10*a*b^2*c)^2*(4*a^7*b^10*c^2 - 64*a^8*b^8*c^3 + 384*a^9*b^6*c^4 - 1024*a^10*b^4*c^5 + 1024*a^11*b^2*c^6)*(2*b^10 - 2048*a^5*c^5 + 320*a^2*b^6*c^2 - 1280*a^3*b^4*c^3 + 2560*a^4*b^2*c^4 - 40*a*b^8*c))/(32*a^6*(4*a*c - b^2)^5*(a^6*b^8 + 256*a^10*c^4 - 16*a^7*b^6*c + 96*a^8*b^4*c^2 - 256*a^9*b^2*c^3)*(4*a^3*b^10 - 4096*a^8*c^5 - 80*a^4*b^8*c + 640*a^5*b^6*c^2 - 2560*a^6*b^4*c^3 + 5120*a^7*b^2*c^4)))*(16*a^9*b^12*(4*a*c - b^2)^(15/2) + 65536*a^15*c^6*(4*a*c - b^2)^(15/2) - 384*a^10*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^11*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^12*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^13*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^14*b^2*c^5*(4*a*c - b^2)^(15/2)))/(8*a^3*c^2*(4*a*c - b^2)^6*(b^10*c^2 - 20*a*b^8*c^3 + 160*a^2*b^6*c^4 - 600*a^3*b^4*c^5 + 900*a^4*b^2*c^6)*(6*b^10 - 6400*a^5*c^5 + 960*a^2*b^6*c^2 - 3850*a^3*b^4*c^3 + 7775*a^4*b^2*c^4 - 120*a*b^8*c)))*(b^4 + 30*a^2*c^2 - 10*a*b^2*c))/(2*a^3*(4*a*c - b^2)^(5/2))","B"
880,1,10074,255,11.756134,"\text{Not used}","int(1/(x^3*(a + b*x^2 + c*x^4)^3),x)","\frac{\ln\left(\left(\frac{27\,c^5\,x^2\,{\left(10\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}^3}{a^9\,{\left(4\,a\,c-b^2\right)}^6}-\frac{\left(3\,b-3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(\frac{9\,c^3\,\left(-100\,a^5\,c^5+780\,a^4\,b^2\,c^4-837\,a^3\,b^4\,c^3+342\,a^2\,b^6\,c^2-61\,a\,b^8\,c+4\,b^{10}\right)}{a^6\,{\left(4\,a\,c-b^2\right)}^4}-\frac{\left(3\,b-3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(\frac{6\,c^3\,x^2\,\left(100\,a^3\,c^3-30\,a^2\,b^2\,c^2-2\,a\,b^4\,c+b^6\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^2}+\frac{b\,c^2\,\left(3\,b-3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(3\,b^2\,x^2+a\,b-10\,a\,c\,x^2\right)}{a^4}+\frac{12\,b\,c^2\,\left(-10\,a^3\,c^3+23\,a^2\,b^2\,c^2-9\,a\,b^4\,c+b^6\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,a^4}+\frac{9\,b\,c^4\,x^2\,\left(900\,a^4\,c^4-1100\,a^3\,b^2\,c^3+479\,a^2\,b^4\,c^2-89\,a\,b^6\,c+6\,b^8\right)}{a^6\,{\left(4\,a\,c-b^2\right)}^4}\right)}{4\,a^4}+\frac{27\,b\,c^4\,{\left(10\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}^2}{a^9\,{\left(4\,a\,c-b^2\right)}^4}\right)\,\left(\frac{27\,c^5\,x^2\,{\left(10\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}^3}{a^9\,{\left(4\,a\,c-b^2\right)}^6}-\frac{\left(3\,b+3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(\frac{9\,c^3\,\left(-100\,a^5\,c^5+780\,a^4\,b^2\,c^4-837\,a^3\,b^4\,c^3+342\,a^2\,b^6\,c^2-61\,a\,b^8\,c+4\,b^{10}\right)}{a^6\,{\left(4\,a\,c-b^2\right)}^4}-\frac{\left(3\,b+3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(\frac{6\,c^3\,x^2\,\left(100\,a^3\,c^3-30\,a^2\,b^2\,c^2-2\,a\,b^4\,c+b^6\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^2}+\frac{b\,c^2\,\left(3\,b+3\,a^4\,\sqrt{-\frac{{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2}{a^8\,{\left(4\,a\,c-b^2\right)}^5}}\right)\,\left(3\,b^2\,x^2+a\,b-10\,a\,c\,x^2\right)}{a^4}+\frac{12\,b\,c^2\,\left(-10\,a^3\,c^3+23\,a^2\,b^2\,c^2-9\,a\,b^4\,c+b^6\right)}{a^3\,{\left(4\,a\,c-b^2\right)}^2}\right)}{4\,a^4}+\frac{9\,b\,c^4\,x^2\,\left(900\,a^4\,c^4-1100\,a^3\,b^2\,c^3+479\,a^2\,b^4\,c^2-89\,a\,b^6\,c+6\,b^8\right)}{a^6\,{\left(4\,a\,c-b^2\right)}^4}\right)}{4\,a^4}+\frac{27\,b\,c^4\,{\left(10\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}^2}{a^9\,{\left(4\,a\,c-b^2\right)}^4}\right)\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}-\frac{3\,b\,\ln\left(x\right)}{a^4}-\frac{\frac{1}{2\,a}+\frac{x^4\,\left(50\,a^3\,c^3+7\,a^2\,b^2\,c^2-18\,a\,b^4\,c+3\,b^6\right)}{2\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,x^6\,\left(46\,a^2\,b\,c^3-29\,a\,b^3\,c^2+4\,b^5\,c\right)}{4\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^2\,\left(122\,a^2\,b\,c^2-68\,a\,b^3\,c+9\,b^5\right)}{4\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,c^2\,x^8\,\left(10\,a^2\,c^2-7\,a\,b^2\,c+b^4\right)}{2\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^6\,\left(b^2+2\,a\,c\right)+a^2\,x^2+c^2\,x^{10}+2\,a\,b\,x^4+2\,b\,c\,x^8}-\frac{3\,\mathrm{atan}\left(\frac{x^2\,\left(\frac{\left(\frac{27000\,a^6\,c^{11}-56700\,a^5\,b^2\,c^{10}+47790\,a^4\,b^4\,c^9-20601\,a^3\,b^6\,c^8+4779\,a^2\,b^8\,c^7-567\,a\,b^{10}\,c^6+27\,b^{12}\,c^5}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(\frac{129600\,a^9\,b\,c^{10}-223200\,a^8\,b^3\,c^9+156276\,a^7\,b^5\,c^8-57204\,a^6\,b^7\,c^7+11583\,a^5\,b^9\,c^6-1233\,a^4\,b^{11}\,c^5+54\,a^3\,b^{13}\,c^4}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(\frac{153600\,a^{13}\,c^{10}-199680\,a^{12}\,b^2\,c^9+100608\,a^{11}\,b^4\,c^8-22272\,a^{10}\,b^6\,c^7+792\,a^9\,b^8\,c^6+588\,a^8\,b^{10}\,c^5-108\,a^7\,b^{12}\,c^4+6\,a^6\,b^{14}\,c^3}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}-\frac{3\,\left(\frac{3\,\left(\frac{153600\,a^{13}\,c^{10}-199680\,a^{12}\,b^2\,c^9+100608\,a^{11}\,b^4\,c^8-22272\,a^{10}\,b^6\,c^7+792\,a^9\,b^8\,c^6+588\,a^8\,b^{10}\,c^5-108\,a^7\,b^{12}\,c^4+6\,a^6\,b^{14}\,c^3}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{3\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{8\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{9\,{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{32\,a^8\,{\left(4\,a\,c-b^2\right)}^5\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(10\,a^4\,c^4-145\,a^3\,b^2\,c^3+120\,a^2\,b^4\,c^2-33\,a\,b^6\,c+3\,b^8\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^6\,\left(100\,a^6\,c^6+6100\,a^5\,b^2\,c^5-7675\,a^4\,b^4\,c^4+3840\,a^3\,b^6\,c^3-960\,a^2\,b^8\,c^2+120\,a\,b^{10}\,c-6\,b^{12}\right)}+\frac{b\,\left(\frac{\left(\frac{3\,\left(\frac{153600\,a^{13}\,c^{10}-199680\,a^{12}\,b^2\,c^9+100608\,a^{11}\,b^4\,c^8-22272\,a^{10}\,b^6\,c^7+792\,a^9\,b^8\,c^6+588\,a^8\,b^{10}\,c^5-108\,a^7\,b^{12}\,c^4+6\,a^6\,b^{14}\,c^3}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{3\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{8\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}-\frac{3\,\left(\frac{129600\,a^9\,b\,c^{10}-223200\,a^8\,b^3\,c^9+156276\,a^7\,b^5\,c^8-57204\,a^6\,b^7\,c^7+11583\,a^5\,b^9\,c^6-1233\,a^4\,b^{11}\,c^5+54\,a^3\,b^{13}\,c^4}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(\frac{153600\,a^{13}\,c^{10}-199680\,a^{12}\,b^2\,c^9+100608\,a^{11}\,b^4\,c^8-22272\,a^{10}\,b^6\,c^7+792\,a^9\,b^8\,c^6+588\,a^8\,b^{10}\,c^5-108\,a^7\,b^{12}\,c^4+6\,a^6\,b^{14}\,c^3}{4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}}-\frac{\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{27\,{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^3\,\left(163840\,a^{16}\,b\,c^9-294912\,a^{15}\,b^3\,c^8+227328\,a^{14}\,b^5\,c^7-97280\,a^{13}\,b^7\,c^6+24960\,a^{12}\,b^9\,c^5-3840\,a^{11}\,b^{11}\,c^4+328\,a^{10}\,b^{13}\,c^3-12\,a^9\,b^{15}\,c^2\right)}{64\,a^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(4096\,a^{15}\,c^6-6144\,a^{14}\,b^2\,c^5+3840\,a^{13}\,b^4\,c^4-1280\,a^{12}\,b^6\,c^3+240\,a^{11}\,b^8\,c^2-24\,a^{10}\,b^{10}\,c+a^9\,b^{12}\right)}\right)\,\left(190\,a^4\,c^4-335\,a^3\,b^2\,c^3+180\,a^2\,b^4\,c^2-39\,a\,b^6\,c+3\,b^8\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{13/2}\,\left(100\,a^6\,c^6+6100\,a^5\,b^2\,c^5-7675\,a^4\,b^4\,c^4+3840\,a^3\,b^6\,c^3-960\,a^2\,b^8\,c^2+120\,a\,b^{10}\,c-6\,b^{12}\right)}\right)\,\left(16\,a^{12}\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{18}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{13}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{14}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{15}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{16}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{17}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{10800\,a^6\,c^8-32400\,a^5\,b^2\,c^7+35100\,a^4\,b^4\,c^6-17280\,a^3\,b^6\,c^5+4320\,a^2\,b^8\,c^4-540\,a\,b^{10}\,c^3+27\,b^{12}\,c^2}+\frac{\left(\frac{2700\,a^4\,b\,c^8-3780\,a^3\,b^3\,c^7+1863\,a^2\,b^5\,c^6-378\,a\,b^7\,c^5+27\,b^9\,c^4}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}+\frac{\left(\frac{900\,a^8\,c^8-7020\,a^7\,b^2\,c^7+7533\,a^6\,b^4\,c^6-3078\,a^5\,b^6\,c^5+549\,a^4\,b^8\,c^4-36\,a^3\,b^{10}\,c^3}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(\frac{1920\,a^{11}\,b\,c^7-5376\,a^{10}\,b^3\,c^6+4056\,a^9\,b^5\,c^5-1332\,a^8\,b^7\,c^4+204\,a^7\,b^9\,c^3-12\,a^6\,b^{11}\,c^2}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}+\frac{3\,\left(\frac{3\,\left(\frac{1920\,a^{11}\,b\,c^7-5376\,a^{10}\,b^3\,c^6+4056\,a^9\,b^5\,c^5-1332\,a^8\,b^7\,c^4+204\,a^7\,b^9\,c^3-12\,a^6\,b^{11}\,c^2}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{3\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)\,\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{8\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{9\,{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^2\,\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{32\,a^8\,{\left(4\,a\,c-b^2\right)}^5\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(10\,a^4\,c^4-145\,a^3\,b^2\,c^3+120\,a^2\,b^4\,c^2-33\,a\,b^6\,c+3\,b^8\right)\,\left(16\,a^{12}\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{18}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{13}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{14}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{15}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{16}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{17}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^6\,\left(100\,a^6\,c^6+6100\,a^5\,b^2\,c^5-7675\,a^4\,b^4\,c^4+3840\,a^3\,b^6\,c^3-960\,a^2\,b^8\,c^2+120\,a\,b^{10}\,c-6\,b^{12}\right)\,\left(10800\,a^6\,c^8-32400\,a^5\,b^2\,c^7+35100\,a^4\,b^4\,c^6-17280\,a^3\,b^6\,c^5+4320\,a^2\,b^8\,c^4-540\,a\,b^{10}\,c^3+27\,b^{12}\,c^2\right)}-\frac{b\,\left(\frac{\left(\frac{3\,\left(\frac{1920\,a^{11}\,b\,c^7-5376\,a^{10}\,b^3\,c^6+4056\,a^9\,b^5\,c^5-1332\,a^8\,b^7\,c^4+204\,a^7\,b^9\,c^3-12\,a^6\,b^{11}\,c^2}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}-\frac{3\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)\,\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{8\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}-\frac{3\,\left(\frac{900\,a^8\,c^8-7020\,a^7\,b^2\,c^7+7533\,a^6\,b^4\,c^6-3078\,a^5\,b^6\,c^5+549\,a^4\,b^8\,c^4-36\,a^3\,b^{10}\,c^3}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(\frac{1920\,a^{11}\,b\,c^7-5376\,a^{10}\,b^3\,c^6+4056\,a^9\,b^5\,c^5-1332\,a^8\,b^7\,c^4+204\,a^7\,b^9\,c^3-12\,a^6\,b^{11}\,c^2}{256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8}-\frac{\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-6144\,a^5\,b\,c^5+7680\,a^4\,b^3\,c^4-3840\,a^3\,b^5\,c^3+960\,a^2\,b^7\,c^2-120\,a\,b^9\,c+6\,b^{11}\right)}{2\,\left(-4096\,a^9\,c^5+5120\,a^8\,b^2\,c^4-2560\,a^7\,b^4\,c^3+640\,a^6\,b^6\,c^2-80\,a^5\,b^8\,c+4\,a^4\,b^{10}\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{4\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}+\frac{27\,{\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}^3\,\left(1024\,a^{14}\,b^2\,c^6-1024\,a^{13}\,b^4\,c^5+384\,a^{12}\,b^6\,c^4-64\,a^{11}\,b^8\,c^3+4\,a^{10}\,b^{10}\,c^2\right)}{64\,a^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)\,\left(190\,a^4\,c^4-335\,a^3\,b^2\,c^3+180\,a^2\,b^4\,c^2-39\,a\,b^6\,c+3\,b^8\right)\,\left(16\,a^{12}\,b^{12}\,{\left(4\,a\,c-b^2\right)}^{15/2}+65536\,a^{18}\,c^6\,{\left(4\,a\,c-b^2\right)}^{15/2}-384\,a^{13}\,b^{10}\,c\,{\left(4\,a\,c-b^2\right)}^{15/2}+3840\,a^{14}\,b^8\,c^2\,{\left(4\,a\,c-b^2\right)}^{15/2}-20480\,a^{15}\,b^6\,c^3\,{\left(4\,a\,c-b^2\right)}^{15/2}+61440\,a^{16}\,b^4\,c^4\,{\left(4\,a\,c-b^2\right)}^{15/2}-98304\,a^{17}\,b^2\,c^5\,{\left(4\,a\,c-b^2\right)}^{15/2}\right)}{8\,a^3\,c^2\,{\left(4\,a\,c-b^2\right)}^{13/2}\,\left(100\,a^6\,c^6+6100\,a^5\,b^2\,c^5-7675\,a^4\,b^4\,c^4+3840\,a^3\,b^6\,c^3-960\,a^2\,b^8\,c^2+120\,a\,b^{10}\,c-6\,b^{12}\right)\,\left(10800\,a^6\,c^8-32400\,a^5\,b^2\,c^7+35100\,a^4\,b^4\,c^6-17280\,a^3\,b^6\,c^5+4320\,a^2\,b^8\,c^4-540\,a\,b^{10}\,c^3+27\,b^{12}\,c^2\right)}\right)\,\left(-20\,a^3\,c^3+30\,a^2\,b^2\,c^2-10\,a\,b^4\,c+b^6\right)}{2\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}","Not used",1,"(log(((27*c^5*x^2*(b^4 + 10*a^2*c^2 - 7*a*b^2*c)^3)/(a^9*(4*a*c - b^2)^6) - ((3*b - 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*((9*c^3*(4*b^10 - 100*a^5*c^5 + 342*a^2*b^6*c^2 - 837*a^3*b^4*c^3 + 780*a^4*b^2*c^4 - 61*a*b^8*c))/(a^6*(4*a*c - b^2)^4) - ((3*b - 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*((6*c^3*x^2*(b^6 + 100*a^3*c^3 - 30*a^2*b^2*c^2 - 2*a*b^4*c))/(a^3*(4*a*c - b^2)^2) + (b*c^2*(3*b - 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*(a*b + 3*b^2*x^2 - 10*a*c*x^2))/a^4 + (12*b*c^2*(b^6 - 10*a^3*c^3 + 23*a^2*b^2*c^2 - 9*a*b^4*c))/(a^3*(4*a*c - b^2)^2)))/(4*a^4) + (9*b*c^4*x^2*(6*b^8 + 900*a^4*c^4 + 479*a^2*b^4*c^2 - 1100*a^3*b^2*c^3 - 89*a*b^6*c))/(a^6*(4*a*c - b^2)^4)))/(4*a^4) + (27*b*c^4*(b^4 + 10*a^2*c^2 - 7*a*b^2*c)^2)/(a^9*(4*a*c - b^2)^4))*((27*c^5*x^2*(b^4 + 10*a^2*c^2 - 7*a*b^2*c)^3)/(a^9*(4*a*c - b^2)^6) - ((3*b + 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*((9*c^3*(4*b^10 - 100*a^5*c^5 + 342*a^2*b^6*c^2 - 837*a^3*b^4*c^3 + 780*a^4*b^2*c^4 - 61*a*b^8*c))/(a^6*(4*a*c - b^2)^4) - ((3*b + 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*((6*c^3*x^2*(b^6 + 100*a^3*c^3 - 30*a^2*b^2*c^2 - 2*a*b^4*c))/(a^3*(4*a*c - b^2)^2) + (b*c^2*(3*b + 3*a^4*(-(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2/(a^8*(4*a*c - b^2)^5))^(1/2))*(a*b + 3*b^2*x^2 - 10*a*c*x^2))/a^4 + (12*b*c^2*(b^6 - 10*a^3*c^3 + 23*a^2*b^2*c^2 - 9*a*b^4*c))/(a^3*(4*a*c - b^2)^2)))/(4*a^4) + (9*b*c^4*x^2*(6*b^8 + 900*a^4*c^4 + 479*a^2*b^4*c^2 - 1100*a^3*b^2*c^3 - 89*a*b^6*c))/(a^6*(4*a*c - b^2)^4)))/(4*a^4) + (27*b*c^4*(b^4 + 10*a^2*c^2 - 7*a*b^2*c)^2)/(a^9*(4*a*c - b^2)^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)) - (3*b*log(x))/a^4 - (1/(2*a) + (x^4*(3*b^6 + 50*a^3*c^3 + 7*a^2*b^2*c^2 - 18*a*b^4*c))/(2*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*x^6*(4*b^5*c - 29*a*b^3*c^2 + 46*a^2*b*c^3))/(4*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^2*(9*b^5 + 122*a^2*b*c^2 - 68*a*b^3*c))/(4*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*c^2*x^8*(b^4 + 10*a^2*c^2 - 7*a*b^2*c))/(2*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^6*(2*a*c + b^2) + a^2*x^2 + c^2*x^10 + 2*a*b*x^4 + 2*b*c*x^8) - (3*atan((x^2*((((27000*a^6*c^11 + 27*b^12*c^5 - 567*a*b^10*c^6 + 4779*a^2*b^8*c^7 - 20601*a^3*b^6*c^8 + 47790*a^4*b^4*c^9 - 56700*a^5*b^2*c^10)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - (((129600*a^9*b*c^10 + 54*a^3*b^13*c^4 - 1233*a^4*b^11*c^5 + 11583*a^5*b^9*c^6 - 57204*a^6*b^7*c^7 + 156276*a^7*b^5*c^8 - 223200*a^8*b^3*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - (((153600*a^13*c^10 + 6*a^6*b^14*c^3 - 108*a^7*b^12*c^4 + 588*a^8*b^10*c^5 + 792*a^9*b^8*c^6 - 22272*a^10*b^6*c^7 + 100608*a^11*b^4*c^8 - 199680*a^12*b^2*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - ((6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)) - (3*((3*((153600*a^13*c^10 + 6*a^6*b^14*c^3 - 108*a^7*b^12*c^4 + 588*a^8*b^10*c^5 + 792*a^9*b^8*c^6 - 22272*a^10*b^6*c^7 + 100608*a^11*b^4*c^8 - 199680*a^12*b^2*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - ((6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) - (3*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(8*a^4*(4*a*c - b^2)^(5/2)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) + (9*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(32*a^8*(4*a*c - b^2)^5*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(3*b^8 + 10*a^4*c^4 + 120*a^2*b^4*c^2 - 145*a^3*b^2*c^3 - 33*a*b^6*c))/(8*a^3*c^2*(4*a*c - b^2)^6*(100*a^6*c^6 - 6*b^12 - 960*a^2*b^8*c^2 + 3840*a^3*b^6*c^3 - 7675*a^4*b^4*c^4 + 6100*a^5*b^2*c^5 + 120*a*b^10*c)) + (b*((((3*((153600*a^13*c^10 + 6*a^6*b^14*c^3 - 108*a^7*b^12*c^4 + 588*a^8*b^10*c^5 + 792*a^9*b^8*c^6 - 22272*a^10*b^6*c^7 + 100608*a^11*b^4*c^8 - 199680*a^12*b^2*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - ((6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) - (3*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(8*a^4*(4*a*c - b^2)^(5/2)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)) - (3*((129600*a^9*b*c^10 + 54*a^3*b^13*c^4 - 1233*a^4*b^11*c^5 + 11583*a^5*b^9*c^6 - 57204*a^6*b^7*c^7 + 156276*a^7*b^5*c^8 - 223200*a^8*b^3*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - (((153600*a^13*c^10 + 6*a^6*b^14*c^3 - 108*a^7*b^12*c^4 + 588*a^8*b^10*c^5 + 792*a^9*b^8*c^6 - 22272*a^10*b^6*c^7 + 100608*a^11*b^4*c^8 - 199680*a^12*b^2*c^9)/(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5) - ((6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c)*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) + (27*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^3*(163840*a^16*b*c^9 - 12*a^9*b^15*c^2 + 328*a^10*b^13*c^3 - 3840*a^11*b^11*c^4 + 24960*a^12*b^9*c^5 - 97280*a^13*b^7*c^6 + 227328*a^14*b^5*c^7 - 294912*a^15*b^3*c^8))/(64*a^12*(4*a*c - b^2)^(15/2)*(a^9*b^12 + 4096*a^15*c^6 - 24*a^10*b^10*c + 240*a^11*b^8*c^2 - 1280*a^12*b^6*c^3 + 3840*a^13*b^4*c^4 - 6144*a^14*b^2*c^5)))*(3*b^8 + 190*a^4*c^4 + 180*a^2*b^4*c^2 - 335*a^3*b^2*c^3 - 39*a*b^6*c))/(8*a^3*c^2*(4*a*c - b^2)^(13/2)*(100*a^6*c^6 - 6*b^12 - 960*a^2*b^8*c^2 + 3840*a^3*b^6*c^3 - 7675*a^4*b^4*c^4 + 6100*a^5*b^2*c^5 + 120*a*b^10*c)))*(16*a^12*b^12*(4*a*c - b^2)^(15/2) + 65536*a^18*c^6*(4*a*c - b^2)^(15/2) - 384*a^13*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^14*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^15*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^16*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^17*b^2*c^5*(4*a*c - b^2)^(15/2)))/(10800*a^6*c^8 + 27*b^12*c^2 - 540*a*b^10*c^3 + 4320*a^2*b^8*c^4 - 17280*a^3*b^6*c^5 + 35100*a^4*b^4*c^6 - 32400*a^5*b^2*c^7) + (((27*b^9*c^4 - 378*a*b^7*c^5 + 2700*a^4*b*c^8 + 1863*a^2*b^5*c^6 - 3780*a^3*b^3*c^7)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) + (((900*a^8*c^8 - 36*a^3*b^10*c^3 + 549*a^4*b^8*c^4 - 3078*a^5*b^6*c^5 + 7533*a^6*b^4*c^6 - 7020*a^7*b^2*c^7)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - (((1920*a^11*b*c^7 - 12*a^6*b^11*c^2 + 204*a^7*b^9*c^3 - 1332*a^8*b^7*c^4 + 4056*a^9*b^5*c^5 - 5376*a^10*b^3*c^6)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - ((4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)) + (3*((3*((1920*a^11*b*c^7 - 12*a^6*b^11*c^2 + 204*a^7*b^9*c^3 - 1332*a^8*b^7*c^4 + 4056*a^9*b^5*c^5 - 5376*a^10*b^3*c^6)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - ((4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) - (3*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)*(4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(8*a^4*(4*a*c - b^2)^(5/2)*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) - (9*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^2*(4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(32*a^8*(4*a*c - b^2)^5*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(3*b^8 + 10*a^4*c^4 + 120*a^2*b^4*c^2 - 145*a^3*b^2*c^3 - 33*a*b^6*c)*(16*a^12*b^12*(4*a*c - b^2)^(15/2) + 65536*a^18*c^6*(4*a*c - b^2)^(15/2) - 384*a^13*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^14*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^15*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^16*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^17*b^2*c^5*(4*a*c - b^2)^(15/2)))/(8*a^3*c^2*(4*a*c - b^2)^6*(100*a^6*c^6 - 6*b^12 - 960*a^2*b^8*c^2 + 3840*a^3*b^6*c^3 - 7675*a^4*b^4*c^4 + 6100*a^5*b^2*c^5 + 120*a*b^10*c)*(10800*a^6*c^8 + 27*b^12*c^2 - 540*a*b^10*c^3 + 4320*a^2*b^8*c^4 - 17280*a^3*b^6*c^5 + 35100*a^4*b^4*c^6 - 32400*a^5*b^2*c^7)) - (b*((((3*((1920*a^11*b*c^7 - 12*a^6*b^11*c^2 + 204*a^7*b^9*c^3 - 1332*a^8*b^7*c^4 + 4056*a^9*b^5*c^5 - 5376*a^10*b^3*c^6)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - ((4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) - (3*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)*(4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(8*a^4*(4*a*c - b^2)^(5/2)*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)) - (3*((900*a^8*c^8 - 36*a^3*b^10*c^3 + 549*a^4*b^8*c^4 - 3078*a^5*b^6*c^5 + 7533*a^6*b^4*c^6 - 7020*a^7*b^2*c^7)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - (((1920*a^11*b*c^7 - 12*a^6*b^11*c^2 + 204*a^7*b^9*c^3 - 1332*a^8*b^7*c^4 + 4056*a^9*b^5*c^5 - 5376*a^10*b^3*c^6)/(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3) - ((4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6)*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(6*b^11 - 6144*a^5*b*c^5 + 960*a^2*b^7*c^2 - 3840*a^3*b^5*c^3 + 7680*a^4*b^3*c^4 - 120*a*b^9*c))/(2*(4*a^4*b^10 - 4096*a^9*c^5 - 80*a^5*b^8*c + 640*a^6*b^6*c^2 - 2560*a^7*b^4*c^3 + 5120*a^8*b^2*c^4)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(4*a^4*(4*a*c - b^2)^(5/2)) + (27*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c)^3*(4*a^10*b^10*c^2 - 64*a^11*b^8*c^3 + 384*a^12*b^6*c^4 - 1024*a^13*b^4*c^5 + 1024*a^14*b^2*c^6))/(64*a^12*(4*a*c - b^2)^(15/2)*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))*(3*b^8 + 190*a^4*c^4 + 180*a^2*b^4*c^2 - 335*a^3*b^2*c^3 - 39*a*b^6*c)*(16*a^12*b^12*(4*a*c - b^2)^(15/2) + 65536*a^18*c^6*(4*a*c - b^2)^(15/2) - 384*a^13*b^10*c*(4*a*c - b^2)^(15/2) + 3840*a^14*b^8*c^2*(4*a*c - b^2)^(15/2) - 20480*a^15*b^6*c^3*(4*a*c - b^2)^(15/2) + 61440*a^16*b^4*c^4*(4*a*c - b^2)^(15/2) - 98304*a^17*b^2*c^5*(4*a*c - b^2)^(15/2)))/(8*a^3*c^2*(4*a*c - b^2)^(13/2)*(100*a^6*c^6 - 6*b^12 - 960*a^2*b^8*c^2 + 3840*a^3*b^6*c^3 - 7675*a^4*b^4*c^4 + 6100*a^5*b^2*c^5 + 120*a*b^10*c)*(10800*a^6*c^8 + 27*b^12*c^2 - 540*a*b^10*c^3 + 4320*a^2*b^8*c^4 - 17280*a^3*b^6*c^5 + 35100*a^4*b^4*c^6 - 32400*a^5*b^2*c^7)))*(b^6 - 20*a^3*c^3 + 30*a^2*b^2*c^2 - 10*a*b^4*c))/(2*a^4*(4*a*c - b^2)^(5/2))","B"
881,1,10912,400,9.035588,"\text{Not used}","int(x^10/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{x^3\,\left(28\,a^3\,c^2-49\,a^2\,b^2\,c+6\,a\,b^4\right)}{8\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^7\,\left(44\,a^2\,c^2-37\,a\,b^2\,c+5\,b^4\right)}{8\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{b\,x^5\,\left(4\,a^2\,c^2+20\,a\,b^2\,c-3\,b^4\right)}{8\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{3\,a^2\,b\,x\,\left(8\,a\,c-b^2\right)}{8\,c^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}-\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}+\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}-\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{3\,\left(197568\,a^7\,c^4-117936\,a^6\,b^2\,c^3+29844\,a^5\,b^4\,c^2-3645\,a^4\,b^6\,c+189\,a^3\,b^8\right)}{256\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}+\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}+\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}-\frac{3\,\left(197568\,a^7\,c^4-117936\,a^6\,b^2\,c^3+29844\,a^5\,b^4\,c^2-3645\,a^4\,b^6\,c+189\,a^3\,b^8\right)}{256\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\left(\frac{3\,\left(2097152\,a^7\,b\,c^9-2883584\,a^6\,b^3\,c^8+1638400\,a^5\,b^5\,c^7-491520\,a^4\,b^7\,c^6+81920\,a^3\,b^9\,c^5-7168\,a^2\,b^{11}\,c^4+256\,a\,b^{13}\,c^3\right)}{512\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,\left(-262144\,a^5\,b\,c^{10}+327680\,a^4\,b^3\,c^9-163840\,a^3\,b^5\,c^8+40960\,a^2\,b^7\,c^7-5120\,a\,b^9\,c^6+256\,b^{11}\,c^5\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}+\frac{x\,\left(-14112\,a^5\,c^5+21312\,a^4\,b^2\,c^4-9090\,a^3\,b^4\,c^3+1881\,a^2\,b^6\,c^2-198\,a\,b^8\,c+9\,b^{10}\right)}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{10}\,c^{15}-2621440\,a^9\,b^2\,c^{14}+2949120\,a^8\,b^4\,c^{13}-1966080\,a^7\,b^6\,c^{12}+860160\,a^6\,b^8\,c^{11}-258048\,a^5\,b^{10}\,c^{10}+53760\,a^4\,b^{12}\,c^9-7680\,a^3\,b^{14}\,c^8+720\,a^2\,b^{16}\,c^7-40\,a\,b^{18}\,c^6+b^{20}\,c^5\right)}}\,2{}\mathrm{i}","Not used",1,"- ((x^3*(6*a*b^4 + 28*a^3*c^2 - 49*a^2*b^2*c))/(8*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^7*(5*b^4 + 44*a^2*c^2 - 37*a*b^2*c))/(8*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (b*x^5*(4*a^2*c^2 - 3*b^4 + 20*a*b^2*c))/(8*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (3*a^2*b*x*(8*a*c - b^2))/(8*c^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan(((((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) - (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*1i - (((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) + (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*1i)/((((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) - (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (3*(189*a^3*b^8 + 197568*a^7*c^4 - 3645*a^4*b^6*c + 29844*a^5*b^4*c^2 - 117936*a^6*b^2*c^3))/(256*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) + (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*2i - atan(((((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) - (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*1i - (((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) + (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*1i)/((((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) - (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) - (3*(189*a^3*b^8 + 197568*a^7*c^4 - 3645*a^4*b^6*c + 29844*a^5*b^4*c^2 - 117936*a^6*b^2*c^3))/(256*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (((3*(256*a*b^13*c^3 + 2097152*a^7*b*c^9 - 7168*a^2*b^11*c^4 + 81920*a^3*b^9*c^5 - 491520*a^4*b^7*c^6 + 1638400*a^5*b^5*c^7 - 2883584*a^6*b^3*c^8))/(512*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)) + (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*(256*b^11*c^5 - 5120*a*b^9*c^6 - 262144*a^5*b*c^10 + 40960*a^2*b^7*c^7 - 163840*a^3*b^5*c^8 + 327680*a^4*b^3*c^9))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2) + (x*(9*b^10 - 14112*a^5*c^5 + 1881*a^2*b^6*c^2 - 9090*a^3*b^4*c^3 + 21312*a^4*b^2*c^4 - 198*a*b^8*c))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(1048576*a^10*c^15 + b^20*c^5 - 40*a*b^18*c^6 + 720*a^2*b^16*c^7 - 7680*a^3*b^14*c^8 + 53760*a^4*b^12*c^9 - 258048*a^5*b^10*c^10 + 860160*a^6*b^8*c^11 - 1966080*a^7*b^6*c^12 + 2949120*a^8*b^4*c^13 - 2621440*a^9*b^2*c^14)))^(1/2)*2i","B"
882,1,9575,348,8.536843,"\text{Not used}","int(x^8/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{x^3\,\left(14\,c\,a^2\,b+a\,b^3\right)}{4\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{x^7\,\left(b^3-16\,a\,b\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^5\,\left(36\,a^2\,c^2+5\,a\,b^2\,c+b^4\right)}{8\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{a^2\,x\,\left(b^2+20\,a\,c\right)}{8\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{6400\,a^5\,b\,c^3+9456\,a^4\,b^3\,c^2-1176\,a^3\,b^5\,c+35\,a^2\,b^7}{256\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\left(\left(\frac{5242880\,a^7\,c^8-6291456\,a^6\,b^2\,c^7+2949120\,a^5\,b^4\,c^6-655360\,a^4\,b^6\,c^5+61440\,a^3\,b^8\,c^4-256\,a\,b^{12}\,c^2}{512\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,\left(-262144\,a^5\,b\,c^8+327680\,a^4\,b^3\,c^7-163840\,a^3\,b^5\,c^6+40960\,a^2\,b^7\,c^5-5120\,a\,b^9\,c^4+256\,b^{11}\,c^3\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}+\frac{x\,\left(800\,a^4\,c^4+208\,a^3\,b^2\,c^3+314\,a^2\,b^4\,c^2-36\,a\,b^6\,c+b^8\right)}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}-\frac{6400\,a^5\,b\,c^3+9456\,a^4\,b^3\,c^2-1176\,a^3\,b^5\,c+35\,a^2\,b^7}{256\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{10}\,c^{13}-2621440\,a^9\,b^2\,c^{12}+2949120\,a^8\,b^4\,c^{11}-1966080\,a^7\,b^6\,c^{10}+860160\,a^6\,b^8\,c^9-258048\,a^5\,b^{10}\,c^8+53760\,a^4\,b^{12}\,c^7-7680\,a^3\,b^{14}\,c^6+720\,a^2\,b^{16}\,c^5-40\,a\,b^{18}\,c^4+b^{20}\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*1i - (((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*1i)/((((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (35*a^2*b^7 - 1176*a^3*b^5*c + 6400*a^5*b*c^3 + 9456*a^4*b^3*c^2)/(256*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6))))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*2i + atan(((((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*1i - (((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*1i)/((((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (((5242880*a^7*c^8 - 256*a*b^12*c^2 + 61440*a^3*b^8*c^4 - 655360*a^4*b^6*c^5 + 2949120*a^5*b^4*c^6 - 6291456*a^6*b^2*c^7)/(512*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*(256*b^11*c^3 - 5120*a*b^9*c^4 - 262144*a^5*b*c^8 + 40960*a^2*b^7*c^5 - 163840*a^3*b^5*c^6 + 327680*a^4*b^3*c^7))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) + (x*(b^8 + 800*a^4*c^4 + 314*a^2*b^4*c^2 + 208*a^3*b^2*c^3 - 36*a*b^6*c))/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2) - (35*a^2*b^7 - 1176*a^3*b^5*c + 6400*a^5*b*c^3 + 9456*a^4*b^3*c^2)/(256*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6))))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(1048576*a^10*c^13 + b^20*c^3 - 40*a*b^18*c^4 + 720*a^2*b^16*c^5 - 7680*a^3*b^14*c^6 + 53760*a^4*b^12*c^7 - 258048*a^5*b^10*c^8 + 860160*a^6*b^8*c^9 - 1966080*a^7*b^6*c^10 + 2949120*a^8*b^4*c^11 - 2621440*a^9*b^2*c^12)))^(1/2)*2i - ((x^3*(a*b^3 + 14*a^2*b*c))/(4*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^7*(b^3 - 16*a*b*c))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^5*(b^4 + 36*a^2*c^2 + 5*a*b^2*c))/(8*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (a^2*x*(20*a*c + b^2))/(8*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6)","B"
883,1,8521,298,8.178825,"\text{Not used}","int(x^6/(a + b*x^2 + c*x^4)^3,x)","\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}-\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,1{}\mathrm{i}}{\frac{3\,\left(576\,a^4\,c^4+1584\,a^3\,b^2\,c^3+540\,a^2\,b^4\,c^2+45\,a\,b^6\,c\right)}{256\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}-\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,2{}\mathrm{i}+\frac{\frac{x^3\,\left(19\,a\,b^2-4\,a^2\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,c\,x^7\,\left(b^2+4\,a\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a^2\,b\,x}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^5\,\left(5\,b^2+16\,a\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}-\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}-\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\left(\left(\frac{3\,\left(-1048576\,a^6\,b\,c^7+1310720\,a^5\,b^3\,c^6-655360\,a^4\,b^5\,c^5+163840\,a^3\,b^7\,c^4-20480\,a^2\,b^9\,c^3+1024\,a\,b^{11}\,c^2\right)}{512\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,\left(-262144\,a^5\,b\,c^7+327680\,a^4\,b^3\,c^6-163840\,a^3\,b^5\,c^5+40960\,a^2\,b^7\,c^4-5120\,a\,b^9\,c^3+256\,b^{11}\,c^2\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\frac{x\,\left(-288\,a^3\,c^4+576\,a^2\,b^2\,c^3+126\,a\,b^4\,c^2+9\,b^6\,c\right)}{32\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}+\frac{3\,\left(576\,a^4\,c^4+1584\,a^3\,b^2\,c^3+540\,a^2\,b^4\,c^2+45\,a\,b^6\,c\right)}{256\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{10}\,c^{11}-2621440\,a^9\,b^2\,c^{10}+2949120\,a^8\,b^4\,c^9-1966080\,a^7\,b^6\,c^8+860160\,a^6\,b^8\,c^7-258048\,a^5\,b^{10}\,c^6+53760\,a^4\,b^{12}\,c^5-7680\,a^3\,b^{14}\,c^4+720\,a^2\,b^{16}\,c^3-40\,a\,b^{18}\,c^2+b^{20}\,c\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) - (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*1i - (((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*1i)/((3*(576*a^4*c^4 + 540*a^2*b^4*c^2 + 1584*a^3*b^2*c^3 + 45*a*b^6*c))/(256*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) - (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*2i + ((x^3*(19*a*b^2 - 4*a^2*c))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*c*x^7*(4*a*c + b^2))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a^2*b*x)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^5*(16*a*c + 5*b^2))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) - (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*1i - (((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*1i)/((((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) - (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (((3*(1024*a*b^11*c^2 - 1048576*a^6*b*c^7 - 20480*a^2*b^9*c^3 + 163840*a^3*b^7*c^4 - 655360*a^4*b^5*c^5 + 1310720*a^5*b^3*c^6))/(512*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*(256*b^11*c^2 - 5120*a*b^9*c^3 - 262144*a^5*b*c^7 + 40960*a^2*b^7*c^4 - 163840*a^3*b^5*c^5 + 327680*a^4*b^3*c^6))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (x*(9*b^6*c - 288*a^3*c^4 + 126*a*b^4*c^2 + 576*a^2*b^2*c^3))/(32*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2) + (3*(576*a^4*c^4 + 540*a^2*b^4*c^2 + 1584*a^3*b^2*c^3 + 45*a*b^6*c))/(256*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c))))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(b^20*c + 1048576*a^10*c^11 - 40*a*b^18*c^2 + 720*a^2*b^16*c^3 - 7680*a^3*b^14*c^4 + 53760*a^4*b^12*c^5 - 258048*a^5*b^10*c^6 + 860160*a^6*b^8*c^7 - 1966080*a^7*b^6*c^8 + 2949120*a^8*b^4*c^9 - 2621440*a^9*b^2*c^10)))^(1/2)*2i","B"
884,1,8397,289,7.589557,"\text{Not used}","int(x^4/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{x^3\,\left(5\,b^3+16\,a\,c\,b\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{x^5\,\left(4\,a\,c^2-19\,b^2\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,b\,c^2\,x^7}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a\,x\,\left(b^2+4\,a\,c\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}+\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{3\,\left(144\,a^2\,b\,c^5+360\,a\,b^3\,c^4+45\,b^5\,c^3\right)}{64\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}+\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}}\right)\,\sqrt{\frac{9\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{15}+81920\,a^7\,b\,c^7+560\,a^2\,b^{11}\,c^2-4160\,a^3\,b^9\,c^3+11520\,a^4\,b^7\,c^4+1024\,a^5\,b^5\,c^5-61440\,a^6\,b^3\,c^6-20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}+\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}-\frac{3\,\left(144\,a^2\,b\,c^5+360\,a\,b^3\,c^4+45\,b^5\,c^3\right)}{64\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\left(\frac{3\,\left(262144\,a^6\,c^8-262144\,a^5\,b^2\,c^7+81920\,a^4\,b^4\,c^6-5120\,a^2\,b^8\,c^4+1024\,a\,b^{10}\,c^3-64\,b^{12}\,c^2\right)}{128\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,\left(-131072\,a^5\,b\,c^7+163840\,a^4\,b^3\,c^6-81920\,a^3\,b^5\,c^5+20480\,a^2\,b^7\,c^4-2560\,a\,b^9\,c^3+128\,b^{11}\,c^2\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}+\frac{x\,\left(144\,a^2\,c^5+72\,a\,b^2\,c^4+117\,b^4\,c^3\right)}{16\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}}\right)\,\sqrt{-\frac{9\,\left(b^{15}+\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81920\,a^7\,b\,c^7-560\,a^2\,b^{11}\,c^2+4160\,a^3\,b^9\,c^3-11520\,a^4\,b^7\,c^4-1024\,a^5\,b^5\,c^5+61440\,a^6\,b^3\,c^6+20\,a\,b^{13}\,c\right)}{512\,\left(1048576\,a^{11}\,c^{10}-2621440\,a^{10}\,b^2\,c^9+2949120\,a^9\,b^4\,c^8-1966080\,a^8\,b^6\,c^7+860160\,a^7\,b^8\,c^6-258048\,a^6\,b^{10}\,c^5+53760\,a^5\,b^{12}\,c^4-7680\,a^4\,b^{14}\,c^3+720\,a^3\,b^{16}\,c^2-40\,a^2\,b^{18}\,c+a\,b^{20}\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*1i - (((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) + (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*1i)/((((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (3*(45*b^5*c^3 + 360*a*b^3*c^4 + 144*a^2*b*c^5))/(64*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) + (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)))*((9*((-(4*a*c - b^2)^15)^(1/2) - b^15 + 81920*a^7*b*c^7 + 560*a^2*b^11*c^2 - 4160*a^3*b^9*c^3 + 11520*a^4*b^7*c^4 + 1024*a^5*b^5*c^5 - 61440*a^6*b^3*c^6 - 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*2i - ((x^3*(5*b^3 + 16*a*b*c))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^5*(4*a*c^2 - 19*b^2*c))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*b*c^2*x^7)/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a*x*(4*a*c + b^2))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*1i - (((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) + (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*1i)/((((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) - (3*(45*b^5*c^3 + 360*a*b^3*c^4 + 144*a^2*b*c^5))/(64*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (((3*(262144*a^6*c^8 - 64*b^12*c^2 + 1024*a*b^10*c^3 - 5120*a^2*b^8*c^4 + 81920*a^4*b^4*c^6 - 262144*a^5*b^2*c^7))/(128*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + (x*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*(128*b^11*c^2 - 2560*a*b^9*c^3 - 131072*a^5*b*c^7 + 20480*a^2*b^7*c^4 - 81920*a^3*b^5*c^5 + 163840*a^4*b^3*c^6))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2) + (x*(144*a^2*c^5 + 117*b^4*c^3 + 72*a*b^2*c^4))/(16*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)))*(-(9*(b^15 + (-(4*a*c - b^2)^15)^(1/2) - 81920*a^7*b*c^7 - 560*a^2*b^11*c^2 + 4160*a^3*b^9*c^3 - 11520*a^4*b^7*c^4 - 1024*a^5*b^5*c^5 + 61440*a^6*b^3*c^6 + 20*a*b^13*c))/(512*(a*b^20 + 1048576*a^11*c^10 - 40*a^2*b^18*c + 720*a^3*b^16*c^2 - 7680*a^4*b^14*c^3 + 53760*a^5*b^12*c^4 - 258048*a^6*b^10*c^5 + 860160*a^7*b^8*c^6 - 1966080*a^8*b^6*c^7 + 2949120*a^9*b^4*c^8 - 2621440*a^10*b^2*c^9)))^(1/2)*2i","B"
885,1,9731,311,8.367209,"\text{Not used}","int(x^2/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{b\,x\,\left(16\,a\,c-b^2\right)}{8\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^3\,\left(36\,a^2\,c^2+5\,a\,b^2\,c+b^4\right)}{8\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^5\,\left(b^2\,c+14\,a\,c^2\right)}{4\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{c\,x^7\,\left(b^2\,c+20\,a\,c^2\right)}{8\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{8000\,a^3\,c^7+12720\,a^2\,b^2\,c^6-84\,a\,b^4\,c^5-35\,b^6\,c^4}{256\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}}\right)\,\sqrt{-\frac{b^{17}+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c-25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\left(\left(\frac{4194304\,a^7\,b\,c^8-5505024\,a^6\,b^3\,c^7+2949120\,a^5\,b^5\,c^6-819200\,a^4\,b^7\,c^5+122880\,a^3\,b^9\,c^4-9216\,a^2\,b^{11}\,c^3+256\,a\,b^{13}\,c^2}{512\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,\left(262144\,a^7\,b\,c^7-327680\,a^6\,b^3\,c^6+163840\,a^5\,b^5\,c^5-40960\,a^4\,b^7\,c^4+5120\,a^3\,b^9\,c^3-256\,a^2\,b^{11}\,c^2\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}+\frac{x\,\left(800\,a^3\,c^6-1472\,a^2\,b^2\,c^5+34\,a\,b^4\,c^4-b^6\,c^3\right)}{32\,\left(256\,a^6\,c^4-256\,a^5\,b^2\,c^3+96\,a^4\,b^4\,c^2-16\,a^3\,b^6\,c+a^2\,b^8\right)}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}-\frac{8000\,a^3\,c^7+12720\,a^2\,b^2\,c^6-84\,a\,b^4\,c^5-35\,b^6\,c^4}{256\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}}\right)\,\sqrt{-\frac{b^{17}-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^8\,b\,c^8+1140\,a^2\,b^{13}\,c^2-10160\,a^3\,b^{11}\,c^3+34880\,a^4\,b^9\,c^4+43776\,a^5\,b^7\,c^5-680960\,a^6\,b^5\,c^6+1863680\,a^7\,b^3\,c^7-55\,a\,b^{15}\,c+25\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{512\,\left(1048576\,a^{13}\,c^{10}-2621440\,a^{12}\,b^2\,c^9+2949120\,a^{11}\,b^4\,c^8-1966080\,a^{10}\,b^6\,c^7+860160\,a^9\,b^8\,c^6-258048\,a^8\,b^{10}\,c^5+53760\,a^7\,b^{12}\,c^4-7680\,a^6\,b^{14}\,c^3+720\,a^5\,b^{16}\,c^2-40\,a^4\,b^{18}\,c+a^3\,b^{20}\right)}}\,2{}\mathrm{i}","Not used",1,"((b*x*(16*a*c - b^2))/(8*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^3*(b^4 + 36*a^2*c^2 + 5*a*b^2*c))/(8*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^5*(14*a*c^2 + b^2*c))/(4*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (c*x^7*(20*a*c^2 + b^2*c))/(8*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) - (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*1i - (((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) + (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*1i)/((((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) - (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) + (x*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (8000*a^3*c^7 - 35*b^6*c^4 - 84*a*b^4*c^5 + 12720*a^2*b^2*c^6)/(256*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5))))*(-(b^17 + b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c - 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*2i + atan(((((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) - (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*1i - (((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) + (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*1i)/((((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) - (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (((256*a*b^13*c^2 + 4194304*a^7*b*c^8 - 9216*a^2*b^11*c^3 + 122880*a^3*b^9*c^4 - 819200*a^4*b^7*c^5 + 2949120*a^5*b^5*c^6 - 5505024*a^6*b^3*c^7)/(512*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)) + (x*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*(262144*a^7*b*c^7 - 256*a^2*b^11*c^2 + 5120*a^3*b^9*c^3 - 40960*a^4*b^7*c^4 + 163840*a^5*b^5*c^5 - 327680*a^6*b^3*c^6))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) + (x*(800*a^3*c^6 - b^6*c^3 + 34*a*b^4*c^4 - 1472*a^2*b^2*c^5))/(32*(a^2*b^8 + 256*a^6*c^4 - 16*a^3*b^6*c + 96*a^4*b^4*c^2 - 256*a^5*b^2*c^3)))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2) - (8000*a^3*c^7 - 35*b^6*c^4 - 84*a*b^4*c^5 + 12720*a^2*b^2*c^6)/(256*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5))))*(-(b^17 - b^2*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^8*b*c^8 + 1140*a^2*b^13*c^2 - 10160*a^3*b^11*c^3 + 34880*a^4*b^9*c^4 + 43776*a^5*b^7*c^5 - 680960*a^6*b^5*c^6 + 1863680*a^7*b^3*c^7 - 55*a*b^15*c + 25*a*c*(-(4*a*c - b^2)^15)^(1/2))/(512*(a^3*b^20 + 1048576*a^13*c^10 - 40*a^4*b^18*c + 720*a^5*b^16*c^2 - 7680*a^6*b^14*c^3 + 53760*a^7*b^12*c^4 - 258048*a^8*b^10*c^5 + 860160*a^9*b^8*c^6 - 1966080*a^10*b^6*c^7 + 2949120*a^11*b^4*c^8 - 2621440*a^12*b^2*c^9)))^(1/2)*2i","B"
886,1,10979,355,8.996924,"\text{Not used}","int(1/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{x\,\left(44\,a^2\,c^2-37\,a\,b^2\,c+5\,b^4\right)}{8\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^5\,\left(28\,a^2\,c^3-49\,a\,b^2\,c^2+6\,b^4\,c\right)}{8\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{x^3\,\left(4\,a^2\,b\,c^2+20\,a\,b^3\,c-3\,b^5\right)}{8\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,c\,x^7\,\left(b^3\,c-8\,a\,b\,c^2\right)}{8\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}-\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}-\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{x\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}-\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\frac{3\,\left(-56448\,a^3\,b\,c^8+22608\,a^2\,b^3\,c^7-3456\,a\,b^5\,c^6+189\,b^7\,c^5\right)}{256\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}}\right)\,\sqrt{-\frac{9\,\left(b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1720320\,a^9\,b\,c^9+769\,a^2\,b^{15}\,c^2-8620\,a^3\,b^{13}\,c^3+63440\,a^4\,b^{11}\,c^4-316864\,a^5\,b^9\,c^5+1069824\,a^6\,b^7\,c^6-2343936\,a^7\,b^5\,c^7+3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}-\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,1{}\mathrm{i}}{\frac{3\,\left(-56448\,a^3\,b\,c^8+22608\,a^2\,b^3\,c^7-3456\,a\,b^5\,c^6+189\,b^7\,c^5\right)}{256\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}-\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}+\left(\left(\frac{3\,\left(7340032\,a^9\,c^9-11534336\,a^8\,b^2\,c^8+7798784\,a^7\,b^4\,c^7-2949120\,a^6\,b^6\,c^6+675840\,a^5\,b^8\,c^5-94208\,a^4\,b^{10}\,c^4+7424\,a^3\,b^{12}\,c^3-256\,a^2\,b^{14}\,c^2\right)}{512\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{x\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,\left(262144\,a^9\,b\,c^7-327680\,a^8\,b^3\,c^6+163840\,a^7\,b^5\,c^5-40960\,a^6\,b^7\,c^4+5120\,a^5\,b^9\,c^3-256\,a^4\,b^{11}\,c^2\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}-\frac{x\,\left(14112\,a^4\,c^7-6192\,a^3\,b^2\,c^6+1530\,a^2\,b^4\,c^5-180\,a\,b^6\,c^4+9\,b^8\,c^3\right)}{32\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}}\right)\,\sqrt{\frac{9\,\left(b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}+1720320\,a^9\,b\,c^9-769\,a^2\,b^{15}\,c^2+8620\,a^3\,b^{13}\,c^3-63440\,a^4\,b^{11}\,c^4+316864\,a^5\,b^9\,c^5-1069824\,a^6\,b^7\,c^6+2343936\,a^7\,b^5\,c^7-3010560\,a^8\,b^3\,c^8+49\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+41\,a\,b^{17}\,c-11\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{15}\,c^{10}-2621440\,a^{14}\,b^2\,c^9+2949120\,a^{13}\,b^4\,c^8-1966080\,a^{12}\,b^6\,c^7+860160\,a^{11}\,b^8\,c^6-258048\,a^{10}\,b^{10}\,c^5+53760\,a^9\,b^{12}\,c^4-7680\,a^8\,b^{14}\,c^3+720\,a^7\,b^{16}\,c^2-40\,a^6\,b^{18}\,c+a^5\,b^{20}\right)}}\,2{}\mathrm{i}","Not used",1,"((x*(5*b^4 + 44*a^2*c^2 - 37*a*b^2*c))/(8*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^5*(6*b^4*c + 28*a^2*c^3 - 49*a*b^2*c^2))/(8*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^3*(4*a^2*b*c^2 - 3*b^5 + 20*a*b^3*c))/(8*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*c*x^7*(b^3*c - 8*a*b*c^2))/(8*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan(((((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) - (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*1i - (((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) + (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) - (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*1i)/((((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) - (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) + (x*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) - (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (3*(189*b^7*c^5 - 3456*a*b^5*c^6 - 56448*a^3*b*c^8 + 22608*a^2*b^3*c^7))/(256*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5))))*(-(9*(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) - 1720320*a^9*b*c^9 + 769*a^2*b^15*c^2 - 8620*a^3*b^13*c^3 + 63440*a^4*b^11*c^4 - 316864*a^5*b^9*c^5 + 1069824*a^6*b^7*c^6 - 2343936*a^7*b^5*c^7 + 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*2i - atan(((((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) - (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*1i - (((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) + (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) - (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*1i)/((3*(189*b^7*c^5 - 3456*a*b^5*c^6 - 56448*a^3*b*c^8 + 22608*a^2*b^3*c^7))/(256*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) + (((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) - (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) + (((3*(7340032*a^9*c^9 - 256*a^2*b^14*c^2 + 7424*a^3*b^12*c^3 - 94208*a^4*b^10*c^4 + 675840*a^5*b^8*c^5 - 2949120*a^6*b^6*c^6 + 7798784*a^7*b^4*c^7 - 11534336*a^8*b^2*c^8))/(512*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)) + (x*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*(262144*a^9*b*c^7 - 256*a^4*b^11*c^2 + 5120*a^5*b^9*c^3 - 40960*a^6*b^7*c^4 + 163840*a^7*b^5*c^5 - 327680*a^8*b^3*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2) - (x*(14112*a^4*c^7 + 9*b^8*c^3 - 180*a*b^6*c^4 + 1530*a^2*b^4*c^5 - 6192*a^3*b^2*c^6))/(32*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)))*((9*(b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 + 1720320*a^9*b*c^9 - 769*a^2*b^15*c^2 + 8620*a^3*b^13*c^3 - 63440*a^4*b^11*c^4 + 316864*a^5*b^9*c^5 - 1069824*a^6*b^7*c^6 + 2343936*a^7*b^5*c^7 - 3010560*a^8*b^3*c^8 + 49*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 41*a*b^17*c - 11*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^5*b^20 + 1048576*a^15*c^10 - 40*a^6*b^18*c + 720*a^7*b^16*c^2 - 7680*a^8*b^14*c^3 + 53760*a^9*b^12*c^4 - 258048*a^10*b^10*c^5 + 860160*a^11*b^8*c^6 - 1966080*a^12*b^6*c^7 + 2949120*a^13*b^4*c^8 - 2621440*a^14*b^2*c^9)))^(1/2)*2i","B"
887,1,12130,425,9.369935,"\text{Not used}","int(1/(x^2*(a + b*x^2 + c*x^4)^3),x)","-\frac{\frac{1}{a}+\frac{x^4\,\left(324\,a^3\,c^3+25\,a^2\,b^2\,c^2-91\,a\,b^4\,c+15\,b^6\right)}{8\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^6\,\left(392\,a^2\,c^3-227\,a\,b^2\,c^2+30\,b^4\,c\right)}{8\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,c\,x^8\,\left(60\,a^2\,c^3-37\,a\,b^2\,c^2+5\,b^4\,c\right)}{8\,a^3\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^2\,\left(364\,a^2\,c^2-194\,a\,b^2\,c+25\,b^4\right)}{8\,a^2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^5\,\left(b^2+2\,a\,c\right)+a^2\,x+c^2\,x^9+2\,a\,b\,x^3+2\,b\,c\,x^7}-\mathrm{atan}\left(\frac{\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(245760\,a^{12}\,b^{23}\,c^2-1185410973696\,a^{23}\,b\,c^{13}-10911744\,a^{13}\,b^{21}\,c^3+220397568\,a^{14}\,b^{19}\,c^4-2673082368\,a^{15}\,b^{17}\,c^5+21630025728\,a^{16}\,b^{15}\,c^6-122607894528\,a^{17}\,b^{13}\,c^7+496773365760\,a^{18}\,b^{11}\,c^8-1438679826432\,a^{19}\,b^9\,c^9+2918430277632\,a^{20}\,b^7\,c^{10}-3949222428672\,a^{21}\,b^5\,c^{11}+3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,1{}\mathrm{i}+\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1185410973696\,a^{23}\,b\,c^{13}-245760\,a^{12}\,b^{23}\,c^2+10911744\,a^{13}\,b^{21}\,c^3-220397568\,a^{14}\,b^{19}\,c^4+2673082368\,a^{15}\,b^{17}\,c^5-21630025728\,a^{16}\,b^{15}\,c^6+122607894528\,a^{17}\,b^{13}\,c^7-496773365760\,a^{18}\,b^{11}\,c^8+1438679826432\,a^{19}\,b^9\,c^9-2918430277632\,a^{20}\,b^7\,c^{10}+3949222428672\,a^{21}\,b^5\,c^{11}-3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1185410973696\,a^{23}\,b\,c^{13}-245760\,a^{12}\,b^{23}\,c^2+10911744\,a^{13}\,b^{21}\,c^3-220397568\,a^{14}\,b^{19}\,c^4+2673082368\,a^{15}\,b^{17}\,c^5-21630025728\,a^{16}\,b^{15}\,c^6+122607894528\,a^{17}\,b^{13}\,c^7-496773365760\,a^{18}\,b^{11}\,c^8+1438679826432\,a^{19}\,b^9\,c^9-2918430277632\,a^{20}\,b^7\,c^{10}+3949222428672\,a^{21}\,b^5\,c^{11}-3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}-\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(245760\,a^{12}\,b^{23}\,c^2-1185410973696\,a^{23}\,b\,c^{13}-10911744\,a^{13}\,b^{21}\,c^3+220397568\,a^{14}\,b^{19}\,c^4-2673082368\,a^{15}\,b^{17}\,c^5+21630025728\,a^{16}\,b^{15}\,c^6-122607894528\,a^{17}\,b^{13}\,c^7+496773365760\,a^{18}\,b^{11}\,c^8-1438679826432\,a^{19}\,b^9\,c^9+2918430277632\,a^{20}\,b^7\,c^{10}-3949222428672\,a^{21}\,b^5\,c^{11}+3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}+191102976000\,a^{17}\,c^{14}+2851200\,a^9\,b^{16}\,c^6-92568960\,a^{10}\,b^{14}\,c^7+1312630272\,a^{11}\,b^{12}\,c^8-10611136512\,a^{12}\,b^{10}\,c^9+53445353472\,a^{13}\,b^8\,c^{10}-171591892992\,a^{14}\,b^6\,c^{11}+342580396032\,a^{15}\,b^4\,c^{12}-388363714560\,a^{16}\,b^2\,c^{13}}\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}-25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9+225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c-694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(245760\,a^{12}\,b^{23}\,c^2-1185410973696\,a^{23}\,b\,c^{13}-10911744\,a^{13}\,b^{21}\,c^3+220397568\,a^{14}\,b^{19}\,c^4-2673082368\,a^{15}\,b^{17}\,c^5+21630025728\,a^{16}\,b^{15}\,c^6-122607894528\,a^{17}\,b^{13}\,c^7+496773365760\,a^{18}\,b^{11}\,c^8-1438679826432\,a^{19}\,b^9\,c^9+2918430277632\,a^{20}\,b^7\,c^{10}-3949222428672\,a^{21}\,b^5\,c^{11}+3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,1{}\mathrm{i}+\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1185410973696\,a^{23}\,b\,c^{13}-245760\,a^{12}\,b^{23}\,c^2+10911744\,a^{13}\,b^{21}\,c^3-220397568\,a^{14}\,b^{19}\,c^4+2673082368\,a^{15}\,b^{17}\,c^5-21630025728\,a^{16}\,b^{15}\,c^6+122607894528\,a^{17}\,b^{13}\,c^7-496773365760\,a^{18}\,b^{11}\,c^8+1438679826432\,a^{19}\,b^9\,c^9-2918430277632\,a^{20}\,b^7\,c^{10}+3949222428672\,a^{21}\,b^5\,c^{11}-3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,1{}\mathrm{i}}{\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1185410973696\,a^{23}\,b\,c^{13}-245760\,a^{12}\,b^{23}\,c^2+10911744\,a^{13}\,b^{21}\,c^3-220397568\,a^{14}\,b^{19}\,c^4+2673082368\,a^{15}\,b^{17}\,c^5-21630025728\,a^{16}\,b^{15}\,c^6+122607894528\,a^{17}\,b^{13}\,c^7-496773365760\,a^{18}\,b^{11}\,c^8+1438679826432\,a^{19}\,b^9\,c^9-2918430277632\,a^{20}\,b^7\,c^{10}+3949222428672\,a^{21}\,b^5\,c^{11}-3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}-\left(x\,\left(271790899200\,a^{20}\,c^{14}-1101055131648\,a^{19}\,b^2\,c^{13}+1747313491968\,a^{18}\,b^4\,c^{12}-1543847804928\,a^{17}\,b^6\,c^{11}+869815812096\,a^{16}\,b^8\,c^{10}-333226967040\,a^{15}\,b^{10}\,c^9+89374851072\,a^{14}\,b^{12}\,c^8-16878108672\,a^{13}\,b^{14}\,c^7+2207803392\,a^{12}\,b^{16}\,c^6-191038464\,a^{11}\,b^{18}\,c^5+9861120\,a^{10}\,b^{20}\,c^4-230400\,a^9\,b^{22}\,c^3\right)+\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(245760\,a^{12}\,b^{23}\,c^2-1185410973696\,a^{23}\,b\,c^{13}-10911744\,a^{13}\,b^{21}\,c^3+220397568\,a^{14}\,b^{19}\,c^4-2673082368\,a^{15}\,b^{17}\,c^5+21630025728\,a^{16}\,b^{15}\,c^6-122607894528\,a^{17}\,b^{13}\,c^7+496773365760\,a^{18}\,b^{11}\,c^8-1438679826432\,a^{19}\,b^9\,c^9+2918430277632\,a^{20}\,b^7\,c^{10}-3949222428672\,a^{21}\,b^5\,c^{11}+3208340570112\,a^{22}\,b^3\,c^{12}+x\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,\left(1099511627776\,a^{26}\,b\,c^{13}-3023656976384\,a^{25}\,b^3\,c^{12}+3779571220480\,a^{24}\,b^5\,c^{11}-2834678415360\,a^{23}\,b^7\,c^{10}+1417339207680\,a^{22}\,b^9\,c^9-496068722688\,a^{21}\,b^{11}\,c^8+124017180672\,a^{20}\,b^{13}\,c^7-22145925120\,a^{19}\,b^{15}\,c^6+2768240640\,a^{18}\,b^{17}\,c^5-230686720\,a^{17}\,b^{19}\,c^4+11534336\,a^{16}\,b^{21}\,c^3-262144\,a^{15}\,b^{23}\,c^2\right)\right)\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}+191102976000\,a^{17}\,c^{14}+2851200\,a^9\,b^{16}\,c^6-92568960\,a^{10}\,b^{14}\,c^7+1312630272\,a^{11}\,b^{12}\,c^8-10611136512\,a^{12}\,b^{10}\,c^9+53445353472\,a^{13}\,b^8\,c^{10}-171591892992\,a^{14}\,b^6\,c^{11}+342580396032\,a^{15}\,b^4\,c^{12}-388363714560\,a^{16}\,b^2\,c^{13}}\right)\,\sqrt{-\frac{9\,\left(25\,b^{21}+25\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+18923520\,a^{10}\,b\,c^{10}+17794\,a^2\,b^{17}\,c^2-188095\,a^3\,b^{15}\,c^3+1299860\,a^4\,b^{13}\,c^4-6126640\,a^5\,b^{11}\,c^5+19905600\,a^6\,b^9\,c^6-43904256\,a^7\,b^7\,c^7+62684160\,a^8\,b^5\,c^8-52039680\,a^9\,b^3\,c^9-225\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-995\,a\,b^{19}\,c+694\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-245\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}\right)}{512\,\left(1048576\,a^{17}\,c^{10}-2621440\,a^{16}\,b^2\,c^9+2949120\,a^{15}\,b^4\,c^8-1966080\,a^{14}\,b^6\,c^7+860160\,a^{13}\,b^8\,c^6-258048\,a^{12}\,b^{10}\,c^5+53760\,a^{11}\,b^{12}\,c^4-7680\,a^{10}\,b^{14}\,c^3+720\,a^9\,b^{16}\,c^2-40\,a^8\,b^{18}\,c+a^7\,b^{20}\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(245760*a^12*b^23*c^2 - 1185410973696*a^23*b*c^13 - 10911744*a^13*b^21*c^3 + 220397568*a^14*b^19*c^4 - 2673082368*a^15*b^17*c^5 + 21630025728*a^16*b^15*c^6 - 122607894528*a^17*b^13*c^7 + 496773365760*a^18*b^11*c^8 - 1438679826432*a^19*b^9*c^9 + 2918430277632*a^20*b^7*c^10 - 3949222428672*a^21*b^5*c^11 + 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*1i + (x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1185410973696*a^23*b*c^13 - 245760*a^12*b^23*c^2 + 10911744*a^13*b^21*c^3 - 220397568*a^14*b^19*c^4 + 2673082368*a^15*b^17*c^5 - 21630025728*a^16*b^15*c^6 + 122607894528*a^17*b^13*c^7 - 496773365760*a^18*b^11*c^8 + 1438679826432*a^19*b^9*c^9 - 2918430277632*a^20*b^7*c^10 + 3949222428672*a^21*b^5*c^11 - 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*1i)/((x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1185410973696*a^23*b*c^13 - 245760*a^12*b^23*c^2 + 10911744*a^13*b^21*c^3 - 220397568*a^14*b^19*c^4 + 2673082368*a^15*b^17*c^5 - 21630025728*a^16*b^15*c^6 + 122607894528*a^17*b^13*c^7 - 496773365760*a^18*b^11*c^8 + 1438679826432*a^19*b^9*c^9 - 2918430277632*a^20*b^7*c^10 + 3949222428672*a^21*b^5*c^11 - 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2) - (x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(245760*a^12*b^23*c^2 - 1185410973696*a^23*b*c^13 - 10911744*a^13*b^21*c^3 + 220397568*a^14*b^19*c^4 - 2673082368*a^15*b^17*c^5 + 21630025728*a^16*b^15*c^6 - 122607894528*a^17*b^13*c^7 + 496773365760*a^18*b^11*c^8 - 1438679826432*a^19*b^9*c^9 + 2918430277632*a^20*b^7*c^10 - 3949222428672*a^21*b^5*c^11 + 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2) + 191102976000*a^17*c^14 + 2851200*a^9*b^16*c^6 - 92568960*a^10*b^14*c^7 + 1312630272*a^11*b^12*c^8 - 10611136512*a^12*b^10*c^9 + 53445353472*a^13*b^8*c^10 - 171591892992*a^14*b^6*c^11 + 342580396032*a^15*b^4*c^12 - 388363714560*a^16*b^2*c^13))*(-(9*(25*b^21 - 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 + 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c - 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*2i - atan(((x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(245760*a^12*b^23*c^2 - 1185410973696*a^23*b*c^13 - 10911744*a^13*b^21*c^3 + 220397568*a^14*b^19*c^4 - 2673082368*a^15*b^17*c^5 + 21630025728*a^16*b^15*c^6 - 122607894528*a^17*b^13*c^7 + 496773365760*a^18*b^11*c^8 - 1438679826432*a^19*b^9*c^9 + 2918430277632*a^20*b^7*c^10 - 3949222428672*a^21*b^5*c^11 + 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*1i + (x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1185410973696*a^23*b*c^13 - 245760*a^12*b^23*c^2 + 10911744*a^13*b^21*c^3 - 220397568*a^14*b^19*c^4 + 2673082368*a^15*b^17*c^5 - 21630025728*a^16*b^15*c^6 + 122607894528*a^17*b^13*c^7 - 496773365760*a^18*b^11*c^8 + 1438679826432*a^19*b^9*c^9 - 2918430277632*a^20*b^7*c^10 + 3949222428672*a^21*b^5*c^11 - 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*1i)/((x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1185410973696*a^23*b*c^13 - 245760*a^12*b^23*c^2 + 10911744*a^13*b^21*c^3 - 220397568*a^14*b^19*c^4 + 2673082368*a^15*b^17*c^5 - 21630025728*a^16*b^15*c^6 + 122607894528*a^17*b^13*c^7 - 496773365760*a^18*b^11*c^8 + 1438679826432*a^19*b^9*c^9 - 2918430277632*a^20*b^7*c^10 + 3949222428672*a^21*b^5*c^11 - 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2) - (x*(271790899200*a^20*c^14 - 230400*a^9*b^22*c^3 + 9861120*a^10*b^20*c^4 - 191038464*a^11*b^18*c^5 + 2207803392*a^12*b^16*c^6 - 16878108672*a^13*b^14*c^7 + 89374851072*a^14*b^12*c^8 - 333226967040*a^15*b^10*c^9 + 869815812096*a^16*b^8*c^10 - 1543847804928*a^17*b^6*c^11 + 1747313491968*a^18*b^4*c^12 - 1101055131648*a^19*b^2*c^13) + (-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(245760*a^12*b^23*c^2 - 1185410973696*a^23*b*c^13 - 10911744*a^13*b^21*c^3 + 220397568*a^14*b^19*c^4 - 2673082368*a^15*b^17*c^5 + 21630025728*a^16*b^15*c^6 - 122607894528*a^17*b^13*c^7 + 496773365760*a^18*b^11*c^8 - 1438679826432*a^19*b^9*c^9 + 2918430277632*a^20*b^7*c^10 - 3949222428672*a^21*b^5*c^11 + 3208340570112*a^22*b^3*c^12 + x*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*(1099511627776*a^26*b*c^13 - 262144*a^15*b^23*c^2 + 11534336*a^16*b^21*c^3 - 230686720*a^17*b^19*c^4 + 2768240640*a^18*b^17*c^5 - 22145925120*a^19*b^15*c^6 + 124017180672*a^20*b^13*c^7 - 496068722688*a^21*b^11*c^8 + 1417339207680*a^22*b^9*c^9 - 2834678415360*a^23*b^7*c^10 + 3779571220480*a^24*b^5*c^11 - 3023656976384*a^25*b^3*c^12)))*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2) + 191102976000*a^17*c^14 + 2851200*a^9*b^16*c^6 - 92568960*a^10*b^14*c^7 + 1312630272*a^11*b^12*c^8 - 10611136512*a^12*b^10*c^9 + 53445353472*a^13*b^8*c^10 - 171591892992*a^14*b^6*c^11 + 342580396032*a^15*b^4*c^12 - 388363714560*a^16*b^2*c^13))*(-(9*(25*b^21 + 25*b^6*(-(4*a*c - b^2)^15)^(1/2) + 18923520*a^10*b*c^10 + 17794*a^2*b^17*c^2 - 188095*a^3*b^15*c^3 + 1299860*a^4*b^13*c^4 - 6126640*a^5*b^11*c^5 + 19905600*a^6*b^9*c^6 - 43904256*a^7*b^7*c^7 + 62684160*a^8*b^5*c^8 - 52039680*a^9*b^3*c^9 - 225*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 995*a*b^19*c + 694*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 245*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2)))/(512*(a^7*b^20 + 1048576*a^17*c^10 - 40*a^8*b^18*c + 720*a^9*b^16*c^2 - 7680*a^10*b^14*c^3 + 53760*a^11*b^12*c^4 - 258048*a^12*b^10*c^5 + 860160*a^13*b^8*c^6 - 1966080*a^14*b^6*c^7 + 2949120*a^15*b^4*c^8 - 2621440*a^16*b^2*c^9)))^(1/2)*2i - (1/a + (x^4*(15*b^6 + 324*a^3*c^3 + 25*a^2*b^2*c^2 - 91*a*b^4*c))/(8*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^6*(30*b^4*c + 392*a^2*c^3 - 227*a*b^2*c^2))/(8*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*c*x^8*(5*b^4*c + 60*a^2*c^3 - 37*a*b^2*c^2))/(8*a^3*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^2*(25*b^4 + 364*a^2*c^2 - 194*a*b^2*c))/(8*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^5*(2*a*c + b^2) + a^2*x + c^2*x^9 + 2*a*b*x^3 + 2*b*c*x^7)","B"
888,1,656,82,4.735917,"\text{Not used}","int(x^5/(a - b*x^2 + c*x^4),x)","\frac{x^2}{2\,c}-\frac{\ln\left(c\,x^4-b\,x^2+a\right)\,\left(2\,b^3-8\,a\,b\,c\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}-\frac{\mathrm{atan}\left(\frac{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(\frac{\frac{\left(8\,a\,b+\frac{8\,a\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)\,\left(2\,a\,c-b^2\right)}{8\,c^2\,\sqrt{4\,a\,c-b^2}}+\frac{a\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}}{a}+x^2\,\left(\frac{\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{4\,a\,c^3-6\,b^2\,c^2}{c^2}-\frac{4\,b\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{8\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{b\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}}{a}+\frac{b\,\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a\,c^3-6\,b^2\,c^2}{c^2}-\frac{4\,b\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}-\frac{b^3-a\,b\,c}{c^2}+\frac{b\,{\left(2\,a\,c-b^2\right)}^2}{2\,c^2\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)+\frac{b\,\left(\frac{a\,b^2}{c^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(8\,a\,b+\frac{8\,a\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a\,c^3-4\,b^2\,c^2}\right)}{2\,\left(16\,a\,c^3-4\,b^2\,c^2\right)}-\frac{a\,{\left(2\,a\,c-b^2\right)}^2}{c^2\,\left(4\,a\,c-b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}\right)}{4\,a^2\,c^2-4\,a\,b^2\,c+b^4}\right)\,\left(2\,a\,c-b^2\right)}{2\,c^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"x^2/(2*c) - (log(a - b*x^2 + c*x^4)*(2*b^3 - 8*a*b*c))/(2*(16*a*c^3 - 4*b^2*c^2)) - (atan((2*c^2*(4*a*c - b^2)*((((8*a*b + (8*a*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2))*(2*a*c - b^2))/(8*c^2*(4*a*c - b^2)^(1/2)) + (a*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/((4*a*c - b^2)^(1/2)*(16*a*c^3 - 4*b^2*c^2)))/a + x^2*((((2*a*c - b^2)*((4*a*c^3 - 6*b^2*c^2)/c^2 - (4*b*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(8*c^2*(4*a*c - b^2)^(1/2)) - (b*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*(4*a*c - b^2)^(1/2)*(16*a*c^3 - 4*b^2*c^2)))/a + (b*(((2*b^3 - 8*a*b*c)*((4*a*c^3 - 6*b^2*c^2)/c^2 - (4*b*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(2*(16*a*c^3 - 4*b^2*c^2)) - (b^3 - a*b*c)/c^2 + (b*(2*a*c - b^2)^2)/(2*c^2*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))) + (b*((a*b^2)/c^2 + ((2*b^3 - 8*a*b*c)*(8*a*b + (8*a*c^2*(2*b^3 - 8*a*b*c))/(16*a*c^3 - 4*b^2*c^2)))/(2*(16*a*c^3 - 4*b^2*c^2)) - (a*(2*a*c - b^2)^2)/(c^2*(4*a*c - b^2))))/(2*a*(4*a*c - b^2)^(1/2))))/(b^4 + 4*a^2*c^2 - 4*a*b^2*c))*(2*a*c - b^2))/(2*c^2*(4*a*c - b^2)^(1/2))","B"
889,1,120,64,4.397867,"\text{Not used}","int(x^3/(a - b*x^2 + c*x^4),x)","\frac{4\,a\,c\,\ln\left(c\,x^4-b\,x^2+a\right)}{16\,a\,c^2-4\,b^2\,c}-\frac{b^2\,\ln\left(c\,x^4-b\,x^2+a\right)}{16\,a\,c^2-4\,b^2\,c}-\frac{b\,\mathrm{atan}\left(\frac{b}{\sqrt{4\,a\,c-b^2}}-\frac{2\,c\,x^2}{\sqrt{4\,a\,c-b^2}}\right)}{2\,c\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(4*a*c*log(a - b*x^2 + c*x^4))/(16*a*c^2 - 4*b^2*c) - (b^2*log(a - b*x^2 + c*x^4))/(16*a*c^2 - 4*b^2*c) - (b*atan(b/(4*a*c - b^2)^(1/2) - (2*c*x^2)/(4*a*c - b^2)^(1/2)))/(2*c*(4*a*c - b^2)^(1/2))","B"
890,1,42,35,4.297169,"\text{Not used}","int(x/(a - b*x^2 + c*x^4),x)","-\frac{\mathrm{atan}\left(\frac{a\,b-2\,a\,c\,x^2}{a\,\sqrt{4\,a\,c-b^2}}\right)}{\sqrt{4\,a\,c-b^2}}","Not used",1,"-atan((a*b - 2*a*c*x^2)/(a*(4*a*c - b^2)^(1/2)))/(4*a*c - b^2)^(1/2)","B"
891,1,1015,70,4.892018,"\text{Not used}","int(1/(x*(a - b*x^2 + c*x^4)),x)","\frac{\ln\left(x\right)}{a}+\frac{\ln\left(c\,x^4-b\,x^2+a\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}-\frac{b\,\mathrm{atan}\left(\frac{16\,a^3\,x^2\,\left(\frac{\left(3\,b^3-8\,a\,b\,c\right)\,\left(\frac{{\left(8\,a\,c-2\,b^2\right)}^2\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2}-\frac{b^2\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{16\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{b^2\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{16\,a^2\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{8\,a^3\,c^2\,\left(25\,a\,c-6\,b^2\right)}-\frac{\left(10\,a^2\,c^2-14\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b^3\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)}{64\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b\,\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,{\left(8\,a\,c-2\,b^2\right)}^2}{16\,a\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(8\,a\,c-2\,b^2\right)\,\left(10\,b\,c^3-\frac{\left(12\,b^3\,c^2-40\,a\,b\,c^3\right)\,\left(8\,a\,c-2\,b^2\right)}{2\,\left(4\,a\,b^2-16\,a^2\,c\right)}\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}\,\left(25\,a\,c-6\,b^2\right)}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{b^2\,c^2}-\frac{2\,\left(3\,b^3-8\,a\,b\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(\frac{{\left(8\,a\,c-2\,b^2\right)}^2\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2}-\frac{b^2\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{16\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{b^4\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{b^2\,c^4\,\left(25\,a\,c-6\,b^2\right)}+\frac{2\,\left(4\,a\,c-b^2\right)\,\left(10\,a^2\,c^2-14\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b^5\,c^2}{16\,a^2\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{b^3\,c^2\,{\left(8\,a\,c-2\,b^2\right)}^2}{4\,{\left(4\,a\,b^2-16\,a^2\,c\right)}^2\,\sqrt{4\,a\,c-b^2}}+\frac{b\,\left(8\,a\,c-2\,b^2\right)\,\left(4\,b^2\,c^2-\frac{2\,a\,b^2\,c^2\,\left(8\,a\,c-2\,b^2\right)}{4\,a\,b^2-16\,a^2\,c}\right)}{4\,a\,\left(4\,a\,b^2-16\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{b^2\,c^4\,\left(25\,a\,c-6\,b^2\right)}\right)}{2\,a\,\sqrt{4\,a\,c-b^2}}","Not used",1,"log(x)/a + (log(a - b*x^2 + c*x^4)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c)) - (b*atan((16*a^3*x^2*(((3*b^3 - 8*a*b*c)*(((8*a*c - 2*b^2)^2*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(4*(4*a*b^2 - 16*a^2*c)^2) - (b^2*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(16*a^2*(4*a*c - b^2)) + (b^2*(12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(16*a^2*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2))))/(8*a^3*c^2*(25*a*c - 6*b^2)) - ((3*b^4 + 10*a^2*c^2 - 14*a*b^2*c)*((b^3*(12*b^3*c^2 - 40*a*b*c^3))/(64*a^3*(4*a*c - b^2)^(3/2)) - (b*(12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2)^2)/(16*a*(4*a*b^2 - 16*a^2*c)^2*(4*a*c - b^2)^(1/2)) + (b*(8*a*c - 2*b^2)*(10*b*c^3 - ((12*b^3*c^2 - 40*a*b*c^3)*(8*a*c - 2*b^2))/(2*(4*a*b^2 - 16*a^2*c))))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)*(25*a*c - 6*b^2)))*(4*a*c - b^2)^(3/2))/(b^2*c^2) - (2*(3*b^3 - 8*a*b*c)*(4*a*c - b^2)^(3/2)*(((8*a*c - 2*b^2)^2*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(4*(4*a*b^2 - 16*a^2*c)^2) - (b^2*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(16*a^2*(4*a*c - b^2)) + (b^4*c^2*(8*a*c - 2*b^2))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2))))/(b^2*c^4*(25*a*c - 6*b^2)) + (2*(4*a*c - b^2)*(3*b^4 + 10*a^2*c^2 - 14*a*b^2*c)*((b^5*c^2)/(16*a^2*(4*a*c - b^2)^(3/2)) - (b^3*c^2*(8*a*c - 2*b^2)^2)/(4*(4*a*b^2 - 16*a^2*c)^2*(4*a*c - b^2)^(1/2)) + (b*(8*a*c - 2*b^2)*(4*b^2*c^2 - (2*a*b^2*c^2*(8*a*c - 2*b^2))/(4*a*b^2 - 16*a^2*c)))/(4*a*(4*a*b^2 - 16*a^2*c)*(4*a*c - b^2)^(1/2))))/(b^2*c^4*(25*a*c - 6*b^2))))/(2*a*(4*a*c - b^2)^(1/2))","B"
892,1,2032,89,5.844170,"\text{Not used}","int(1/(x^3*(a - b*x^2 + c*x^4)),x)","\frac{b\,\ln\left(x\right)}{a^2}-\frac{1}{2\,a\,x^2}+\frac{\ln\left(c\,x^4-b\,x^2+a\right)\,\left(2\,b^3-8\,a\,b\,c\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}+\frac{\mathrm{atan}\left(\frac{16\,a^6\,x^2\,\left(\frac{\left(a^2\,c^2-9\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{c^5}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{6\,b\,c^4}{a^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}-\frac{\left(\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,\left(2\,a\,c-b^2\right)}{8\,a^5\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,{\left(2\,a\,c-b^2\right)}^2}{32\,a^7\,\left(4\,a\,c-b^2\right)\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{8\,a^3\,c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)}+\frac{\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,\left(2\,a\,c-b^2\right)}{8\,a^5\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}-\frac{\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)\,{\left(2\,a\,c-b^2\right)}^3}{64\,a^9\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{\left(\frac{6\,b\,c^4}{a^2}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{20\,a^3\,c^4+2\,a^2\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(40\,a^4\,b\,c^3-12\,a^3\,b^3\,c^2\right)}{2\,a^3\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}\right)\,\left(13\,a^2\,b\,c^2-15\,a\,b^3\,c+3\,b^5\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2}+\frac{2\,a^3\,\left(4\,a\,c-b^2\right)\,\left(13\,a^2\,b\,c^2-15\,a\,b^3\,c+3\,b^5\right)\,\left(\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,a\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{a^2\,c^4-4\,a\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{b^2\,c^2\,{\left(2\,a\,c-b^2\right)}^3}{16\,a^5\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)\,\left(4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2\right)}-\frac{2\,a^3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(a^2\,c^2-9\,a\,b^2\,c+3\,b^4\right)\,\left(\frac{b\,c^4}{a^3}-\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{a^2\,c^4-4\,a\,b^2\,c^3}{a^3}+\frac{\left(2\,b^3-8\,a\,b\,c\right)\,\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{2\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{4\,a^3\,b\,c^3-4\,a^2\,b^3\,c^2}{a^3}+\frac{2\,a\,b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)}{16\,a^3\,c-4\,a^2\,b^2}\right)\,\left(2\,a\,c-b^2\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,\left(2\,a\,c-b^2\right)}{2\,a\,\sqrt{4\,a\,c-b^2}\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{4\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,c^2\,\left(2\,b^3-8\,a\,b\,c\right)\,{\left(2\,a\,c-b^2\right)}^2}{8\,a^3\,\left(4\,a\,c-b^2\right)\,\left(16\,a^3\,c-4\,a^2\,b^2\right)}\right)}{c^2\,\left(a^2\,c^2+24\,a\,b^2\,c-6\,b^4\right)\,\left(4\,a^2\,c^4-4\,a\,b^2\,c^3+b^4\,c^2\right)}\right)\,\left(2\,a\,c-b^2\right)}{2\,a^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(b*log(x))/a^2 - 1/(2*a*x^2) + (log(a - b*x^2 + c*x^4)*(2*b^3 - 8*a*b*c))/(2*(16*a^3*c - 4*a^2*b^2)) + (atan((16*a^6*x^2*(((3*b^4 + a^2*c^2 - 9*a*b^2*c)*(c^5/a^3 + ((2*b^3 - 8*a*b*c)*((6*b*c^4)/a^2 + ((2*b^3 - 8*a*b*c)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) - ((((2*a*c - b^2)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2))/(8*a^5*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2)))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) - ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2)^2)/(32*a^7*(4*a*c - b^2)*(16*a^3*c - 4*a^2*b^2))))/(8*a^3*c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)) + ((((2*b^3 - 8*a*b*c)*(((2*a*c - b^2)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2))/(8*a^5*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) - ((40*a^4*b*c^3 - 12*a^3*b^3*c^2)*(2*a*c - b^2)^3)/(64*a^9*(4*a*c - b^2)^(3/2)) + (((6*b*c^4)/a^2 + ((2*b^3 - 8*a*b*c)*((20*a^3*c^4 + 2*a^2*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*(40*a^4*b*c^3 - 12*a^3*b^3*c^2))/(2*a^3*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)))*(3*b^5 + 13*a^2*b*c^2 - 15*a*b^3*c))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)))*(4*a*c - b^2)^(3/2))/(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3) + (2*a^3*(4*a*c - b^2)*(3*b^5 + 13*a^2*b*c^2 - 15*a*b^3*c)*(((2*b^3 - 8*a*b*c)*((((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) + ((2*a*c - b^2)*((a^2*c^4 - 4*a*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2)))/(2*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) - (b^2*c^2*(2*a*c - b^2)^3)/(16*a^5*(4*a*c - b^2)^(3/2))))/(c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)*(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3)) - (2*a^3*(4*a*c - b^2)^(3/2)*(3*b^4 + a^2*c^2 - 9*a*b^2*c)*((b*c^4)/a^3 - ((2*b^3 - 8*a*b*c)*((a^2*c^4 - 4*a*b^2*c^3)/a^3 + ((2*b^3 - 8*a*b*c)*((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2)))/(2*(16*a^3*c - 4*a^2*b^2))))/(2*(16*a^3*c - 4*a^2*b^2)) + ((2*a*c - b^2)*((((4*a^3*b*c^3 - 4*a^2*b^3*c^2)/a^3 + (2*a*b^2*c^2*(2*b^3 - 8*a*b*c))/(16*a^3*c - 4*a^2*b^2))*(2*a*c - b^2))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)^(1/2)*(16*a^3*c - 4*a^2*b^2))))/(4*a^2*(4*a*c - b^2)^(1/2)) + (b^2*c^2*(2*b^3 - 8*a*b*c)*(2*a*c - b^2)^2)/(8*a^3*(4*a*c - b^2)*(16*a^3*c - 4*a^2*b^2))))/(c^2*(a^2*c^2 - 6*b^4 + 24*a*b^2*c)*(4*a^2*c^4 + b^4*c^2 - 4*a*b^2*c^3)))*(2*a*c - b^2))/(2*a^2*(4*a*c - b^2)^(1/2))","B"
893,1,3000,179,0.673267,"\text{Not used}","int(x^4/(a - b*x^2 + c*x^4),x)","\frac{x}{c}+\mathrm{atan}\left(\frac{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,a^2\,b}{c}}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\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{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{16\,a^2\,c^3-4\,a\,b^2\,c^2}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2-4\,a\,b^2\,c+b^4\right)}{c}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,a^2\,b}{c}}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"x/c + atan(((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*a^2*b)/c))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i + atan(((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3 - 4*a*b^2*c^2)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((16*a^2*c^3 - 4*a*b^2*c^2)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4 + 2*a^2*c^2 - 4*a*b^2*c))/c)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*a^2*b)/c))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i","B"
894,1,416,150,4.537360,"\text{Not used}","int(x^2/(a - b*x^2 + c*x^4),x)","-2\,\mathrm{atanh}\left(\frac{\left(x\,\left(4\,a\,c^2-2\,b^2\,c\right)+\frac{x\,\left(8\,b^3\,c^2-32\,a\,b\,c^3\right)\,\left(b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c\right)}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{\frac{b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{a\,c}\right)\,\sqrt{\frac{b^3+\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}-2\,\mathrm{atanh}\left(\frac{\left(x\,\left(4\,a\,c^2-2\,b^2\,c\right)-\frac{x\,\left(8\,b^3\,c^2-32\,a\,b\,c^3\right)\,\left(\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c\right)}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{a\,c}\right)\,\sqrt{-\frac{\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3+4\,a\,b\,c}{8\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}","Not used",1,"- 2*atanh(((x*(4*a*c^2 - 2*b^2*c) + (x*(8*b^3*c^2 - 32*a*b*c^3)*(b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c))/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*((b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(a*c))*((b^3 + (-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2) - 2*atanh(((x*(4*a*c^2 - 2*b^2*c) - (x*(8*b^3*c^2 - 32*a*b*c^3)*((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c))/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(a*c))*(-((-(4*a*c - b^2)^3)^(1/2) - b^3 + 4*a*b*c)/(8*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2)","B"
895,1,763,150,0.486464,"\text{Not used}","int(1/(a - b*x^2 + c*x^4),x)","-\mathrm{atan}\left(\frac{b^4\,x\,1{}\mathrm{i}+b\,x\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,c^2\,x\,16{}\mathrm{i}-a\,b^2\,c\,x\,8{}\mathrm{i}}{4\,a\,b^4\,\sqrt{\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}+64\,a^3\,c^2\,\sqrt{\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}-32\,a^2\,b^2\,c\,\sqrt{\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}}\right)\,\sqrt{\frac{b^3+\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{b^4\,x\,1{}\mathrm{i}-b\,x\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,c^2\,x\,16{}\mathrm{i}-a\,b^2\,c\,x\,8{}\mathrm{i}}{4\,a\,b^4\,\sqrt{-\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}+64\,a^3\,c^2\,\sqrt{-\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}-32\,a^2\,b^2\,c\,\sqrt{-\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}}\right)\,\sqrt{-\frac{\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-b^3+4\,a\,b\,c}{128\,a^3\,c^2-64\,a^2\,b^2\,c+8\,a\,b^4}}\,2{}\mathrm{i}","Not used",1,"- atan((b^4*x*1i + b*x*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*c^2*x*16i - a*b^2*c*x*8i)/(4*a*b^4*((b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) + 64*a^3*c^2*((b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) - 32*a^2*b^2*c*((b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)))*((b^3 + (b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)*2i - atan((b^4*x*1i - b*x*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*c^2*x*16i - a*b^2*c*x*8i)/(4*a*b^4*(-((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) + 64*a^3*c^2*(-((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2) - 32*a^2*b^2*c*(-((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)))*(-((b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - b^3 + 4*a*b*c)/(8*a*b^4 + 128*a^3*c^2 - 64*a^2*b^2*c))^(1/2)*2i","B"
896,1,2979,172,4.932161,"\text{Not used}","int(1/(x^2*(a - b*x^2 + c*x^4)),x)","-\frac{1}{a\,x}-\mathrm{atan}\left(\frac{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}+\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}-\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+2\,a^3\,c^4}\right)\,\sqrt{\frac{b^5+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}+\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(16\,a^5\,b\,c^3-4\,a^4\,b^3\,c^2+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}-\left(x\,\left(4\,a^4\,c^4-2\,a^3\,b^2\,c^3\right)-\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(4\,a^4\,b^3\,c^2-16\,a^5\,b\,c^3+x\,\left(32\,a^6\,b\,c^3-8\,a^5\,b^3\,c^2\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\right)\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+2\,a^3\,c^4}\right)\,\sqrt{\frac{b^5-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2-7\,a\,b^3\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i + (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) - (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 2*a^3*c^4))*((b^5 + b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c - a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - atan(((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i + (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/((x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(16*a^5*b*c^3 - 4*a^4*b^3*c^2 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) - (x*(4*a^4*c^4 - 2*a^3*b^2*c^3) - ((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4*a^4*b^3*c^2 - 16*a^5*b*c^3 + x*(32*a^6*b*c^3 - 8*a^5*b^3*c^2)*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 2*a^3*c^4))*((b^5 - b^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2 - 7*a*b^3*c + a*c*(-(4*a*c - b^2)^3)^(1/2))/(8*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - 1/(a*x)","B"
897,1,166,69,0.391186,"\text{Not used}","int(x^5/(a - b + 2*a*x^2 + a*x^4),x)","\frac{x^2}{2\,a}-\ln\left(a\,\sqrt{a^3\,b}-b\,\sqrt{a^3\,b}-a^2\,b\,x^2+a\,x^2\,\sqrt{a^3\,b}\right)\,\left(\frac{\frac{a^2}{2}+\frac{\sqrt{a^3\,b}}{4}}{a^3}+\frac{\sqrt{a^3\,b}}{4\,a^2\,b}\right)-\ln\left(a\,\sqrt{a^3\,b}-b\,\sqrt{a^3\,b}+a^2\,b\,x^2+a\,x^2\,\sqrt{a^3\,b}\right)\,\left(\frac{\frac{a^2}{2}-\frac{\sqrt{a^3\,b}}{4}}{a^3}-\frac{\sqrt{a^3\,b}}{4\,a^2\,b}\right)","Not used",1,"x^2/(2*a) - log(a*(a^3*b)^(1/2) - b*(a^3*b)^(1/2) - a^2*b*x^2 + a*x^2*(a^3*b)^(1/2))*((a^2/2 + (a^3*b)^(1/2)/4)/a^3 + (a^3*b)^(1/2)/(4*a^2*b)) - log(a*(a^3*b)^(1/2) - b*(a^3*b)^(1/2) + a^2*b*x^2 + a*x^2*(a^3*b)^(1/2))*((a^2/2 - (a^3*b)^(1/2)/4)/a^3 - (a^3*b)^(1/2)/(4*a^2*b))","B"
898,1,153,56,0.169972,"\text{Not used}","int(x^3/(a - b + 2*a*x^2 + a*x^4),x)","\frac{\ln\left(x^2\,\sqrt{a^3\,b}+a\,b-a^2-a^2\,x^2\right)}{4\,a}+\frac{\ln\left(x^2\,\sqrt{a^3\,b}-a\,b+a^2+a^2\,x^2\right)}{4\,a}-\frac{\ln\left(x^2\,\sqrt{a^3\,b}-a\,b+a^2+a^2\,x^2\right)\,\sqrt{a^3\,b}}{4\,a^2\,b}+\frac{\ln\left(x^2\,\sqrt{a^3\,b}+a\,b-a^2-a^2\,x^2\right)\,\sqrt{a^3\,b}}{4\,a^2\,b}","Not used",1,"log(x^2*(a^3*b)^(1/2) + a*b - a^2 - a^2*x^2)/(4*a) + log(x^2*(a^3*b)^(1/2) - a*b + a^2 + a^2*x^2)/(4*a) - (log(x^2*(a^3*b)^(1/2) - a*b + a^2 + a^2*x^2)*(a^3*b)^(1/2))/(4*a^2*b) + (log(x^2*(a^3*b)^(1/2) + a*b - a^2 - a^2*x^2)*(a^3*b)^(1/2))/(4*a^2*b)","B"
899,1,31,31,4.340758,"\text{Not used}","int(x/(a - b + 2*a*x^2 + a*x^4),x)","\frac{\mathrm{atanh}\left(\frac{\sqrt{a}\,\sqrt{b}\,x^2}{a\,x^2+a-b}\right)}{2\,\sqrt{a}\,\sqrt{b}}","Not used",1,"atanh((a^(1/2)*b^(1/2)*x^2)/(a - b + a*x^2))/(2*a^(1/2)*b^(1/2))","B"
900,1,183,77,4.562648,"\text{Not used}","int(1/(x*(a - b + 2*a*x^2 + a*x^4)),x)","\frac{\ln\left(x\right)}{a-b}-\frac{\ln\left(16\,a^4+20\,a^4\,x^2+\frac{\left(b-\sqrt{a\,b}\right)\,\left(x^2\,\left(16\,a^5+80\,b\,a^4\right)-16\,a^4\,b+16\,a^5\right)}{4\,\left(a\,b-b^2\right)}\right)\,\left(b-\sqrt{a\,b}\right)}{4\,\left(a\,b-b^2\right)}-\frac{\ln\left(16\,a^4+20\,a^4\,x^2+\frac{\left(b+\sqrt{a\,b}\right)\,\left(x^2\,\left(16\,a^5+80\,b\,a^4\right)-16\,a^4\,b+16\,a^5\right)}{4\,\left(a\,b-b^2\right)}\right)\,\left(b+\sqrt{a\,b}\right)}{4\,\left(a\,b-b^2\right)}","Not used",1,"log(x)/(a - b) - (log(16*a^4 + 20*a^4*x^2 + ((b - (a*b)^(1/2))*(x^2*(80*a^4*b + 16*a^5) - 16*a^4*b + 16*a^5))/(4*(a*b - b^2)))*(b - (a*b)^(1/2)))/(4*(a*b - b^2)) - (log(16*a^4 + 20*a^4*x^2 + ((b + (a*b)^(1/2))*(x^2*(80*a^4*b + 16*a^5) - 16*a^4*b + 16*a^5))/(4*(a*b - b^2)))*(b + (a*b)^(1/2)))/(4*(a*b - b^2))","B"
901,1,389,97,4.870251,"\text{Not used}","int(1/(x^3*(a - b + 2*a*x^2 + a*x^4)),x)","\frac{\ln\left(100\,a\,{\left(a\,b\right)}^{7/2}-198\,b\,{\left(a\,b\right)}^{7/2}-a^3\,{\left(a\,b\right)}^{5/2}+100\,b^3\,{\left(a\,b\right)}^{5/2}-b^5\,{\left(a\,b\right)}^{3/2}+a^2\,b^6-100\,a^3\,b^5+198\,a^4\,b^4-100\,a^5\,b^3+a^6\,b^2+a^2\,b^6\,x^2-100\,a^3\,b^5\,x^2+198\,a^4\,b^4\,x^2-100\,a^5\,b^3\,x^2+a^6\,b^2\,x^2\right)\,\left(\frac{a\,\sqrt{a\,b}}{4}+b\,\left(\frac{a}{2}+\frac{\sqrt{a\,b}}{4}\right)\right)}{a^2\,b-2\,a\,b^2+b^3}-\frac{2\,a\,\ln\left(x\right)}{a^2-2\,a\,b+b^2}-\frac{\ln\left(198\,b\,{\left(a\,b\right)}^{7/2}-100\,a\,{\left(a\,b\right)}^{7/2}+a^3\,{\left(a\,b\right)}^{5/2}-100\,b^3\,{\left(a\,b\right)}^{5/2}+b^5\,{\left(a\,b\right)}^{3/2}+a^2\,b^6-100\,a^3\,b^5+198\,a^4\,b^4-100\,a^5\,b^3+a^6\,b^2+a^2\,b^6\,x^2-100\,a^3\,b^5\,x^2+198\,a^4\,b^4\,x^2-100\,a^5\,b^3\,x^2+a^6\,b^2\,x^2\right)\,\left(\frac{a\,\sqrt{a\,b}}{4}-b\,\left(\frac{a}{2}-\frac{\sqrt{a\,b}}{4}\right)\right)}{a^2\,b-2\,a\,b^2+b^3}-\frac{1}{2\,x^2\,\left(a-b\right)}","Not used",1,"(log(100*a*(a*b)^(7/2) - 198*b*(a*b)^(7/2) - a^3*(a*b)^(5/2) + 100*b^3*(a*b)^(5/2) - b^5*(a*b)^(3/2) + a^2*b^6 - 100*a^3*b^5 + 198*a^4*b^4 - 100*a^5*b^3 + a^6*b^2 + a^2*b^6*x^2 - 100*a^3*b^5*x^2 + 198*a^4*b^4*x^2 - 100*a^5*b^3*x^2 + a^6*b^2*x^2)*((a*(a*b)^(1/2))/4 + b*(a/2 + (a*b)^(1/2)/4)))/(a^2*b - 2*a*b^2 + b^3) - (2*a*log(x))/(a^2 - 2*a*b + b^2) - (log(198*b*(a*b)^(7/2) - 100*a*(a*b)^(7/2) + a^3*(a*b)^(5/2) - 100*b^3*(a*b)^(5/2) + b^5*(a*b)^(3/2) + a^2*b^6 - 100*a^3*b^5 + 198*a^4*b^4 - 100*a^5*b^3 + a^6*b^2 + a^2*b^6*x^2 - 100*a^3*b^5*x^2 + 198*a^4*b^4*x^2 - 100*a^5*b^3*x^2 + a^6*b^2*x^2)*((a*(a*b)^(1/2))/4 - b*(a/2 - (a*b)^(1/2)/4)))/(a^2*b - 2*a*b^2 + b^3) - 1/(2*x^2*(a - b))","B"
902,1,1097,114,4.790957,"\text{Not used}","int(x^4/(a - b + 2*a*x^2 + a*x^4),x)","\frac{x}{a}-2\,\mathrm{atanh}\left(\frac{24\,x\,\sqrt{a^5\,b^3}\,\sqrt{-\frac{3}{16\,a^2}-\frac{1}{16\,a\,b}-\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b^2-\frac{6\,\sqrt{a^5\,b^3}}{a}-6\,a^2\,b+2\,b^3+\frac{2\,b^2\,\sqrt{a^5\,b^3}}{a^3}+\frac{4\,b\,\sqrt{a^5\,b^3}}{a^2}}+\frac{8\,x\,\sqrt{a^5\,b^3}\,\sqrt{-\frac{3}{16\,a^2}-\frac{1}{16\,a\,b}-\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{\frac{4\,\sqrt{a^5\,b^3}}{a}-\frac{6\,\sqrt{a^5\,b^3}}{b}+2\,a\,b^2+4\,a^2\,b-6\,a^3+\frac{2\,b\,\sqrt{a^5\,b^3}}{a^2}}-\frac{8\,a\,b^2\,x\,\sqrt{-\frac{3}{16\,a^2}-\frac{1}{16\,a\,b}-\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b+\frac{4\,\sqrt{a^5\,b^3}}{a^2}-6\,a^2+2\,b^2-\frac{6\,\sqrt{a^5\,b^3}}{a\,b}+\frac{2\,b\,\sqrt{a^5\,b^3}}{a^3}}-\frac{24\,a^2\,b\,x\,\sqrt{-\frac{3}{16\,a^2}-\frac{1}{16\,a\,b}-\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b+\frac{4\,\sqrt{a^5\,b^3}}{a^2}-6\,a^2+2\,b^2-\frac{6\,\sqrt{a^5\,b^3}}{a\,b}+\frac{2\,b\,\sqrt{a^5\,b^3}}{a^3}}\right)\,\sqrt{-\frac{3\,a\,\sqrt{a^5\,b^3}+b\,\sqrt{a^5\,b^3}+a^4\,b+3\,a^3\,b^2}{16\,a^5\,b^2}}+2\,\mathrm{atanh}\left(\frac{24\,x\,\sqrt{a^5\,b^3}\,\sqrt{\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{\frac{6\,\sqrt{a^5\,b^3}}{a}+4\,a\,b^2-6\,a^2\,b+2\,b^3-\frac{2\,b^2\,\sqrt{a^5\,b^3}}{a^3}-\frac{4\,b\,\sqrt{a^5\,b^3}}{a^2}}-\frac{8\,x\,\sqrt{a^5\,b^3}\,\sqrt{\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{\frac{4\,\sqrt{a^5\,b^3}}{a}-\frac{6\,\sqrt{a^5\,b^3}}{b}-2\,a\,b^2-4\,a^2\,b+6\,a^3+\frac{2\,b\,\sqrt{a^5\,b^3}}{a^2}}+\frac{8\,a\,b^2\,x\,\sqrt{\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b-\frac{4\,\sqrt{a^5\,b^3}}{a^2}-6\,a^2+2\,b^2+\frac{6\,\sqrt{a^5\,b^3}}{a\,b}-\frac{2\,b\,\sqrt{a^5\,b^3}}{a^3}}+\frac{24\,a^2\,b\,x\,\sqrt{\frac{3\,\sqrt{a^5\,b^3}}{16\,a^4\,b^2}-\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{\sqrt{a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b-\frac{4\,\sqrt{a^5\,b^3}}{a^2}-6\,a^2+2\,b^2+\frac{6\,\sqrt{a^5\,b^3}}{a\,b}-\frac{2\,b\,\sqrt{a^5\,b^3}}{a^3}}\right)\,\sqrt{\frac{3\,a\,\sqrt{a^5\,b^3}+b\,\sqrt{a^5\,b^3}-a^4\,b-3\,a^3\,b^2}{16\,a^5\,b^2}}","Not used",1,"x/a - 2*atanh((24*x*(a^5*b^3)^(1/2)*(- 3/(16*a^2) - 1/(16*a*b) - (3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b^2 - (6*(a^5*b^3)^(1/2))/a - 6*a^2*b + 2*b^3 + (2*b^2*(a^5*b^3)^(1/2))/a^3 + (4*b*(a^5*b^3)^(1/2))/a^2) + (8*x*(a^5*b^3)^(1/2)*(- 3/(16*a^2) - 1/(16*a*b) - (3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((4*(a^5*b^3)^(1/2))/a - (6*(a^5*b^3)^(1/2))/b + 2*a*b^2 + 4*a^2*b - 6*a^3 + (2*b*(a^5*b^3)^(1/2))/a^2) - (8*a*b^2*x*(- 3/(16*a^2) - 1/(16*a*b) - (3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b + (4*(a^5*b^3)^(1/2))/a^2 - 6*a^2 + 2*b^2 - (6*(a^5*b^3)^(1/2))/(a*b) + (2*b*(a^5*b^3)^(1/2))/a^3) - (24*a^2*b*x*(- 3/(16*a^2) - 1/(16*a*b) - (3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b + (4*(a^5*b^3)^(1/2))/a^2 - 6*a^2 + 2*b^2 - (6*(a^5*b^3)^(1/2))/(a*b) + (2*b*(a^5*b^3)^(1/2))/a^3))*(-(3*a*(a^5*b^3)^(1/2) + b*(a^5*b^3)^(1/2) + a^4*b + 3*a^3*b^2)/(16*a^5*b^2))^(1/2) + 2*atanh((24*x*(a^5*b^3)^(1/2)*((3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - 1/(16*a*b) - 3/(16*a^2) + (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((6*(a^5*b^3)^(1/2))/a + 4*a*b^2 - 6*a^2*b + 2*b^3 - (2*b^2*(a^5*b^3)^(1/2))/a^3 - (4*b*(a^5*b^3)^(1/2))/a^2) - (8*x*(a^5*b^3)^(1/2)*((3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - 1/(16*a*b) - 3/(16*a^2) + (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((4*(a^5*b^3)^(1/2))/a - (6*(a^5*b^3)^(1/2))/b - 2*a*b^2 - 4*a^2*b + 6*a^3 + (2*b*(a^5*b^3)^(1/2))/a^2) + (8*a*b^2*x*((3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - 1/(16*a*b) - 3/(16*a^2) + (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b - (4*(a^5*b^3)^(1/2))/a^2 - 6*a^2 + 2*b^2 + (6*(a^5*b^3)^(1/2))/(a*b) - (2*b*(a^5*b^3)^(1/2))/a^3) + (24*a^2*b*x*((3*(a^5*b^3)^(1/2))/(16*a^4*b^2) - 1/(16*a*b) - 3/(16*a^2) + (a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b - (4*(a^5*b^3)^(1/2))/a^2 - 6*a^2 + 2*b^2 + (6*(a^5*b^3)^(1/2))/(a*b) - (2*b*(a^5*b^3)^(1/2))/a^3))*((3*a*(a^5*b^3)^(1/2) + b*(a^5*b^3)^(1/2) - a^4*b - 3*a^3*b^2)/(16*a^5*b^2))^(1/2)","B"
903,1,216,109,0.297005,"\text{Not used}","int(x^2/(a - b + 2*a*x^2 + a*x^4),x)","-2\,\mathrm{atanh}\left(\frac{2\,\left(x\,\left(4\,a^3+4\,b\,a^2\right)-\frac{4\,a\,x\,\left(\sqrt{a^3\,b^3}+a^2\,b\right)}{b}\right)\,\sqrt{-\frac{\sqrt{a^3\,b^3}+a^2\,b}{16\,a^3\,b^2}}}{2\,a\,b-2\,a^2}\right)\,\sqrt{-\frac{\sqrt{a^3\,b^3}+a^2\,b}{16\,a^3\,b^2}}-2\,\mathrm{atanh}\left(\frac{2\,\left(x\,\left(4\,a^3+4\,b\,a^2\right)+\frac{4\,a\,x\,\left(\sqrt{a^3\,b^3}-a^2\,b\right)}{b}\right)\,\sqrt{\frac{\sqrt{a^3\,b^3}-a^2\,b}{16\,a^3\,b^2}}}{2\,a\,b-2\,a^2}\right)\,\sqrt{\frac{\sqrt{a^3\,b^3}-a^2\,b}{16\,a^3\,b^2}}","Not used",1,"- 2*atanh((2*(x*(4*a^2*b + 4*a^3) - (4*a*x*((a^3*b^3)^(1/2) + a^2*b))/b)*(-((a^3*b^3)^(1/2) + a^2*b)/(16*a^3*b^2))^(1/2))/(2*a*b - 2*a^2))*(-((a^3*b^3)^(1/2) + a^2*b)/(16*a^3*b^2))^(1/2) - 2*atanh((2*(x*(4*a^2*b + 4*a^3) + (4*a*x*((a^3*b^3)^(1/2) - a^2*b))/b)*(((a^3*b^3)^(1/2) - a^2*b)/(16*a^3*b^2))^(1/2))/(2*a*b - 2*a^2))*(((a^3*b^3)^(1/2) - a^2*b)/(16*a^3*b^2))^(1/2)","B"
904,1,322,109,5.779471,"\text{Not used}","int(1/(a - b + 2*a*x^2 + a*x^4),x)","\frac{\ln\left(4\,a^3\,b\,\sqrt{-\frac{1}{a\,b+\sqrt{a\,b^3}}}-4\,a^3\,x+\frac{4\,a^4\,b\,x}{a\,b+\sqrt{a\,b^3}}\right)\,\sqrt{-\frac{1}{a\,b+\sqrt{a\,b^3}}}}{4}+\frac{\ln\left(4\,a^3\,x-4\,a^3\,b\,\sqrt{-\frac{1}{a\,b-\sqrt{a\,b^3}}}-\frac{4\,a^4\,b\,x}{a\,b-\sqrt{a\,b^3}}\right)\,\sqrt{-\frac{1}{a\,b-\sqrt{a\,b^3}}}}{4}-\ln\left(4\,a^3\,x+4\,a^3\,b\,\sqrt{-\frac{1}{a\,b+\sqrt{a\,b^3}}}-\frac{4\,a^4\,b\,x}{a\,b+\sqrt{a\,b^3}}\right)\,\sqrt{\frac{a\,b-\sqrt{a\,b^3}}{16\,\left(a\,b^3-a^2\,b^2\right)}}-\ln\left(4\,a^3\,x+16\,a^3\,b\,\sqrt{-\frac{1}{16\,a\,b-16\,\sqrt{a\,b^3}}}-\frac{4\,a^4\,b\,x}{a\,b-\sqrt{a\,b^3}}\right)\,\sqrt{\frac{a\,b+\sqrt{a\,b^3}}{16\,\left(a\,b^3-a^2\,b^2\right)}}","Not used",1,"(log(4*a^3*b*(-1/(a*b + (a*b^3)^(1/2)))^(1/2) - 4*a^3*x + (4*a^4*b*x)/(a*b + (a*b^3)^(1/2)))*(-1/(a*b + (a*b^3)^(1/2)))^(1/2))/4 + (log(4*a^3*x - 4*a^3*b*(-1/(a*b - (a*b^3)^(1/2)))^(1/2) - (4*a^4*b*x)/(a*b - (a*b^3)^(1/2)))*(-1/(a*b - (a*b^3)^(1/2)))^(1/2))/4 - log(4*a^3*x + 4*a^3*b*(-1/(a*b + (a*b^3)^(1/2)))^(1/2) - (4*a^4*b*x)/(a*b + (a*b^3)^(1/2)))*((a*b - (a*b^3)^(1/2))/(16*(a*b^3 - a^2*b^2)))^(1/2) - log(4*a^3*x + 16*a^3*b*(-1/(16*a*b - 16*(a*b^3)^(1/2)))^(1/2) - (4*a^4*b*x)/(a*b - (a*b^3)^(1/2)))*((a*b + (a*b^3)^(1/2))/(16*(a*b^3 - a^2*b^2)))^(1/2)","B"
905,1,2774,121,5.116421,"\text{Not used}","int(1/(x^2*(a - b + 2*a*x^2 + a*x^4)),x)","-\frac{1}{x\,\left(a-b\right)}+\mathrm{atan}\left(\frac{\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)+\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,1{}\mathrm{i}+\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)-\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,1{}\mathrm{i}}{6\,a^6\,b-2\,a^7+\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)+\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}-\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)-\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}+2\,a^4\,b^3-6\,a^5\,b^2}\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b+3\,a\,\sqrt{a\,b^3}+b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)+\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,1{}\mathrm{i}+\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)-\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,1{}\mathrm{i}}{6\,a^6\,b-2\,a^7+\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)+\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}-\left(x\,\left(-4\,a^8+8\,a^7\,b-8\,a^5\,b^3+4\,a^4\,b^4\right)-\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5-128\,a^5\,b^4+192\,a^6\,b^3-128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,\left(64\,a^9\,b-320\,a^8\,b^2+640\,a^7\,b^3-640\,a^6\,b^4+320\,a^5\,b^5-64\,a^4\,b^6\right)\right)\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}+2\,a^4\,b^3-6\,a^5\,b^2}\right)\,\sqrt{-\frac{3\,a\,b^2+a^2\,b-3\,a\,\sqrt{a\,b^3}-b\,\sqrt{a\,b^3}}{16\,\left(a^3\,b^2-3\,a^2\,b^3+3\,a\,b^4-b^5\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) + (-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 - x*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i + (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) - (-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 + x*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i)/(6*a^6*b - 2*a^7 + (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) + (-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 - x*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2) - (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) - (-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 + x*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2) + 2*a^4*b^3 - 6*a^5*b^2))*(-(3*a*b^2 + a^2*b + 3*a*(a*b^3)^(1/2) + b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*2i - 1/(x*(a - b)) + atan(((x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) + (-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 - x*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i + (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) - (-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 + x*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i)/(6*a^6*b - 2*a^7 + (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) + (-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 - x*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2) - (x*(8*a^7*b - 4*a^8 + 4*a^4*b^4 - 8*a^5*b^3) - (-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 - 128*a^5*b^4 + 192*a^6*b^3 - 128*a^7*b^2 + x*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b - 64*a^4*b^6 + 320*a^5*b^5 - 640*a^6*b^4 + 640*a^7*b^3 - 320*a^8*b^2)))*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2) + 2*a^4*b^3 - 6*a^5*b^2))*(-(3*a*b^2 + a^2*b - 3*a*(a*b^3)^(1/2) - b*(a*b^3)^(1/2))/(16*(3*a*b^4 - b^5 - 3*a^2*b^3 + a^3*b^2)))^(1/2)*2i","B"
906,1,302,69,0.180323,"\text{Not used}","int(x^5/(a + b + 2*a*x^2 + a*x^4),x)","\frac{x^2}{2\,a}-\frac{\ln\left(a\,x^4+2\,a\,x^2+a+b\right)}{2\,a}-\frac{\mathrm{atan}\left(\frac{a\,b\,\left(x^2\,\left(\frac{\frac{\sqrt{a}\,\left(2\,a-2\,b\right)}{\sqrt{b}}+\frac{\left(a-b\right)\,\left(4\,a\,b-12\,a^2\right)}{4\,a^{3/2}\,\sqrt{b}}}{a+b}+\frac{\sqrt{a}\,\left(6\,a-2\,b-\frac{{\left(a-b\right)}^2}{b}+\frac{2\,a\,b-6\,a^2}{a}\right)}{\sqrt{b}\,\left(a+b\right)}\right)-\frac{\frac{\left(a-b\right)\,\left(16\,a\,b-\frac{8\,a^3+8\,b\,a^2}{a}+16\,a^2\right)}{4\,a^{3/2}\,\sqrt{b}}-\frac{\left(16\,a^3+16\,b\,a^2\right)\,\left(a-b\right)}{8\,a^{5/2}\,\sqrt{b}}}{a+b}+\frac{\sqrt{a}\,\left(4\,a+4\,b-\frac{8\,a\,b-\frac{8\,a^3+8\,b\,a^2}{2\,a}+8\,a^2}{a}-\frac{{\left(a-b\right)}^2\,\left(a^3+b\,a^2\right)}{a^3\,b}\right)}{\sqrt{b}\,\left(a+b\right)}\right)}{a^2-2\,a\,b+b^2}\right)\,\left(a-b\right)}{2\,a^{3/2}\,\sqrt{b}}","Not used",1,"x^2/(2*a) - log(a + b + 2*a*x^2 + a*x^4)/(2*a) - (atan((a*b*(x^2*(((a^(1/2)*(2*a - 2*b))/b^(1/2) + ((a - b)*(4*a*b - 12*a^2))/(4*a^(3/2)*b^(1/2)))/(a + b) + (a^(1/2)*(6*a - 2*b - (a - b)^2/b + (2*a*b - 6*a^2)/a))/(b^(1/2)*(a + b))) - (((a - b)*(16*a*b - (8*a^2*b + 8*a^3)/a + 16*a^2))/(4*a^(3/2)*b^(1/2)) - ((16*a^2*b + 16*a^3)*(a - b))/(8*a^(5/2)*b^(1/2)))/(a + b) + (a^(1/2)*(4*a + 4*b - (8*a*b - (8*a^2*b + 8*a^3)/(2*a) + 8*a^2)/a - ((a - b)^2*(a^2*b + a^3))/(a^3*b)))/(b^(1/2)*(a + b))))/(a^2 - 2*a*b + b^2))*(a - b))/(2*a^(3/2)*b^(1/2))","B"
907,1,85,54,0.085695,"\text{Not used}","int(x^3/(a + b + 2*a*x^2 + a*x^4),x)","\frac{\ln\left(a\,x^4+2\,a\,x^2+a+b\right)}{4\,a}-\frac{\mathrm{atan}\left(\frac{\sqrt{a}\,\sqrt{b}}{a+b}+\frac{a^{3/2}}{\sqrt{b}\,\left(a+b\right)}+\frac{\sqrt{a}\,\sqrt{b}\,x^2}{a+b}+\frac{a^{3/2}\,x^2}{\sqrt{b}\,\left(a+b\right)}\right)}{2\,\sqrt{a}\,\sqrt{b}}","Not used",1,"log(a + b + 2*a*x^2 + a*x^4)/(4*a) - atan((a^(1/2)*b^(1/2))/(a + b) + a^(3/2)/(b^(1/2)*(a + b)) + (a^(1/2)*b^(1/2)*x^2)/(a + b) + (a^(3/2)*x^2)/(b^(1/2)*(a + b)))/(2*a^(1/2)*b^(1/2))","B"
908,1,24,31,0.050558,"\text{Not used}","int(x/(a + b + 2*a*x^2 + a*x^4),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{a}+\sqrt{a}\,x^2}{\sqrt{b}}\right)}{2\,\sqrt{a}\,\sqrt{b}}","Not used",1,"atan((a^(1/2) + a^(1/2)*x^2)/b^(1/2))/(2*a^(1/2)*b^(1/2))","B"
909,1,71,69,4.641116,"\text{Not used}","int(1/(x*(a + b + 2*a*x^2 + a*x^4)),x)","\frac{\ln\left(x\right)}{a+b}-\frac{4\,b\,\ln\left(a\,x^4+2\,a\,x^2+a+b\right)}{16\,b^2+16\,a\,b}-\frac{\sqrt{a}\,\mathrm{atan}\left(\frac{\sqrt{a}}{\sqrt{b}}+\frac{\sqrt{a}\,x^2}{\sqrt{b}}\right)}{2\,\sqrt{b}\,\left(a+b\right)}","Not used",1,"log(x)/(a + b) - (4*b*log(a + b + 2*a*x^2 + a*x^4))/(16*a*b + 16*b^2) - (a^(1/2)*atan(a^(1/2)/b^(1/2) + (a^(1/2)*x^2)/b^(1/2)))/(2*b^(1/2)*(a + b))","B"
910,1,3313,89,7.389768,"\text{Not used}","int(1/(x^3*(a + b + 2*a*x^2 + a*x^4)),x)","\frac{8\,a\,b\,\ln\left(\left(\frac{2\,a^5}{{\left(a+b\right)}^3}-\left(\frac{a}{2\,{\left(a+b\right)}^2}-\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(\frac{12\,a^5\,x^2}{{\left(a+b\right)}^2}-\left(\frac{a}{2\,{\left(a+b\right)}^2}-\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(\frac{8\,a^4\,\left(3\,a-b\right)}{a+b}+16\,a^4\,\left(\frac{a}{2\,{\left(a+b\right)}^2}-\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(a+b+a\,x^2-5\,b\,x^2\right)+\frac{4\,a^4\,x^2\,\left(7\,a+5\,b\right)}{a+b}\right)+\frac{a^4\,\left(15\,a-b\right)}{{\left(a+b\right)}^2}\right)+\frac{a^5\,x^2}{{\left(a+b\right)}^3}\right)\,\left(\frac{2\,a^5}{{\left(a+b\right)}^3}-\left(\frac{a}{2\,{\left(a+b\right)}^2}+\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(\frac{12\,a^5\,x^2}{{\left(a+b\right)}^2}-\left(\frac{a}{2\,{\left(a+b\right)}^2}+\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(\frac{8\,a^4\,\left(3\,a-b\right)}{a+b}+16\,a^4\,\left(\frac{a}{2\,{\left(a+b\right)}^2}+\frac{\sqrt{-\frac{a\,{\left(a-b\right)}^2}{b\,{\left(a+b\right)}^4}}}{4}\right)\,\left(a+b+a\,x^2-5\,b\,x^2\right)+\frac{4\,a^4\,x^2\,\left(7\,a+5\,b\right)}{a+b}\right)+\frac{a^4\,\left(15\,a-b\right)}{{\left(a+b\right)}^2}\right)+\frac{a^5\,x^2}{{\left(a+b\right)}^3}\right)\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}-\frac{2\,a\,\ln\left(x\right)}{a^2+2\,a\,b+b^2}-\frac{1}{2\,x^2\,\left(a+b\right)}+\frac{\sqrt{a}\,\mathrm{atan}\left(\frac{\left(13\,a^2-34\,a\,b+b^2\right)\,\left(\frac{8\,a\,b\,\left(\frac{15\,a^6+14\,a^5\,b-a^4\,b^2}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(\frac{24\,a^7+40\,a^6\,b+8\,a^5\,b^2-8\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}+\frac{8\,a\,b\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}-\frac{2\,a^5}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}+\frac{\sqrt{a}\,\left(\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{24\,a^7+40\,a^6\,b+8\,a^5\,b^2-8\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}+\frac{8\,a\,b\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}+\frac{2\,a^{3/2}\,\sqrt{b}\,\left(a-b\right)\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(a^2+2\,a\,b+b^2\right)\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)\,\left(a-b\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}+\frac{a^2\,{\left(a-b\right)}^2\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{2\,{\left(a^2+2\,a\,b+b^2\right)}^2\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)\,\left(24\,a\,b^{13/2}+4\,b^{15/2}+4\,a^6\,b^{3/2}+24\,a^5\,b^{5/2}+60\,a^4\,b^{7/2}+80\,a^3\,b^{9/2}+60\,a^2\,b^{11/2}\right)}{{\left(a+b\right)}^3\,\left(a^2+98\,a\,b+b^2\right)\,\left(a^{13/2}-2\,a^{11/2}\,b+a^{9/2}\,b^2\right)}-\frac{x^2\,\left(\frac{\left(13\,a^2-34\,a\,b+b^2\right)\,\left(\frac{a^5}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(\frac{12\,a^6+12\,b\,a^5}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(\frac{28\,a^7+76\,a^6\,b+68\,a^5\,b^2+20\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}-\frac{\sqrt{a}\,\left(\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{28\,a^7+76\,a^6\,b+68\,a^5\,b^2+20\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}-\frac{2\,a^{3/2}\,\sqrt{b}\,\left(a-b\right)\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(a^2+2\,a\,b+b^2\right)\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)\,\left(a-b\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}+\frac{a^2\,{\left(a-b\right)}^2\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{2\,{\left(a^2+2\,a\,b+b^2\right)}^2\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{{\left(a+b\right)}^3\,\left(a^2+98\,a\,b+b^2\right)}+\frac{\sqrt{a}\,\left(a^2-34\,a\,b+13\,b^2\right)\,\left(\frac{8\,a\,b\,\left(\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{28\,a^7+76\,a^6\,b+68\,a^5\,b^2+20\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}-\frac{2\,a^{3/2}\,\sqrt{b}\,\left(a-b\right)\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(a^2+2\,a\,b+b^2\right)\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}-\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{12\,a^6+12\,b\,a^5}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(\frac{28\,a^7+76\,a^6\,b+68\,a^5\,b^2+20\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}+\frac{a^{3/2}\,{\left(a-b\right)}^3\,\left(-16\,a^8+32\,a^7\,b+192\,a^6\,b^2+224\,a^5\,b^3+80\,a^4\,b^4\right)}{64\,b^{3/2}\,{\left(a^2+2\,a\,b+b^2\right)}^3\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{\sqrt{b}\,{\left(a+b\right)}^3\,\left(a^2+98\,a\,b+b^2\right)}\right)\,\left(24\,a\,b^{13/2}+4\,b^{15/2}+4\,a^6\,b^{3/2}+24\,a^5\,b^{5/2}+60\,a^4\,b^{7/2}+80\,a^3\,b^{9/2}+60\,a^2\,b^{11/2}\right)}{a^{13/2}-2\,a^{11/2}\,b+a^{9/2}\,b^2}+\frac{\sqrt{a}\,\left(\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{15\,a^6+14\,a^5\,b-a^4\,b^2}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}-\frac{8\,a\,b\,\left(\frac{24\,a^7+40\,a^6\,b+8\,a^5\,b^2-8\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}+\frac{8\,a\,b\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}-\frac{8\,a\,b\,\left(\frac{\sqrt{a}\,\left(a-b\right)\,\left(\frac{24\,a^7+40\,a^6\,b+8\,a^5\,b^2-8\,a^4\,b^3}{a^3+3\,a^2\,b+3\,a\,b^2+b^3}+\frac{8\,a\,b\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{4\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}+\frac{2\,a^{3/2}\,\sqrt{b}\,\left(a-b\right)\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{\left(a^2+2\,a\,b+b^2\right)\,\left(16\,a^2\,b+32\,a\,b^2+16\,b^3\right)\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)}{16\,a^2\,b+32\,a\,b^2+16\,b^3}+\frac{a^{3/2}\,{\left(a-b\right)}^3\,\left(16\,a^8+64\,a^7\,b+96\,a^6\,b^2+64\,a^5\,b^3+16\,a^4\,b^4\right)}{64\,b^{3/2}\,{\left(a^2+2\,a\,b+b^2\right)}^3\,\left(a^3+3\,a^2\,b+3\,a\,b^2+b^3\right)}\right)\,\left(a^2-34\,a\,b+13\,b^2\right)\,\left(24\,a\,b^{13/2}+4\,b^{15/2}+4\,a^6\,b^{3/2}+24\,a^5\,b^{5/2}+60\,a^4\,b^{7/2}+80\,a^3\,b^{9/2}+60\,a^2\,b^{11/2}\right)}{\sqrt{b}\,{\left(a+b\right)}^3\,\left(a^2+98\,a\,b+b^2\right)\,\left(a^{13/2}-2\,a^{11/2}\,b+a^{9/2}\,b^2\right)}\right)\,\left(a-b\right)}{2\,\sqrt{b}\,\left(a^2+2\,a\,b+b^2\right)}","Not used",1,"(8*a*b*log(((2*a^5)/(a + b)^3 - (a/(2*(a + b)^2) - (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*((12*a^5*x^2)/(a + b)^2 - (a/(2*(a + b)^2) - (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*((8*a^4*(3*a - b))/(a + b) + 16*a^4*(a/(2*(a + b)^2) - (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*(a + b + a*x^2 - 5*b*x^2) + (4*a^4*x^2*(7*a + 5*b))/(a + b)) + (a^4*(15*a - b))/(a + b)^2) + (a^5*x^2)/(a + b)^3)*((2*a^5)/(a + b)^3 - (a/(2*(a + b)^2) + (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*((12*a^5*x^2)/(a + b)^2 - (a/(2*(a + b)^2) + (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*((8*a^4*(3*a - b))/(a + b) + 16*a^4*(a/(2*(a + b)^2) + (-(a*(a - b)^2)/(b*(a + b)^4))^(1/2)/4)*(a + b + a*x^2 - 5*b*x^2) + (4*a^4*x^2*(7*a + 5*b))/(a + b)) + (a^4*(15*a - b))/(a + b)^2) + (a^5*x^2)/(a + b)^3)))/(32*a*b^2 + 16*a^2*b + 16*b^3) - (2*a*log(x))/(2*a*b + a^2 + b^2) - 1/(2*x^2*(a + b)) + (a^(1/2)*atan(((13*a^2 - 34*a*b + b^2)*((8*a*b*((14*a^5*b + 15*a^6 - a^4*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*((40*a^6*b + 24*a^7 - 8*a^4*b^3 + 8*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) + (8*a*b*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3)))/(32*a*b^2 + 16*a^2*b + 16*b^3) - (2*a^5)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) + (a^(1/2)*((a^(1/2)*(a - b)*((40*a^6*b + 24*a^7 - 8*a^4*b^3 + 8*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) + (8*a*b*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) + (2*a^(3/2)*b^(1/2)*(a - b)*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((2*a*b + a^2 + b^2)*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3)))*(a - b))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) + (a^2*(a - b)^2*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/(2*(2*a*b + a^2 + b^2)^2*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3)))*(24*a*b^(13/2) + 4*b^(15/2) + 4*a^6*b^(3/2) + 24*a^5*b^(5/2) + 60*a^4*b^(7/2) + 80*a^3*b^(9/2) + 60*a^2*b^(11/2)))/((a + b)^3*(98*a*b + a^2 + b^2)*(a^(13/2) - 2*a^(11/2)*b + a^(9/2)*b^2)) - (x^2*(((13*a^2 - 34*a*b + b^2)*(a^5/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*((12*a^5*b + 12*a^6)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*((76*a^6*b + 28*a^7 + 20*a^4*b^3 + 68*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3)))/(32*a*b^2 + 16*a^2*b + 16*b^3) - (a^(1/2)*((a^(1/2)*(a - b)*((76*a^6*b + 28*a^7 + 20*a^4*b^3 + 68*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) - (2*a^(3/2)*b^(1/2)*(a - b)*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((2*a*b + a^2 + b^2)*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3)))*(a - b))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) + (a^2*(a - b)^2*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/(2*(2*a*b + a^2 + b^2)^2*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/((a + b)^3*(98*a*b + a^2 + b^2)) + (a^(1/2)*(a^2 - 34*a*b + 13*b^2)*((8*a*b*((a^(1/2)*(a - b)*((76*a^6*b + 28*a^7 + 20*a^4*b^3 + 68*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) - (2*a^(3/2)*b^(1/2)*(a - b)*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((2*a*b + a^2 + b^2)*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3) - (a^(1/2)*(a - b)*((12*a^5*b + 12*a^6)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*((76*a^6*b + 28*a^7 + 20*a^4*b^3 + 68*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3)))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) + (a^(3/2)*(a - b)^3*(32*a^7*b - 16*a^8 + 80*a^4*b^4 + 224*a^5*b^3 + 192*a^6*b^2))/(64*b^(3/2)*(2*a*b + a^2 + b^2)^3*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(b^(1/2)*(a + b)^3*(98*a*b + a^2 + b^2)))*(24*a*b^(13/2) + 4*b^(15/2) + 4*a^6*b^(3/2) + 24*a^5*b^(5/2) + 60*a^4*b^(7/2) + 80*a^3*b^(9/2) + 60*a^2*b^(11/2)))/(a^(13/2) - 2*a^(11/2)*b + a^(9/2)*b^2) + (a^(1/2)*((a^(1/2)*(a - b)*((14*a^5*b + 15*a^6 - a^4*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) - (8*a*b*((40*a^6*b + 24*a^7 - 8*a^4*b^3 + 8*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) + (8*a*b*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3)))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) - (8*a*b*((a^(1/2)*(a - b)*((40*a^6*b + 24*a^7 - 8*a^4*b^3 + 8*a^5*b^2)/(3*a*b^2 + 3*a^2*b + a^3 + b^3) + (8*a*b*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(4*b^(1/2)*(2*a*b + a^2 + b^2)) + (2*a^(3/2)*b^(1/2)*(a - b)*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/((2*a*b + a^2 + b^2)*(32*a*b^2 + 16*a^2*b + 16*b^3)*(3*a*b^2 + 3*a^2*b + a^3 + b^3))))/(32*a*b^2 + 16*a^2*b + 16*b^3) + (a^(3/2)*(a - b)^3*(64*a^7*b + 16*a^8 + 16*a^4*b^4 + 64*a^5*b^3 + 96*a^6*b^2))/(64*b^(3/2)*(2*a*b + a^2 + b^2)^3*(3*a*b^2 + 3*a^2*b + a^3 + b^3)))*(a^2 - 34*a*b + 13*b^2)*(24*a*b^(13/2) + 4*b^(15/2) + 4*a^6*b^(3/2) + 24*a^5*b^(5/2) + 60*a^4*b^(7/2) + 80*a^3*b^(9/2) + 60*a^2*b^(11/2)))/(b^(1/2)*(a + b)^3*(98*a*b + a^2 + b^2)*(a^(13/2) - 2*a^(11/2)*b + a^(9/2)*b^2)))*(a - b))/(2*b^(1/2)*(2*a*b + a^2 + b^2))","B"
911,1,1147,432,4.650349,"\text{Not used}","int(x^4/(a + b + 2*a*x^2 + a*x^4),x)","\frac{x}{a}+2\,\mathrm{atanh}\left(\frac{24\,x\,\sqrt{-a^5\,b^3}\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{\frac{6\,\sqrt{-a^5\,b^3}}{a}+4\,a\,b^2+6\,a^2\,b-2\,b^3-\frac{2\,b^2\,\sqrt{-a^5\,b^3}}{a^3}+\frac{4\,b\,\sqrt{-a^5\,b^3}}{a^2}}-\frac{8\,x\,\sqrt{-a^5\,b^3}\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{\frac{4\,\sqrt{-a^5\,b^3}}{a}+\frac{6\,\sqrt{-a^5\,b^3}}{b}-2\,a\,b^2+4\,a^2\,b+6\,a^3-\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^2}}-\frac{8\,a\,b^2\,x\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b+\frac{4\,\sqrt{-a^5\,b^3}}{a^2}+6\,a^2-2\,b^2+\frac{6\,\sqrt{-a^5\,b^3}}{a\,b}-\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^3}}+\frac{24\,a^2\,b\,x\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}+\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}-\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b+\frac{4\,\sqrt{-a^5\,b^3}}{a^2}+6\,a^2-2\,b^2+\frac{6\,\sqrt{-a^5\,b^3}}{a\,b}-\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^3}}\right)\,\sqrt{\frac{3\,a\,\sqrt{-a^5\,b^3}-b\,\sqrt{-a^5\,b^3}+a^4\,b-3\,a^3\,b^2}{16\,a^5\,b^2}}+2\,\mathrm{atanh}\left(\frac{24\,x\,\sqrt{-a^5\,b^3}\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}-\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}+\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{\frac{6\,\sqrt{-a^5\,b^3}}{a}-4\,a\,b^2-6\,a^2\,b+2\,b^3-\frac{2\,b^2\,\sqrt{-a^5\,b^3}}{a^3}+\frac{4\,b\,\sqrt{-a^5\,b^3}}{a^2}}-\frac{8\,x\,\sqrt{-a^5\,b^3}\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}-\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}+\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{\frac{4\,\sqrt{-a^5\,b^3}}{a}+\frac{6\,\sqrt{-a^5\,b^3}}{b}+2\,a\,b^2-4\,a^2\,b-6\,a^3-\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^2}}-\frac{8\,a\,b^2\,x\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}-\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}+\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b-\frac{4\,\sqrt{-a^5\,b^3}}{a^2}+6\,a^2-2\,b^2-\frac{6\,\sqrt{-a^5\,b^3}}{a\,b}+\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^3}}+\frac{24\,a^2\,b\,x\,\sqrt{\frac{1}{16\,a\,b}-\frac{3}{16\,a^2}-\frac{3\,\sqrt{-a^5\,b^3}}{16\,a^4\,b^2}+\frac{\sqrt{-a^5\,b^3}}{16\,a^5\,b}}}{4\,a\,b-\frac{4\,\sqrt{-a^5\,b^3}}{a^2}+6\,a^2-2\,b^2-\frac{6\,\sqrt{-a^5\,b^3}}{a\,b}+\frac{2\,b\,\sqrt{-a^5\,b^3}}{a^3}}\right)\,\sqrt{-\frac{3\,a\,\sqrt{-a^5\,b^3}-b\,\sqrt{-a^5\,b^3}-a^4\,b+3\,a^3\,b^2}{16\,a^5\,b^2}}","Not used",1,"x/a + 2*atanh((24*x*(-a^5*b^3)^(1/2)*(1/(16*a*b) - 3/(16*a^2) + (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) - (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((6*(-a^5*b^3)^(1/2))/a + 4*a*b^2 + 6*a^2*b - 2*b^3 - (2*b^2*(-a^5*b^3)^(1/2))/a^3 + (4*b*(-a^5*b^3)^(1/2))/a^2) - (8*x*(-a^5*b^3)^(1/2)*(1/(16*a*b) - 3/(16*a^2) + (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) - (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((4*(-a^5*b^3)^(1/2))/a + (6*(-a^5*b^3)^(1/2))/b - 2*a*b^2 + 4*a^2*b + 6*a^3 - (2*b*(-a^5*b^3)^(1/2))/a^2) - (8*a*b^2*x*(1/(16*a*b) - 3/(16*a^2) + (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) - (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b + (4*(-a^5*b^3)^(1/2))/a^2 + 6*a^2 - 2*b^2 + (6*(-a^5*b^3)^(1/2))/(a*b) - (2*b*(-a^5*b^3)^(1/2))/a^3) + (24*a^2*b*x*(1/(16*a*b) - 3/(16*a^2) + (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) - (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b + (4*(-a^5*b^3)^(1/2))/a^2 + 6*a^2 - 2*b^2 + (6*(-a^5*b^3)^(1/2))/(a*b) - (2*b*(-a^5*b^3)^(1/2))/a^3))*((3*a*(-a^5*b^3)^(1/2) - b*(-a^5*b^3)^(1/2) + a^4*b - 3*a^3*b^2)/(16*a^5*b^2))^(1/2) + 2*atanh((24*x*(-a^5*b^3)^(1/2)*(1/(16*a*b) - 3/(16*a^2) - (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) + (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((6*(-a^5*b^3)^(1/2))/a - 4*a*b^2 - 6*a^2*b + 2*b^3 - (2*b^2*(-a^5*b^3)^(1/2))/a^3 + (4*b*(-a^5*b^3)^(1/2))/a^2) - (8*x*(-a^5*b^3)^(1/2)*(1/(16*a*b) - 3/(16*a^2) - (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) + (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/((4*(-a^5*b^3)^(1/2))/a + (6*(-a^5*b^3)^(1/2))/b + 2*a*b^2 - 4*a^2*b - 6*a^3 - (2*b*(-a^5*b^3)^(1/2))/a^2) - (8*a*b^2*x*(1/(16*a*b) - 3/(16*a^2) - (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) + (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b - (4*(-a^5*b^3)^(1/2))/a^2 + 6*a^2 - 2*b^2 - (6*(-a^5*b^3)^(1/2))/(a*b) + (2*b*(-a^5*b^3)^(1/2))/a^3) + (24*a^2*b*x*(1/(16*a*b) - 3/(16*a^2) - (3*(-a^5*b^3)^(1/2))/(16*a^4*b^2) + (-a^5*b^3)^(1/2)/(16*a^5*b))^(1/2))/(4*a*b - (4*(-a^5*b^3)^(1/2))/a^2 + 6*a^2 - 2*b^2 - (6*(-a^5*b^3)^(1/2))/(a*b) + (2*b*(-a^5*b^3)^(1/2))/a^3))*(-(3*a*(-a^5*b^3)^(1/2) - b*(-a^5*b^3)^(1/2) - a^4*b + 3*a^3*b^2)/(16*a^5*b^2))^(1/2)","B"
912,1,222,331,0.282934,"\text{Not used}","int(x^2/(a + b + 2*a*x^2 + a*x^4),x)","-2\,\mathrm{atanh}\left(\frac{2\,\left(x\,\left(4\,a^2\,b-4\,a^3\right)+\frac{4\,a\,x\,\left(\sqrt{-a^3\,b^3}+a^2\,b\right)}{b}\right)\,\sqrt{\frac{\sqrt{-a^3\,b^3}+a^2\,b}{16\,a^3\,b^2}}}{2\,a^2+2\,b\,a}\right)\,\sqrt{\frac{\sqrt{-a^3\,b^3}+a^2\,b}{16\,a^3\,b^2}}-2\,\mathrm{atanh}\left(\frac{2\,\left(x\,\left(4\,a^2\,b-4\,a^3\right)-\frac{4\,a\,x\,\left(\sqrt{-a^3\,b^3}-a^2\,b\right)}{b}\right)\,\sqrt{-\frac{\sqrt{-a^3\,b^3}-a^2\,b}{16\,a^3\,b^2}}}{2\,a^2+2\,b\,a}\right)\,\sqrt{-\frac{\sqrt{-a^3\,b^3}-a^2\,b}{16\,a^3\,b^2}}","Not used",1,"- 2*atanh((2*(x*(4*a^2*b - 4*a^3) + (4*a*x*((-a^3*b^3)^(1/2) + a^2*b))/b)*(((-a^3*b^3)^(1/2) + a^2*b)/(16*a^3*b^2))^(1/2))/(2*a*b + 2*a^2))*(((-a^3*b^3)^(1/2) + a^2*b)/(16*a^3*b^2))^(1/2) - 2*atanh((2*(x*(4*a^2*b - 4*a^3) - (4*a*x*((-a^3*b^3)^(1/2) - a^2*b))/b)*(-((-a^3*b^3)^(1/2) - a^2*b)/(16*a^3*b^2))^(1/2))/(2*a*b + 2*a^2))*(-((-a^3*b^3)^(1/2) - a^2*b)/(16*a^3*b^2))^(1/2)","B"
913,1,986,359,5.157314,"\text{Not used}","int(1/(a + b + 2*a*x^2 + a*x^4),x)","2\,\mathrm{atanh}\left(\frac{8\,a^3\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}-\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}}}{\frac{2\,a^4\,b^2}{a^2\,b^2+a\,b^3}-\frac{2\,a^3\,b\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}-\frac{8\,a^5\,b^2\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}-\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}}}{\frac{2\,a^5\,b^5}{a^2\,b^2+a\,b^3}+\frac{2\,a^6\,b^4}{a^2\,b^2+a\,b^3}-\frac{2\,a^4\,b^4\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}-\frac{2\,a^5\,b^3\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}+\frac{8\,a^4\,b\,x\,\sqrt{\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}-\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}}\,\sqrt{-a\,b^3}}{\frac{2\,a^5\,b^5}{a^2\,b^2+a\,b^3}+\frac{2\,a^6\,b^4}{a^2\,b^2+a\,b^3}-\frac{2\,a^4\,b^4\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}-\frac{2\,a^5\,b^3\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}\right)\,\sqrt{\frac{a\,b-\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}}-2\,\mathrm{atanh}\left(\frac{8\,a^5\,b^2\,x\,\sqrt{\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}}}{\frac{2\,a^5\,b^5}{a^2\,b^2+a\,b^3}+\frac{2\,a^6\,b^4}{a^2\,b^2+a\,b^3}+\frac{2\,a^4\,b^4\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}+\frac{2\,a^5\,b^3\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}-\frac{8\,a^3\,x\,\sqrt{\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}}}{\frac{2\,a^4\,b^2}{a^2\,b^2+a\,b^3}+\frac{2\,a^3\,b\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}+\frac{8\,a^4\,b\,x\,\sqrt{\frac{\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}+\frac{a\,b}{16\,\left(a^2\,b^2+a\,b^3\right)}}\,\sqrt{-a\,b^3}}{\frac{2\,a^5\,b^5}{a^2\,b^2+a\,b^3}+\frac{2\,a^6\,b^4}{a^2\,b^2+a\,b^3}+\frac{2\,a^4\,b^4\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}+\frac{2\,a^5\,b^3\,\sqrt{-a\,b^3}}{a^2\,b^2+a\,b^3}}\right)\,\sqrt{\frac{a\,b+\sqrt{-a\,b^3}}{16\,\left(a^2\,b^2+a\,b^3\right)}}","Not used",1,"2*atanh((8*a^3*x*((a*b)/(16*(a*b^3 + a^2*b^2)) - (-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)))^(1/2))/((2*a^4*b^2)/(a*b^3 + a^2*b^2) - (2*a^3*b*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)) - (8*a^5*b^2*x*((a*b)/(16*(a*b^3 + a^2*b^2)) - (-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)))^(1/2))/((2*a^5*b^5)/(a*b^3 + a^2*b^2) + (2*a^6*b^4)/(a*b^3 + a^2*b^2) - (2*a^4*b^4*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2) - (2*a^5*b^3*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)) + (8*a^4*b*x*((a*b)/(16*(a*b^3 + a^2*b^2)) - (-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)))^(1/2)*(-a*b^3)^(1/2))/((2*a^5*b^5)/(a*b^3 + a^2*b^2) + (2*a^6*b^4)/(a*b^3 + a^2*b^2) - (2*a^4*b^4*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2) - (2*a^5*b^3*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)))*((a*b - (-a*b^3)^(1/2))/(16*(a*b^3 + a^2*b^2)))^(1/2) - 2*atanh((8*a^5*b^2*x*((-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)) + (a*b)/(16*(a*b^3 + a^2*b^2)))^(1/2))/((2*a^5*b^5)/(a*b^3 + a^2*b^2) + (2*a^6*b^4)/(a*b^3 + a^2*b^2) + (2*a^4*b^4*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2) + (2*a^5*b^3*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)) - (8*a^3*x*((-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)) + (a*b)/(16*(a*b^3 + a^2*b^2)))^(1/2))/((2*a^4*b^2)/(a*b^3 + a^2*b^2) + (2*a^3*b*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)) + (8*a^4*b*x*((-a*b^3)^(1/2)/(16*(a*b^3 + a^2*b^2)) + (a*b)/(16*(a*b^3 + a^2*b^2)))^(1/2)*(-a*b^3)^(1/2))/((2*a^5*b^5)/(a*b^3 + a^2*b^2) + (2*a^6*b^4)/(a*b^3 + a^2*b^2) + (2*a^4*b^4*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2) + (2*a^5*b^3*(-a*b^3)^(1/2))/(a*b^3 + a^2*b^2)))*((a*b + (-a*b^3)^(1/2))/(16*(a*b^3 + a^2*b^2)))^(1/2)","B"
914,1,2848,433,5.274134,"\text{Not used}","int(1/(x^2*(a + b + 2*a*x^2 + a*x^4)),x)","-\frac{1}{x\,\left(a+b\right)}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)-x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)+x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,1{}\mathrm{i}}{6\,a^6\,b+2\,a^7+\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)-x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}+\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)+x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}+2\,a^4\,b^3+6\,a^5\,b^2}\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b-3\,a\,\sqrt{-a\,b^3}+b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)-x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)+x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,1{}\mathrm{i}}{6\,a^6\,b+2\,a^7+\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2+x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)-x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}+\left(\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(32\,a^8\,b+32\,a^4\,b^5+128\,a^5\,b^4+192\,a^6\,b^3+128\,a^7\,b^2-x\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,\left(64\,a^9\,b+320\,a^8\,b^2+640\,a^7\,b^3+640\,a^6\,b^4+320\,a^5\,b^5+64\,a^4\,b^6\right)\right)+x\,\left(4\,a^8+8\,a^7\,b-8\,a^5\,b^3-4\,a^4\,b^4\right)\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}+2\,a^4\,b^3+6\,a^5\,b^2}\right)\,\sqrt{-\frac{3\,a\,b^2-a^2\,b+3\,a\,\sqrt{-a\,b^3}-b\,\sqrt{-a\,b^3}}{16\,\left(a^3\,b^2+3\,a^2\,b^3+3\,a\,b^4+b^5\right)}}\,2{}\mathrm{i}","Not used",1,"- 1/(x*(a + b)) - atan((((-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 + x*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) - x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i - ((-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 - x*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) + x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i)/(6*a^6*b + 2*a^7 + ((-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 + x*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) - x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2) + ((-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 - x*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) + x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2) + 2*a^4*b^3 + 6*a^5*b^2))*(-(3*a*b^2 - a^2*b - 3*a*(-a*b^3)^(1/2) + b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*2i - atan((((-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 + x*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) - x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i - ((-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 - x*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) + x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*1i)/(6*a^6*b + 2*a^7 + ((-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 + x*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) - x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2) + ((-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(32*a^8*b + 32*a^4*b^5 + 128*a^5*b^4 + 192*a^6*b^3 + 128*a^7*b^2 - x*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*(64*a^9*b + 64*a^4*b^6 + 320*a^5*b^5 + 640*a^6*b^4 + 640*a^7*b^3 + 320*a^8*b^2)) + x*(8*a^7*b + 4*a^8 - 4*a^4*b^4 - 8*a^5*b^3))*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2) + 2*a^4*b^3 + 6*a^5*b^2))*(-(3*a*b^2 - a^2*b + 3*a*(-a*b^3)^(1/2) - b*(-a*b^3)^(1/2))/(16*(3*a*b^4 + b^5 + 3*a^2*b^3 + a^3*b^2)))^(1/2)*2i","B"
915,1,20,20,0.056750,"\text{Not used}","int(x/(x^2 + x^4 + 1),x)","\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{2\,\sqrt{3}\,x^2}{3}+\frac{\sqrt{3}}{3}\right)}{3}","Not used",1,"(3^(1/2)*atan(3^(1/2)/3 + (2*3^(1/2)*x^2)/3))/3","B"
916,1,10,14,0.059069,"\text{Not used}","int(x/(2*x^2 + x^4 + 10),x)","\frac{\mathrm{atan}\left(\frac{x^2}{3}+\frac{1}{3}\right)}{6}","Not used",1,"atan(x^2/3 + 1/3)/6","B"
917,1,18,23,4.367535,"\text{Not used}","int(x^2/(9*x^2 + x^4 + 20),x)","\sqrt{5}\,\mathrm{atan}\left(\frac{\sqrt{5}\,x}{5}\right)-2\,\mathrm{atan}\left(\frac{x}{2}\right)","Not used",1,"5^(1/2)*atan((5^(1/2)*x)/5) - 2*atan(x/2)","B"
918,1,44,74,0.081931,"\text{Not used}","int(x^2/(x^4 - x^2 + 1),x)","-\mathrm{atan}\left(\frac{x}{2}-\frac{\sqrt{3}\,x\,1{}\mathrm{i}}{2}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{6}\right)+\mathrm{atan}\left(\frac{x}{2}+\frac{\sqrt{3}\,x\,1{}\mathrm{i}}{2}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{6}\right)","Not used",1,"atan(x/2 + (3^(1/2)*x*1i)/2)*((3^(1/2)*1i)/6 + 1/2) - atan(x/2 - (3^(1/2)*x*1i)/2)*((3^(1/2)*1i)/6 - 1/2)","B"
919,1,101,188,4.370686,"\text{Not used}","int(x^2/(x^4 - 2*x^2 + 2),x)","\mathrm{atanh}\left(32\,x\,{\left(\sqrt{-\frac{\sqrt{2}}{32}-\frac{1}{32}}+\sqrt{\frac{\sqrt{2}}{32}-\frac{1}{32}}\right)}^3\right)\,\left(2\,\sqrt{-\frac{\sqrt{2}}{32}-\frac{1}{32}}+2\,\sqrt{\frac{\sqrt{2}}{32}-\frac{1}{32}}\right)+\mathrm{atanh}\left(32\,x\,{\left(\sqrt{-\frac{\sqrt{2}}{32}-\frac{1}{32}}-\sqrt{\frac{\sqrt{2}}{32}-\frac{1}{32}}\right)}^3\right)\,\left(2\,\sqrt{-\frac{\sqrt{2}}{32}-\frac{1}{32}}-2\,\sqrt{\frac{\sqrt{2}}{32}-\frac{1}{32}}\right)","Not used",1,"atanh(32*x*((- 2^(1/2)/32 - 1/32)^(1/2) + (2^(1/2)/32 - 1/32)^(1/2))^3)*(2*(- 2^(1/2)/32 - 1/32)^(1/2) + 2*(2^(1/2)/32 - 1/32)^(1/2)) + atanh(32*x*((- 2^(1/2)/32 - 1/32)^(1/2) - (2^(1/2)/32 - 1/32)^(1/2))^3)*(2*(- 2^(1/2)/32 - 1/32)^(1/2) - 2*(2^(1/2)/32 - 1/32)^(1/2))","B"
920,1,315,171,5.313329,"\text{Not used}","int(x^7*(a + b*x^2 + c*x^4)^(1/2),x)","\frac{x^4\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{10\,c}+\frac{7\,b\,\left(\frac{a\,\left(\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2+a}+\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(a\,c-\frac{b^2}{4}\right)}{2\,c^{3/2}}\right)}{4\,c}-\frac{x^2\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{4\,c}+\frac{5\,b\,\left(\frac{\left(8\,c\,\left(c\,x^4+a\right)-3\,b^2+2\,b\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}{24\,c^2}+\frac{\ln\left(2\,\sqrt{c\,x^4+b\,x^2+a}+\frac{2\,c\,x^2+b}{\sqrt{c}}\right)\,\left(b^3-4\,a\,b\,c\right)}{16\,c^{5/2}}\right)}{8\,c}\right)}{20\,c}-\frac{a\,\left(\frac{\left(8\,c\,\left(c\,x^4+a\right)-3\,b^2+2\,b\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}{24\,c^2}+\frac{\ln\left(2\,\sqrt{c\,x^4+b\,x^2+a}+\frac{2\,c\,x^2+b}{\sqrt{c}}\right)\,\left(b^3-4\,a\,b\,c\right)}{16\,c^{5/2}}\right)}{5\,c}","Not used",1,"(x^4*(a + b*x^2 + c*x^4)^(3/2))/(10*c) + (7*b*((a*((b/(4*c) + x^2/2)*(a + b*x^2 + c*x^4)^(1/2) + (log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a*c - b^2/4))/(2*c^(3/2))))/(4*c) - (x^2*(a + b*x^2 + c*x^4)^(3/2))/(4*c) + (5*b*(((8*c*(a + c*x^4) - 3*b^2 + 2*b*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(24*c^2) + (log(2*(a + b*x^2 + c*x^4)^(1/2) + (b + 2*c*x^2)/c^(1/2))*(b^3 - 4*a*b*c))/(16*c^(5/2))))/(8*c)))/(20*c) - (a*(((8*c*(a + c*x^4) - 3*b^2 + 2*b*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(24*c^2) + (log(2*(a + b*x^2 + c*x^4)^(1/2) + (b + 2*c*x^2)/c^(1/2))*(b^3 - 4*a*b*c))/(16*c^(5/2))))/(5*c)","B"
921,1,193,153,4.639096,"\text{Not used}","int(x^5*(a + b*x^2 + c*x^4)^(1/2),x)","\frac{x^2\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{8\,c}-\frac{a\,\left(\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2+a}+\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(a\,c-\frac{b^2}{4}\right)}{2\,c^{3/2}}\right)}{8\,c}-\frac{5\,b\,\left(\frac{\left(8\,c\,\left(c\,x^4+a\right)-3\,b^2+2\,b\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}{24\,c^2}+\frac{\ln\left(2\,\sqrt{c\,x^4+b\,x^2+a}+\frac{2\,c\,x^2+b}{\sqrt{c}}\right)\,\left(b^3-4\,a\,b\,c\right)}{16\,c^{5/2}}\right)}{16\,c}","Not used",1,"(x^2*(a + b*x^2 + c*x^4)^(3/2))/(8*c) - (a*((b/(4*c) + x^2/2)*(a + b*x^2 + c*x^4)^(1/2) + (log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a*c - b^2/4))/(2*c^(3/2))))/(8*c) - (5*b*(((8*c*(a + c*x^4) - 3*b^2 + 2*b*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(24*c^2) + (log(2*(a + b*x^2 + c*x^4)^(1/2) + (b + 2*c*x^2)/c^(1/2))*(b^3 - 4*a*b*c))/(16*c^(5/2))))/(16*c)","B"
922,1,87,108,4.520047,"\text{Not used}","int(x^3*(a + b*x^2 + c*x^4)^(1/2),x)","\frac{\left(8\,c\,\left(c\,x^4+a\right)-3\,b^2+2\,b\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}{48\,c^2}+\frac{\ln\left(2\,\sqrt{c\,x^4+b\,x^2+a}+\frac{2\,c\,x^2+b}{\sqrt{c}}\right)\,\left(b^3-4\,a\,b\,c\right)}{32\,c^{5/2}}","Not used",1,"((8*c*(a + c*x^4) - 3*b^2 + 2*b*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(48*c^2) + (log(2*(a + b*x^2 + c*x^4)^(1/2) + (b + 2*c*x^2)/c^(1/2))*(b^3 - 4*a*b*c))/(32*c^(5/2))","B"
923,1,72,83,4.622290,"\text{Not used}","int(x*(a + b*x^2 + c*x^4)^(1/2),x)","\frac{\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2+a}}{2}+\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(a\,c-\frac{b^2}{4}\right)}{4\,c^{3/2}}","Not used",1,"((b/(4*c) + x^2/2)*(a + b*x^2 + c*x^4)^(1/2))/2 + (log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a*c - b^2/4))/(4*c^(3/2))","B"
924,1,88,109,4.422559,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x,x)","\frac{\sqrt{c\,x^4+b\,x^2+a}}{2}-\frac{\sqrt{a}\,\ln\left(\frac{b}{2}+\frac{a}{x^2}+\frac{\sqrt{a}\,\sqrt{c\,x^4+b\,x^2+a}}{x^2}\right)}{2}+\frac{b\,\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)}{4\,\sqrt{c}}","Not used",1,"(a + b*x^2 + c*x^4)^(1/2)/2 - (a^(1/2)*log(b/2 + a/x^2 + (a^(1/2)*(a + b*x^2 + c*x^4)^(1/2))/x^2))/2 + (b*log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2)))/(4*c^(1/2))","B"
925,1,91,112,4.552958,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^3,x)","\frac{\sqrt{c}\,\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)}{2}-\frac{\sqrt{c\,x^4+b\,x^2+a}}{2\,x^2}-\frac{b\,\ln\left(\frac{b}{2}+\frac{a}{x^2}+\frac{\sqrt{a}\,\sqrt{c\,x^4+b\,x^2+a}}{x^2}\right)}{4\,\sqrt{a}}","Not used",1,"(c^(1/2)*log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2)))/2 - (a + b*x^2 + c*x^4)^(1/2)/(2*x^2) - (b*log(b/2 + a/x^2 + (a^(1/2)*(a + b*x^2 + c*x^4)^(1/2))/x^2))/(4*a^(1/2))","B"
926,0,-1,88,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^5,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^5} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^5, x)","F"
927,0,-1,116,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^7,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^7} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^7, x)","F"
928,0,-1,161,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^9,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^9} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^9, x)","F"
929,0,-1,199,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^11,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^{11}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^11, x)","F"
930,0,-1,395,0.000000,"\text{Not used}","int(x^4*(a + b*x^2 + c*x^4)^(1/2),x)","\int x^4\,\sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int(x^4*(a + b*x^2 + c*x^4)^(1/2), x)","F"
931,0,-1,342,0.000000,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4)^(1/2),x)","\int x^2\,\sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int(x^2*(a + b*x^2 + c*x^4)^(1/2), x)","F"
932,0,-1,309,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2),x)","\int \sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2), x)","F"
933,0,-1,303,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^2,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^2} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^2, x)","F"
934,0,-1,341,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^4,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^4} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^4, x)","F"
935,0,-1,397,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/x^6,x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{x^6} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/x^6, x)","F"
936,0,-1,223,0.000000,"\text{Not used}","int(x^7*(a + b*x^2 + c*x^4)^(3/2),x)","\int x^7\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int(x^7*(a + b*x^2 + c*x^4)^(3/2), x)","F"
937,0,-1,204,0.000000,"\text{Not used}","int(x^5*(a + b*x^2 + c*x^4)^(3/2),x)","\int x^5\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int(x^5*(a + b*x^2 + c*x^4)^(3/2), x)","F"
938,1,223,150,4.879713,"\text{Not used}","int(x^3*(a + b*x^2 + c*x^4)^(3/2),x)","\frac{{\left(c\,x^4+b\,x^2+a\right)}^{5/2}}{10\,c}-\frac{b\,\left(\frac{3\,a\,\left(\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(\frac{a}{2\,\sqrt{c}}-\frac{b^2}{8\,c^{3/2}}\right)+\frac{\left(2\,c\,x^2+b\right)\,\sqrt{c\,x^4+b\,x^2+a}}{4\,c}\right)}{4}+\frac{x^2\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{4}-\frac{3\,b^2\,\left(\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(\frac{a}{2\,\sqrt{c}}-\frac{b^2}{8\,c^{3/2}}\right)+\frac{\left(2\,c\,x^2+b\right)\,\sqrt{c\,x^4+b\,x^2+a}}{4\,c}\right)}{16\,c}+\frac{b\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{8\,c}\right)}{4\,c}","Not used",1,"(a + b*x^2 + c*x^4)^(5/2)/(10*c) - (b*((3*a*(log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a/(2*c^(1/2)) - b^2/(8*c^(3/2))) + ((b + 2*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(4*c)))/4 + (x^2*(a + b*x^2 + c*x^4)^(3/2))/4 - (3*b^2*(log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a/(2*c^(1/2)) - b^2/(8*c^(3/2))) + ((b + 2*c*x^2)*(a + b*x^2 + c*x^4)^(1/2))/(4*c)))/(16*c) + (b*(a + b*x^2 + c*x^4)^(3/2))/(8*c)))/(4*c)","B"
939,1,115,124,4.964997,"\text{Not used}","int(x*(a + b*x^2 + c*x^4)^(3/2),x)","\frac{\left(c\,x^2+\frac{b}{2}\right)\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{8\,c}+\frac{\left(3\,a\,c-\frac{3\,b^2}{4}\right)\,\left(\left(\frac{b}{4\,c}+\frac{x^2}{2}\right)\,\sqrt{c\,x^4+b\,x^2+a}+\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)\,\left(a\,c-\frac{b^2}{4}\right)}{2\,c^{3/2}}\right)}{8\,c}","Not used",1,"((b/2 + c*x^2)*(a + b*x^2 + c*x^4)^(3/2))/(8*c) + ((3*a*c - (3*b^2)/4)*((b/(4*c) + x^2/2)*(a + b*x^2 + c*x^4)^(1/2) + (log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))*(a*c - b^2/4))/(2*c^(3/2))))/(8*c)","B"
940,0,-1,155,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x, x)","F"
941,0,-1,150,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^3,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^3} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^3, x)","F"
942,0,-1,151,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^5,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^5} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^5, x)","F"
943,0,-1,163,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^7,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^7} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^7, x)","F"
944,0,-1,133,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^9,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^9} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^9, x)","F"
945,0,-1,162,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^11,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^{11}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^11, x)","F"
946,0,-1,216,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^13,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^{13}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^13, x)","F"
947,0,-1,495,0.000000,"\text{Not used}","int(x^4*(a + b*x^2 + c*x^4)^(3/2),x)","\int x^4\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int(x^4*(a + b*x^2 + c*x^4)^(3/2), x)","F"
948,0,-1,443,0.000000,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4)^(3/2),x)","\int x^2\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int(x^2*(a + b*x^2 + c*x^4)^(3/2), x)","F"
949,0,-1,381,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2),x)","\int {\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2), x)","F"
950,0,-1,361,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^2,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^2} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^2, x)","F"
951,0,-1,353,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^4,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^4} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^4, x)","F"
952,0,-1,400,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^6,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^6} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^6, x)","F"
953,0,-1,447,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/x^8,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{x^8} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/x^8, x)","F"
954,0,-1,48,0.000000,"\text{Not used}","int((3 - x^4 - 2*x^2)^(1/2),x)","\int \sqrt{-x^4-2\,x^2+3} \,d x","Not used",1,"int((3 - x^4 - 2*x^2)^(1/2), x)","F"
955,0,-1,121,0.000000,"\text{Not used}","int(x^7/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^7}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^7/(a + b*x^2 + c*x^4)^(1/2), x)","F"
956,0,-1,104,0.000000,"\text{Not used}","int(x^5/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^5}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^5/(a + b*x^2 + c*x^4)^(1/2), x)","F"
957,1,55,68,4.428079,"\text{Not used}","int(x^3/(a + b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2+a}}{2\,c}-\frac{b\,\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)}{4\,c^{3/2}}","Not used",1,"(a + b*x^2 + c*x^4)^(1/2)/(2*c) - (b*log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2)))/(4*c^(3/2))","B"
958,1,34,43,4.690397,"\text{Not used}","int(x/(a + b*x^2 + c*x^4)^(1/2),x)","\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)}{2\,\sqrt{c}}","Not used",1,"log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))/(2*c^(1/2))","B"
959,1,44,44,4.440534,"\text{Not used}","int(1/(x*(a + b*x^2 + c*x^4)^(1/2)),x)","-\frac{\ln\left(\frac{1}{x^2}\right)}{2\,\sqrt{a}}-\frac{\ln\left(2\,a+2\,\sqrt{a}\,\sqrt{c\,x^4+b\,x^2+a}+b\,x^2\right)}{2\,\sqrt{a}}","Not used",1,"- log(1/x^2)/(2*a^(1/2)) - log(2*a + 2*a^(1/2)*(a + b*x^2 + c*x^4)^(1/2) + b*x^2)/(2*a^(1/2))","B"
960,1,56,72,4.484139,"\text{Not used}","int(1/(x^3*(a + b*x^2 + c*x^4)^(1/2)),x)","\frac{b\,\mathrm{atanh}\left(\frac{\frac{b\,x^2}{2}+a}{\sqrt{a}\,\sqrt{c\,x^4+b\,x^2+a}}\right)}{4\,a^{3/2}}-\frac{\sqrt{c\,x^4+b\,x^2+a}}{2\,a\,x^2}","Not used",1,"(b*atanh((a + (b*x^2)/2)/(a^(1/2)*(a + b*x^2 + c*x^4)^(1/2))))/(4*a^(3/2)) - (a + b*x^2 + c*x^4)^(1/2)/(2*a*x^2)","B"
961,0,-1,108,0.000000,"\text{Not used}","int(1/(x^5*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^5\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^5*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
962,0,-1,145,0.000000,"\text{Not used}","int(1/(x^7*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^7\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^7*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
963,0,-1,313,0.000000,"\text{Not used}","int(x^4/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^4}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^4/(a + b*x^2 + c*x^4)^(1/2), x)","F"
964,0,-1,267,0.000000,"\text{Not used}","int(x^2/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{x^2}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^2/(a + b*x^2 + c*x^4)^(1/2), x)","F"
965,0,-1,114,0.000000,"\text{Not used}","int(1/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{1}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(a + b*x^2 + c*x^4)^(1/2), x)","F"
966,0,-1,294,0.000000,"\text{Not used}","int(1/(x^2*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^2\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^2*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
967,0,-1,345,0.000000,"\text{Not used}","int(1/(x^4*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^4*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
968,0,-1,124,0.000000,"\text{Not used}","int(x^7/(a + b*x^2 - c*x^4)^(1/2),x)","\int \frac{x^7}{\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^7/(a + b*x^2 - c*x^4)^(1/2), x)","F"
969,0,-1,107,0.000000,"\text{Not used}","int(x^5/(a + b*x^2 - c*x^4)^(1/2),x)","\int \frac{x^5}{\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^5/(a + b*x^2 - c*x^4)^(1/2), x)","F"
970,1,62,70,4.593468,"\text{Not used}","int(x^3/(a + b*x^2 - c*x^4)^(1/2),x)","-\frac{\sqrt{-c\,x^4+b\,x^2+a}}{2\,c}-\frac{b\,\ln\left(\frac{\frac{b}{2}-c\,x^2}{\sqrt{-c}}+\sqrt{-c\,x^4+b\,x^2+a}\right)}{4\,{\left(-c\right)}^{3/2}}","Not used",1,"- (a + b*x^2 - c*x^4)^(1/2)/(2*c) - (b*log((b/2 - c*x^2)/(-c)^(1/2) + (a + b*x^2 - c*x^4)^(1/2)))/(4*(-c)^(3/2))","B"
971,1,40,44,4.788936,"\text{Not used}","int(x/(a + b*x^2 - c*x^4)^(1/2),x)","\frac{\ln\left(\frac{\frac{b}{2}-c\,x^2}{\sqrt{-c}}+\sqrt{-c\,x^4+b\,x^2+a}\right)}{2\,\sqrt{-c}}","Not used",1,"log((b/2 - c*x^2)/(-c)^(1/2) + (a + b*x^2 - c*x^4)^(1/2))/(2*(-c)^(1/2))","B"
972,1,52,47,4.519690,"\text{Not used}","int(1/(x*(b*x^2 - a + c*x^4)^(1/2)),x)","-\frac{\ln\left(\frac{1}{x^2}\right)}{2\,\sqrt{-a}}-\frac{\ln\left(2\,\sqrt{-a}\,\sqrt{c\,x^4+b\,x^2-a}-2\,a+b\,x^2\right)}{2\,\sqrt{-a}}","Not used",1,"- log(1/x^2)/(2*(-a)^(1/2)) - log(2*(-a)^(1/2)*(b*x^2 - a + c*x^4)^(1/2) - 2*a + b*x^2)/(2*(-a)^(1/2))","B"
973,1,64,77,4.546270,"\text{Not used}","int(1/(x^3*(b*x^2 - a + c*x^4)^(1/2)),x)","\frac{\sqrt{c\,x^4+b\,x^2-a}}{2\,a\,x^2}-\frac{b\,\mathrm{atanh}\left(\frac{a-\frac{b\,x^2}{2}}{\sqrt{-a}\,\sqrt{c\,x^4+b\,x^2-a}}\right)}{4\,{\left(-a\right)}^{3/2}}","Not used",1,"(b*x^2 - a + c*x^4)^(1/2)/(2*a*x^2) - (b*atanh((a - (b*x^2)/2)/((-a)^(1/2)*(b*x^2 - a + c*x^4)^(1/2))))/(4*(-a)^(3/2))","B"
974,0,-1,115,0.000000,"\text{Not used}","int(1/(x^5*(b*x^2 - a + c*x^4)^(1/2)),x)","\int \frac{1}{x^5\,\sqrt{c\,x^4+b\,x^2-a}} \,d x","Not used",1,"int(1/(x^5*(b*x^2 - a + c*x^4)^(1/2)), x)","F"
975,0,-1,154,0.000000,"\text{Not used}","int(1/(x^7*(b*x^2 - a + c*x^4)^(1/2)),x)","\int \frac{1}{x^7\,\sqrt{c\,x^4+b\,x^2-a}} \,d x","Not used",1,"int(1/(x^7*(b*x^2 - a + c*x^4)^(1/2)), x)","F"
976,0,-1,409,0.000000,"\text{Not used}","int(x^4/(a + b*x^2 - c*x^4)^(1/2),x)","\int \frac{x^4}{\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^4/(a + b*x^2 - c*x^4)^(1/2), x)","F"
977,0,-1,377,0.000000,"\text{Not used}","int(x^2/(a + b*x^2 - c*x^4)^(1/2),x)","\int \frac{x^2}{\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(x^2/(a + b*x^2 - c*x^4)^(1/2), x)","F"
978,0,-1,169,0.000000,"\text{Not used}","int(1/(a + b*x^2 - c*x^4)^(1/2),x)","\int \frac{1}{\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(a + b*x^2 - c*x^4)^(1/2), x)","F"
979,0,-1,408,0.000000,"\text{Not used}","int(1/(x^2*(a + b*x^2 - c*x^4)^(1/2)),x)","\int \frac{1}{x^2\,\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^2*(a + b*x^2 - c*x^4)^(1/2)), x)","F"
980,0,-1,445,0.000000,"\text{Not used}","int(1/(x^4*(a + b*x^2 - c*x^4)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{-c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/(x^4*(a + b*x^2 - c*x^4)^(1/2)), x)","F"
981,0,-1,190,0.000000,"\text{Not used}","int(x^9/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^9}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(x^9/(a + b*x^2 + c*x^4)^(3/2), x)","F"
982,0,-1,134,0.000000,"\text{Not used}","int(x^7/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^7}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(x^7/(a + b*x^2 + c*x^4)^(3/2), x)","F"
983,1,84,115,4.764812,"\text{Not used}","int(x^5/(a + b*x^2 + c*x^4)^(3/2),x)","\frac{\ln\left(\sqrt{c\,x^4+b\,x^2+a}+\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}\right)}{2\,c^{3/2}}+\frac{\frac{a\,b}{2}-x^2\,\left(a\,c-\frac{b^2}{2}\right)}{2\,c\,\left(a\,c-\frac{b^2}{4}\right)\,\sqrt{c\,x^4+b\,x^2+a}}","Not used",1,"log((a + b*x^2 + c*x^4)^(1/2) + (b/2 + c*x^2)/c^(1/2))/(2*c^(3/2)) + ((a*b)/2 - x^2*(a*c - b^2/2))/(2*c*(a*c - b^2/4)*(a + b*x^2 + c*x^4)^(1/2))","B"
984,1,37,36,4.474285,"\text{Not used}","int(x^3/(a + b*x^2 + c*x^4)^(3/2),x)","-\frac{b\,x^2+2\,a}{\left(4\,a\,c-b^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}","Not used",1,"-(2*a + b*x^2)/((4*a*c - b^2)*(a + b*x^2 + c*x^4)^(1/2))","B"
985,1,35,36,4.362018,"\text{Not used}","int(x/(a + b*x^2 + c*x^4)^(3/2),x)","\frac{2\,c\,x^2+b}{\left(4\,a\,c-b^2\right)\,\sqrt{c\,x^4+b\,x^2+a}}","Not used",1,"(b + 2*c*x^2)/((4*a*c - b^2)*(a + b*x^2 + c*x^4)^(1/2))","B"
986,0,-1,89,0.000000,"\text{Not used}","int(1/(x*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/(x*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
987,0,-1,139,0.000000,"\text{Not used}","int(1/(x^3*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x^3\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^3*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
988,0,-1,195,0.000000,"\text{Not used}","int(1/(x^5*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x^5\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^5*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
989,0,-1,408,0.000000,"\text{Not used}","int(x^6/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^6}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(x^6/(a + b*x^2 + c*x^4)^(3/2), x)","F"
990,0,-1,342,0.000000,"\text{Not used}","int(x^4/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^4}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(x^4/(a + b*x^2 + c*x^4)^(3/2), x)","F"
991,0,-1,341,0.000000,"\text{Not used}","int(x^2/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{x^2}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(x^2/(a + b*x^2 + c*x^4)^(3/2), x)","F"
992,0,-1,353,0.000000,"\text{Not used}","int(1/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{1}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/(a + b*x^2 + c*x^4)^(3/2), x)","F"
993,0,-1,428,0.000000,"\text{Not used}","int(1/(x^2*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{x^2\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^2*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
994,1,33,50,4.604404,"\text{Not used}","int(x^4/(b*x^2 + c*x^4)^(1/2),x)","-\frac{\sqrt{c\,x^4+b\,x^2}\,\left(\frac{2\,b}{3\,c^2}-\frac{x^2}{3\,c}\right)}{x}","Not used",1,"-((b*x^2 + c*x^4)^(1/2)*((2*b)/(3*c^2) - x^2/(3*c)))/x","B"
995,1,53,58,4.612584,"\text{Not used}","int(x^3/(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}}{2\,c}-\frac{b\,\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{4\,c^{3/2}}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/(2*c) - (b*log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2)))/(4*c^(3/2))","B"
996,1,20,22,4.368772,"\text{Not used}","int(x^2/(b*x^2 + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+b\,x^2}}{c\,x}","Not used",1,"(b*x^2 + c*x^4)^(1/2)/(c*x)","B"
997,1,33,31,4.562983,"\text{Not used}","int(x/(b*x^2 + c*x^4)^(1/2),x)","\frac{\ln\left(\frac{c\,x^2+\frac{b}{2}}{\sqrt{c}}+\sqrt{c\,x^4+b\,x^2}\right)}{2\,\sqrt{c}}","Not used",1,"log((b/2 + c*x^2)/c^(1/2) + (b*x^2 + c*x^4)^(1/2))/(2*c^(1/2))","B"
998,0,-1,30,0.000000,"\text{Not used}","int(1/(b*x^2 + c*x^4)^(1/2),x)","\int \frac{1}{\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(b*x^2 + c*x^4)^(1/2), x)","F"
999,1,21,23,4.314522,"\text{Not used}","int(1/(x*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\sqrt{c\,x^4+b\,x^2}}{b\,x^2}","Not used",1,"-(b*x^2 + c*x^4)^(1/2)/(b*x^2)","B"
1000,1,76,59,4.636878,"\text{Not used}","int(1/(x^2*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\left(\frac{\sqrt{c}\,x^2\,\sqrt{c+\frac{b}{x^2}}}{2\,b}+\frac{c^{3/2}\,x^3\,\mathrm{asin}\left(\frac{\sqrt{b}\,1{}\mathrm{i}}{\sqrt{c}\,x}\right)\,1{}\mathrm{i}}{2\,b^{3/2}}\right)\,\sqrt{\frac{b}{c\,x^2}+1}}{x\,\sqrt{c\,x^4+b\,x^2}}","Not used",1,"-(((c^(1/2)*x^2*(c + b/x^2)^(1/2))/(2*b) + (c^(3/2)*x^3*asin((b^(1/2)*1i)/(c^(1/2)*x))*1i)/(2*b^(3/2)))*(b/(c*x^2) + 1)^(1/2))/(x*(b*x^2 + c*x^4)^(1/2))","B"
1001,1,29,52,4.471031,"\text{Not used}","int(1/(x^3*(b*x^2 + c*x^4)^(1/2)),x)","-\frac{\left(b-2\,c\,x^2\right)\,\sqrt{c\,x^4+b\,x^2}}{3\,b^2\,x^4}","Not used",1,"-((b - 2*c*x^2)*(b*x^2 + c*x^4)^(1/2))/(3*b^2*x^4)","B"
1002,0,-1,87,0.000000,"\text{Not used}","int(1/(x^4*(b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{c\,x^4+b\,x^2}} \,d x","Not used",1,"int(1/(x^4*(b*x^2 + c*x^4)^(1/2)), x)","F"
1003,0,-1,108,0.000000,"\text{Not used}","int(x^4/(a + c*x^4)^(1/2),x)","\int \frac{x^4}{\sqrt{c\,x^4+a}} \,d x","Not used",1,"int(x^4/(a + c*x^4)^(1/2), x)","F"
1004,1,14,18,4.663135,"\text{Not used}","int(x^3/(a + c*x^4)^(1/2),x)","\frac{\sqrt{c\,x^4+a}}{2\,c}","Not used",1,"(a + c*x^4)^(1/2)/(2*c)","B"
1005,0,-1,210,0.000000,"\text{Not used}","int(x^2/(a + c*x^4)^(1/2),x)","\int \frac{x^2}{\sqrt{c\,x^4+a}} \,d x","Not used",1,"int(x^2/(a + c*x^4)^(1/2), x)","F"
1006,0,-1,30,0.000000,"\text{Not used}","int(x/(a + c*x^4)^(1/2),x)","\int \frac{x}{\sqrt{c\,x^4+a}} \,d x","Not used",1,"int(x/(a + c*x^4)^(1/2), x)","F"
1007,1,37,88,4.346650,"\text{Not used}","int(1/(a + c*x^4)^(1/2),x)","\frac{x\,\sqrt{\frac{c\,x^4}{a}+1}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{4},\frac{1}{2};\ \frac{5}{4};\ -\frac{c\,x^4}{a}\right)}{\sqrt{c\,x^4+a}}","Not used",1,"(x*((c*x^4)/a + 1)^(1/2)*hypergeom([1/4, 1/2], 5/4, -(c*x^4)/a))/(a + c*x^4)^(1/2)","B"
1008,1,19,27,4.548928,"\text{Not used}","int(1/(x*(a + c*x^4)^(1/2)),x)","-\frac{\mathrm{atanh}\left(\frac{\sqrt{c\,x^4+a}}{\sqrt{a}}\right)}{2\,\sqrt{a}}","Not used",1,"-atanh((a + c*x^4)^(1/2)/a^(1/2))/(2*a^(1/2))","B"
1009,1,40,232,4.562358,"\text{Not used}","int(1/(x^2*(a + c*x^4)^(1/2)),x)","-\frac{\sqrt{\frac{a}{c\,x^4}+1}\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{2},\frac{3}{4};\ \frac{7}{4};\ -\frac{a}{c\,x^4}\right)}{3\,x\,\sqrt{c\,x^4+a}}","Not used",1,"-((a/(c*x^4) + 1)^(1/2)*hypergeom([1/2, 3/4], 7/4, -a/(c*x^4)))/(3*x*(a + c*x^4)^(1/2))","B"
1010,1,17,21,4.514352,"\text{Not used}","int(1/(x^3*(a + c*x^4)^(1/2)),x)","-\frac{\sqrt{c\,x^4+a}}{2\,a\,x^2}","Not used",1,"-(a + c*x^4)^(1/2)/(2*a*x^2)","B"
1011,0,-1,110,0.000000,"\text{Not used}","int(1/(x^4*(a + c*x^4)^(1/2)),x)","\int \frac{1}{x^4\,\sqrt{c\,x^4+a}} \,d x","Not used",1,"int(1/(x^4*(a + c*x^4)^(1/2)), x)","F"
1012,0,-1,73,0.000000,"\text{Not used}","int(x^4/(a + b*x^2)^(1/2),x)","\int \frac{x^4}{\sqrt{b\,x^2+a}} \,d x","Not used",1,"int(x^4/(a + b*x^2)^(1/2), x)","F"
1013,1,24,36,4.598644,"\text{Not used}","int(x^3/(a + b*x^2)^(1/2),x)","-\frac{\sqrt{b\,x^2+a}\,\left(2\,a-b\,x^2\right)}{3\,b^2}","Not used",1,"-((a + b*x^2)^(1/2)*(2*a - b*x^2))/(3*b^2)","B"
1014,1,56,49,4.639709,"\text{Not used}","int(x^2/(a + b*x^2)^(1/2),x)","\left\{\begin{array}{cl} \frac{x^3}{3\,\sqrt{a}} & \text{\ if\ \ }b=0\\ \frac{x\,\sqrt{b\,x^2+a}}{2\,b}-\frac{a\,\ln\left(2\,\sqrt{b}\,x+2\,\sqrt{b\,x^2+a}\right)}{2\,b^{3/2}} & \text{\ if\ \ }b\neq 0 \end{array}\right.","Not used",1,"piecewise(b == 0, x^3/(3*a^(1/2)), b ~= 0, (x*(a + b*x^2)^(1/2))/(2*b) - (a*log(2*b^(1/2)*x + 2*(a + b*x^2)^(1/2)))/(2*b^(3/2)))","B"
1015,1,13,15,4.331255,"\text{Not used}","int(x/(a + b*x^2)^(1/2),x)","\frac{\sqrt{b\,x^2+a}}{b}","Not used",1,"(a + b*x^2)^(1/2)/b","B"
1016,1,20,25,0.124134,"\text{Not used}","int(1/(a + b*x^2)^(1/2),x)","\frac{\ln\left(\sqrt{b}\,x+\sqrt{b\,x^2+a}\right)}{\sqrt{b}}","Not used",1,"log(b^(1/2)*x + (a + b*x^2)^(1/2))/b^(1/2)","B"
1017,1,19,25,4.573214,"\text{Not used}","int(1/(x*(a + b*x^2)^(1/2)),x)","-\frac{\mathrm{atanh}\left(\frac{\sqrt{b\,x^2+a}}{\sqrt{a}}\right)}{\sqrt{a}}","Not used",1,"-atanh((a + b*x^2)^(1/2)/a^(1/2))/a^(1/2)","B"
1018,1,17,19,0.039813,"\text{Not used}","int(1/(x^2*(a + b*x^2)^(1/2)),x)","-\frac{\sqrt{b\,x^2+a}}{a\,x}","Not used",1,"-(a + b*x^2)^(1/2)/(a*x)","B"
1019,1,38,50,4.535041,"\text{Not used}","int(1/(x^3*(a + b*x^2)^(1/2)),x)","\frac{b\,\mathrm{atanh}\left(\frac{\sqrt{b\,x^2+a}}{\sqrt{a}}\right)}{2\,a^{3/2}}-\frac{\sqrt{b\,x^2+a}}{2\,a\,x^2}","Not used",1,"(b*atanh((a + b*x^2)^(1/2)/a^(1/2)))/(2*a^(3/2)) - (a + b*x^2)^(1/2)/(2*a*x^2)","B"
1020,1,25,44,4.552381,"\text{Not used}","int(1/(x^4*(a + b*x^2)^(1/2)),x)","-\frac{\sqrt{b\,x^2+a}\,\left(a-2\,b\,x^2\right)}{3\,a^2\,x^3}","Not used",1,"-((a + b*x^2)^(1/2)*(a - 2*b*x^2))/(3*a^2*x^3)","B"
1021,0,-1,16,0.000000,"\text{Not used}","int(x^4/(c*x^4)^(1/2),x)","\int \frac{x^4}{\sqrt{c\,x^4}} \,d x","Not used",1,"int(x^4/(c*x^4)^(1/2), x)","F"
1022,1,10,16,4.504594,"\text{Not used}","int(x^3/(c*x^4)^(1/2),x)","\frac{\sqrt{x^4}}{2\,\sqrt{c}}","Not used",1,"(x^4)^(1/2)/(2*c^(1/2))","B"
1023,0,-1,13,0.000000,"\text{Not used}","int(x^2/(c*x^4)^(1/2),x)","\int \frac{x^2}{\sqrt{c\,x^4}} \,d x","Not used",1,"int(x^2/(c*x^4)^(1/2), x)","F"
1024,0,-1,15,0.000000,"\text{Not used}","int(x/(c*x^4)^(1/2),x)","\int \frac{x}{\sqrt{c\,x^4}} \,d x","Not used",1,"int(x/(c*x^4)^(1/2), x)","F"
1025,1,13,12,4.300094,"\text{Not used}","int(1/(c*x^4)^(1/2),x)","-\frac{\sqrt{x^4}}{\sqrt{c}\,x^3}","Not used",1,"-(x^4)^(1/2)/(c^(1/2)*x^3)","B"
1026,1,10,13,4.338318,"\text{Not used}","int(1/(x*(c*x^4)^(1/2)),x)","-\frac{1}{2\,\sqrt{c}\,\sqrt{x^4}}","Not used",1,"-1/(2*c^(1/2)*(x^4)^(1/2))","B"
1027,1,13,16,4.305330,"\text{Not used}","int(1/(x^2*(c*x^4)^(1/2)),x)","-\frac{1}{3\,\sqrt{c}\,x\,\sqrt{x^4}}","Not used",1,"-1/(3*c^(1/2)*x*(x^4)^(1/2))","B"
1028,1,13,16,4.272048,"\text{Not used}","int(1/(x^3*(c*x^4)^(1/2)),x)","-\frac{1}{4\,\sqrt{c}\,x^2\,\sqrt{x^4}}","Not used",1,"-1/(4*c^(1/2)*x^2*(x^4)^(1/2))","B"
1029,1,13,16,4.331443,"\text{Not used}","int(1/(x^4*(c*x^4)^(1/2)),x)","-\frac{1}{5\,\sqrt{c}\,x^3\,\sqrt{x^4}}","Not used",1,"-1/(5*c^(1/2)*x^3*(x^4)^(1/2))","B"
1030,1,8,12,0.015515,"\text{Not used}","int(x^4/a^(1/2),x)","\frac{x^5}{5\,\sqrt{a}}","Not used",1,"x^5/(5*a^(1/2))","B"
1031,1,8,12,0.027018,"\text{Not used}","int(x^3/a^(1/2),x)","\frac{x^4}{4\,\sqrt{a}}","Not used",1,"x^4/(4*a^(1/2))","B"
1032,1,8,12,0.013091,"\text{Not used}","int(x^2/a^(1/2),x)","\frac{x^3}{3\,\sqrt{a}}","Not used",1,"x^3/(3*a^(1/2))","B"
1033,1,8,12,0.015897,"\text{Not used}","int(x/a^(1/2),x)","\frac{x^2}{2\,\sqrt{a}}","Not used",1,"x^2/(2*a^(1/2))","B"
1034,1,5,7,0.001965,"\text{Not used}","int(1/a^(1/2),x)","\frac{x}{\sqrt{a}}","Not used",1,"x/a^(1/2)","B"
1035,1,6,8,4.241212,"\text{Not used}","int(1/(a^(1/2)*x),x)","\frac{\ln\left(x\right)}{\sqrt{a}}","Not used",1,"log(x)/a^(1/2)","B"
1036,1,8,10,0.028152,"\text{Not used}","int(1/(a^(1/2)*x^2),x)","-\frac{1}{\sqrt{a}\,x}","Not used",1,"-1/(a^(1/2)*x)","B"
1037,1,8,12,4.399556,"\text{Not used}","int(1/(a^(1/2)*x^3),x)","-\frac{1}{2\,\sqrt{a}\,x^2}","Not used",1,"-1/(2*a^(1/2)*x^2)","B"
1038,1,8,12,4.329263,"\text{Not used}","int(1/(a^(1/2)*x^4),x)","-\frac{1}{3\,\sqrt{a}\,x^3}","Not used",1,"-1/(3*a^(1/2)*x^3)","B"
1039,0,-1,12,0.000000,"\text{Not used}","int(1/(3 - x^4 - 2*x^2)^(1/2),x)","\int \frac{1}{\sqrt{-x^4-2\,x^2+3}} \,d x","Not used",1,"int(1/(3 - x^4 - 2*x^2)^(1/2), x)","F"
1040,0,-1,39,0.000000,"\text{Not used}","int(1/(5*x^2 - x^4 - 1)^(1/2),x)","\int \frac{1}{\sqrt{-x^4+5\,x^2-1}} \,d x","Not used",1,"int(1/(5*x^2 - x^4 - 1)^(1/2), x)","F"
1041,1,21,31,4.291109,"\text{Not used}","int(x^(5/2)*(a + b*x^2 + c*x^4),x)","\frac{2\,x^{7/2}\,\left(77\,c\,x^4+105\,b\,x^2+165\,a\right)}{1155}","Not used",1,"(2*x^(7/2)*(165*a + 105*b*x^2 + 77*c*x^4))/1155","B"
1042,1,21,31,0.036491,"\text{Not used}","int(x^(3/2)*(a + b*x^2 + c*x^4),x)","\frac{2\,x^{5/2}\,\left(45\,c\,x^4+65\,b\,x^2+117\,a\right)}{585}","Not used",1,"(2*x^(5/2)*(117*a + 65*b*x^2 + 45*c*x^4))/585","B"
1043,1,21,31,0.034026,"\text{Not used}","int(x^(1/2)*(a + b*x^2 + c*x^4),x)","\frac{2\,x^{3/2}\,\left(21\,c\,x^4+33\,b\,x^2+77\,a\right)}{231}","Not used",1,"(2*x^(3/2)*(77*a + 33*b*x^2 + 21*c*x^4))/231","B"
1044,1,21,29,0.031260,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^(1/2),x)","\frac{2\,\sqrt{x}\,\left(5\,c\,x^4+9\,b\,x^2+45\,a\right)}{45}","Not used",1,"(2*x^(1/2)*(45*a + 9*b*x^2 + 5*c*x^4))/45","B"
1045,1,21,29,0.038719,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^(3/2),x)","\frac{6\,c\,x^4+14\,b\,x^2-42\,a}{21\,\sqrt{x}}","Not used",1,"(14*b*x^2 - 42*a + 6*c*x^4)/(21*x^(1/2))","B"
1046,1,21,29,0.034210,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^(5/2),x)","\frac{6\,c\,x^4+30\,b\,x^2-10\,a}{15\,x^{3/2}}","Not used",1,"(30*b*x^2 - 10*a + 6*c*x^4)/(15*x^(3/2))","B"
1047,1,21,29,4.326249,"\text{Not used}","int((a + b*x^2 + c*x^4)/x^(7/2),x)","-\frac{-10\,c\,x^4+30\,b\,x^2+6\,a}{15\,x^{5/2}}","Not used",1,"-(6*a + 30*b*x^2 - 10*c*x^4)/(15*x^(5/2))","B"
1048,1,45,64,4.414855,"\text{Not used}","int(x^(5/2)*(a + b*x^2 + c*x^4)^2,x)","x^{15/2}\,\left(\frac{2\,b^2}{15}+\frac{4\,a\,c}{15}\right)+\frac{2\,a^2\,x^{7/2}}{7}+\frac{2\,c^2\,x^{23/2}}{23}+\frac{4\,a\,b\,x^{11/2}}{11}+\frac{4\,b\,c\,x^{19/2}}{19}","Not used",1,"x^(15/2)*((4*a*c)/15 + (2*b^2)/15) + (2*a^2*x^(7/2))/7 + (2*c^2*x^(23/2))/23 + (4*a*b*x^(11/2))/11 + (4*b*c*x^(19/2))/19","B"
1049,1,45,64,0.026500,"\text{Not used}","int(x^(3/2)*(a + b*x^2 + c*x^4)^2,x)","x^{13/2}\,\left(\frac{2\,b^2}{13}+\frac{4\,a\,c}{13}\right)+\frac{2\,a^2\,x^{5/2}}{5}+\frac{2\,c^2\,x^{21/2}}{21}+\frac{4\,a\,b\,x^{9/2}}{9}+\frac{4\,b\,c\,x^{17/2}}{17}","Not used",1,"x^(13/2)*((4*a*c)/13 + (2*b^2)/13) + (2*a^2*x^(5/2))/5 + (2*c^2*x^(21/2))/21 + (4*a*b*x^(9/2))/9 + (4*b*c*x^(17/2))/17","B"
1050,1,45,64,0.027629,"\text{Not used}","int(x^(1/2)*(a + b*x^2 + c*x^4)^2,x)","x^{11/2}\,\left(\frac{2\,b^2}{11}+\frac{4\,a\,c}{11}\right)+\frac{2\,a^2\,x^{3/2}}{3}+\frac{2\,c^2\,x^{19/2}}{19}+\frac{4\,a\,b\,x^{7/2}}{7}+\frac{4\,b\,c\,x^{15/2}}{15}","Not used",1,"x^(11/2)*((4*a*c)/11 + (2*b^2)/11) + (2*a^2*x^(3/2))/3 + (2*c^2*x^(19/2))/19 + (4*a*b*x^(7/2))/7 + (4*b*c*x^(15/2))/15","B"
1051,1,45,62,0.025327,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^(1/2),x)","x^{9/2}\,\left(\frac{2\,b^2}{9}+\frac{4\,a\,c}{9}\right)+2\,a^2\,\sqrt{x}+\frac{2\,c^2\,x^{17/2}}{17}+\frac{4\,a\,b\,x^{5/2}}{5}+\frac{4\,b\,c\,x^{13/2}}{13}","Not used",1,"x^(9/2)*((4*a*c)/9 + (2*b^2)/9) + 2*a^2*x^(1/2) + (2*c^2*x^(17/2))/17 + (4*a*b*x^(5/2))/5 + (4*b*c*x^(13/2))/13","B"
1052,1,45,62,0.026273,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^(3/2),x)","x^{7/2}\,\left(\frac{2\,b^2}{7}+\frac{4\,a\,c}{7}\right)-\frac{2\,a^2}{\sqrt{x}}+\frac{2\,c^2\,x^{15/2}}{15}+\frac{4\,a\,b\,x^{3/2}}{3}+\frac{4\,b\,c\,x^{11/2}}{11}","Not used",1,"x^(7/2)*((4*a*c)/7 + (2*b^2)/7) - (2*a^2)/x^(1/2) + (2*c^2*x^(15/2))/15 + (4*a*b*x^(3/2))/3 + (4*b*c*x^(11/2))/11","B"
1053,1,45,62,0.027270,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^(5/2),x)","x^{5/2}\,\left(\frac{2\,b^2}{5}+\frac{4\,a\,c}{5}\right)-\frac{2\,a^2}{3\,x^{3/2}}+\frac{2\,c^2\,x^{13/2}}{13}+4\,a\,b\,\sqrt{x}+\frac{4\,b\,c\,x^{9/2}}{9}","Not used",1,"x^(5/2)*((4*a*c)/5 + (2*b^2)/5) - (2*a^2)/(3*x^(3/2)) + (2*c^2*x^(13/2))/13 + 4*a*b*x^(1/2) + (4*b*c*x^(9/2))/9","B"
1054,1,48,62,0.046200,"\text{Not used}","int((a + b*x^2 + c*x^4)^2/x^(7/2),x)","x^{3/2}\,\left(\frac{2\,b^2}{3}+\frac{4\,a\,c}{3}\right)-\frac{\frac{2\,a^2}{5}+4\,b\,a\,x^2}{x^{5/2}}+\frac{2\,c^2\,x^{11/2}}{11}+\frac{4\,b\,c\,x^{7/2}}{7}","Not used",1,"x^(3/2)*((4*a*c)/3 + (2*b^2)/3) - ((2*a^2)/5 + 4*a*b*x^2)/x^(5/2) + (2*c^2*x^(11/2))/11 + (4*b*c*x^(7/2))/7","B"
1055,1,76,103,0.041469,"\text{Not used}","int(x^(5/2)*(a + b*x^2 + c*x^4)^3,x)","x^{19/2}\,\left(\frac{2\,b^3}{19}+\frac{12\,a\,c\,b}{19}\right)+\frac{2\,a^3\,x^{7/2}}{7}+\frac{2\,c^3\,x^{31/2}}{31}+\frac{6\,a^2\,b\,x^{11/2}}{11}+\frac{2\,b\,c^2\,x^{27/2}}{9}+\frac{2\,a\,x^{15/2}\,\left(b^2+a\,c\right)}{5}+\frac{6\,c\,x^{23/2}\,\left(b^2+a\,c\right)}{23}","Not used",1,"x^(19/2)*((2*b^3)/19 + (12*a*b*c)/19) + (2*a^3*x^(7/2))/7 + (2*c^3*x^(31/2))/31 + (6*a^2*b*x^(11/2))/11 + (2*b*c^2*x^(27/2))/9 + (2*a*x^(15/2)*(a*c + b^2))/5 + (6*c*x^(23/2)*(a*c + b^2))/23","B"
1056,1,76,103,0.037021,"\text{Not used}","int(x^(3/2)*(a + b*x^2 + c*x^4)^3,x)","x^{17/2}\,\left(\frac{2\,b^3}{17}+\frac{12\,a\,c\,b}{17}\right)+\frac{2\,a^3\,x^{5/2}}{5}+\frac{2\,c^3\,x^{29/2}}{29}+\frac{2\,a^2\,b\,x^{9/2}}{3}+\frac{6\,b\,c^2\,x^{25/2}}{25}+\frac{6\,a\,x^{13/2}\,\left(b^2+a\,c\right)}{13}+\frac{2\,c\,x^{21/2}\,\left(b^2+a\,c\right)}{7}","Not used",1,"x^(17/2)*((2*b^3)/17 + (12*a*b*c)/17) + (2*a^3*x^(5/2))/5 + (2*c^3*x^(29/2))/29 + (2*a^2*b*x^(9/2))/3 + (6*b*c^2*x^(25/2))/25 + (6*a*x^(13/2)*(a*c + b^2))/13 + (2*c*x^(21/2)*(a*c + b^2))/7","B"
1057,1,76,103,0.035288,"\text{Not used}","int(x^(1/2)*(a + b*x^2 + c*x^4)^3,x)","x^{15/2}\,\left(\frac{2\,b^3}{15}+\frac{4\,a\,c\,b}{5}\right)+\frac{2\,a^3\,x^{3/2}}{3}+\frac{2\,c^3\,x^{27/2}}{27}+\frac{6\,a^2\,b\,x^{7/2}}{7}+\frac{6\,b\,c^2\,x^{23/2}}{23}+\frac{6\,a\,x^{11/2}\,\left(b^2+a\,c\right)}{11}+\frac{6\,c\,x^{19/2}\,\left(b^2+a\,c\right)}{19}","Not used",1,"x^(15/2)*((2*b^3)/15 + (4*a*b*c)/5) + (2*a^3*x^(3/2))/3 + (2*c^3*x^(27/2))/27 + (6*a^2*b*x^(7/2))/7 + (6*b*c^2*x^(23/2))/23 + (6*a*x^(11/2)*(a*c + b^2))/11 + (6*c*x^(19/2)*(a*c + b^2))/19","B"
1058,1,76,101,0.034780,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^(1/2),x)","x^{13/2}\,\left(\frac{2\,b^3}{13}+\frac{12\,a\,c\,b}{13}\right)+2\,a^3\,\sqrt{x}+\frac{2\,c^3\,x^{25/2}}{25}+\frac{6\,a^2\,b\,x^{5/2}}{5}+\frac{2\,b\,c^2\,x^{21/2}}{7}+\frac{2\,a\,x^{9/2}\,\left(b^2+a\,c\right)}{3}+\frac{6\,c\,x^{17/2}\,\left(b^2+a\,c\right)}{17}","Not used",1,"x^(13/2)*((2*b^3)/13 + (12*a*b*c)/13) + 2*a^3*x^(1/2) + (2*c^3*x^(25/2))/25 + (6*a^2*b*x^(5/2))/5 + (2*b*c^2*x^(21/2))/7 + (2*a*x^(9/2)*(a*c + b^2))/3 + (6*c*x^(17/2)*(a*c + b^2))/17","B"
1059,1,76,99,0.037972,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^(3/2),x)","x^{11/2}\,\left(\frac{2\,b^3}{11}+\frac{12\,a\,c\,b}{11}\right)-\frac{2\,a^3}{\sqrt{x}}+\frac{2\,c^3\,x^{23/2}}{23}+2\,a^2\,b\,x^{3/2}+\frac{6\,b\,c^2\,x^{19/2}}{19}+\frac{6\,a\,x^{7/2}\,\left(b^2+a\,c\right)}{7}+\frac{2\,c\,x^{15/2}\,\left(b^2+a\,c\right)}{5}","Not used",1,"x^(11/2)*((2*b^3)/11 + (12*a*b*c)/11) - (2*a^3)/x^(1/2) + (2*c^3*x^(23/2))/23 + 2*a^2*b*x^(3/2) + (6*b*c^2*x^(19/2))/19 + (6*a*x^(7/2)*(a*c + b^2))/7 + (2*c*x^(15/2)*(a*c + b^2))/5","B"
1060,1,76,101,0.036623,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^(5/2),x)","x^{9/2}\,\left(\frac{2\,b^3}{9}+\frac{4\,a\,c\,b}{3}\right)-\frac{2\,a^3}{3\,x^{3/2}}+\frac{2\,c^3\,x^{21/2}}{21}+6\,a^2\,b\,\sqrt{x}+\frac{6\,b\,c^2\,x^{17/2}}{17}+\frac{6\,a\,x^{5/2}\,\left(b^2+a\,c\right)}{5}+\frac{6\,c\,x^{13/2}\,\left(b^2+a\,c\right)}{13}","Not used",1,"x^(9/2)*((2*b^3)/9 + (4*a*b*c)/3) - (2*a^3)/(3*x^(3/2)) + (2*c^3*x^(21/2))/21 + 6*a^2*b*x^(1/2) + (6*b*c^2*x^(17/2))/17 + (6*a*x^(5/2)*(a*c + b^2))/5 + (6*c*x^(13/2)*(a*c + b^2))/13","B"
1061,1,79,99,0.036368,"\text{Not used}","int((a + b*x^2 + c*x^4)^3/x^(7/2),x)","x^{7/2}\,\left(\frac{2\,b^3}{7}+\frac{12\,a\,c\,b}{7}\right)-\frac{\frac{2\,a^3}{5}+6\,b\,a^2\,x^2}{x^{5/2}}+\frac{2\,c^3\,x^{19/2}}{19}+\frac{2\,b\,c^2\,x^{15/2}}{5}+2\,a\,x^{3/2}\,\left(b^2+a\,c\right)+\frac{6\,c\,x^{11/2}\,\left(b^2+a\,c\right)}{11}","Not used",1,"x^(7/2)*((2*b^3)/7 + (12*a*b*c)/7) - ((2*a^3)/5 + 6*a^2*b*x^2)/x^(5/2) + (2*c^3*x^(19/2))/19 + (2*b*c^2*x^(15/2))/5 + 2*a*x^(3/2)*(a*c + b^2) + (6*c*x^(11/2)*(a*c + b^2))/11","B"
1062,1,12789,389,5.820125,"\text{Not used}","int(x^(9/2)/(a + b*x^2 + c*x^4),x)","2\,\mathrm{atan}\left(\frac{\left(-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}-\left(\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}}{\frac{256\,\left(a^8\,c-a^7\,b^2\right)}{c^3}+\left(-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}-\left(\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}}{\frac{256\,\left(a^8\,c-a^7\,b^2\right)}{c^3}+\left(-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}+\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)\,256{}\mathrm{i}}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}+\frac{2\,x^{3/2}}{3\,c}+\mathrm{atan}\left(\frac{\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}+\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}+\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}+\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}-\frac{256\,\left(a^8\,c-a^7\,b^2\right)}{c^3}}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}+\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}+\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}+\left(\left(\frac{128\,\left(512\,a^6\,b\,c^6-512\,a^5\,b^3\,c^5+160\,a^4\,b^5\,c^4-16\,a^3\,b^7\,c^3\right)}{c^3}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,\left(512\,a^6\,c^8-512\,a^5\,b^2\,c^7+160\,a^4\,b^4\,c^6-16\,a^3\,b^6\,c^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{3/4}-\frac{256\,\sqrt{x}\,\left(5\,a^7\,b\,c^2-5\,a^6\,b^3\,c+a^5\,b^5\right)}{c^3}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}-\frac{256\,\left(a^8\,c-a^7\,b^2\right)}{c^3}}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^{11}-256\,a^3\,b^2\,c^{10}+96\,a^2\,b^4\,c^9-16\,a\,b^6\,c^8+b^8\,c^7\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"atan(((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (256*x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i - (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (256*x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i)/((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (256*x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) + (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (256*x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) - (256*(a^8*c - a^7*b^2))/c^3))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*2i + atan(((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (256*x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i - (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (256*x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i)/((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (256*x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) + (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (256*x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4) - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) - (256*(a^8*c - a^7*b^2))/c^3))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*2i + 2*atan(((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) - (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4))/((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i + (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (x^(1/2)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i + (256*(a^8*c - a^7*b^2))/c^3))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) + 2*atan(((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) - (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4))/((((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 - (x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i - (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i + (((128*(512*a^6*b*c^6 - 16*a^3*b^7*c^3 + 160*a^4*b^5*c^4 - 512*a^5*b^3*c^5))/c^3 + (x^(1/2)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*(512*a^6*c^8 - 16*a^3*b^6*c^5 + 160*a^4*b^4*c^6 - 512*a^5*b^2*c^7)*256i)/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(3/4)*1i + (256*x^(1/2)*(a^5*b^5 - 5*a^6*b^3*c + 5*a^7*b*c^2))/c^3)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4)*1i + (256*(a^8*c - a^7*b^2))/c^3))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^11 + b^8*c^7 - 16*a*b^6*c^8 + 96*a^2*b^4*c^9 - 256*a^3*b^2*c^10)))^(1/4) + (2*x^(3/2))/(3*c)","B"
1063,1,10449,385,6.857717,"\text{Not used}","int(x^(7/2)/(a + b*x^2 + c*x^4),x)","\frac{2\,\sqrt{x}}{c}-2\,\mathrm{atan}\left(\frac{\left(\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}+\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)\,256{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\mathrm{atan}\left(\frac{\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}-\frac{256\,\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(\left(\frac{512\,\left(-4\,a^6\,c^3+13\,a^5\,b^2\,c^2-7\,a^4\,b^4\,c+a^3\,b^6\right)}{c}+\frac{256\,\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,\left(256\,a^5\,b\,c^6-128\,a^4\,b^3\,c^5+16\,a^3\,b^5\,c^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{256\,\sqrt{x}\,\left(2\,a^6\,c^2-4\,a^5\,b^2\,c+a^4\,b^4\right)}{c}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"atan(((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (256*x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (256*x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (256*x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (256*x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i + atan(((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (256*x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (256*x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (256*x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (256*x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i - 2*atan(((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - 2*atan(((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/((((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c - (x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + (((512*(a^3*b^6 - 4*a^6*c^3 - 7*a^4*b^4*c + 13*a^5*b^2*c^2))/c + (x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*(256*a^5*b*c^6 + 16*a^3*b^5*c^4 - 128*a^4*b^3*c^5)*256i)/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (256*x^(1/2)*(a^4*b^4 + 2*a^6*c^2 - 4*a^5*b^2*c))/c)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (2*x^(1/2))/c","B"
1064,1,8093,331,6.512190,"\text{Not used}","int(x^(5/2)/(a + b*x^2 + c*x^4),x)","-\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5-\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5-\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}+256\,a^4\,b\,c}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5-\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5-\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}+256\,a^4\,b\,c}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4-\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4+\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}}{256\,a^4\,b\,c+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4-\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4+\sqrt{x}\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4-\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4+\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}}{256\,a^4\,b\,c+\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4-\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(256\,a^3\,b^3\,c-768\,a^4\,b\,c^2\right)-{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{3/4}\,\left(32768\,a^5\,c^5+2048\,a^3\,b^4\,c^3-16384\,a^4\,b^2\,c^4+\sqrt{x}\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,\left(131072\,a^5\,c^6-65536\,a^4\,b^2\,c^5+8192\,a^3\,b^4\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^4\,c^7-256\,a^3\,b^2\,c^6+96\,a^2\,b^4\,c^5-16\,a\,b^6\,c^4+b^8\,c^3\right)}\right)}^{1/4}","Not used",1,"- atan(((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i + (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i)/((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) - (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) + 256*a^4*b*c))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*2i - atan(((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i + (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i)/((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) - (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5) + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) + 256*a^4*b*c))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*2i - 2*atan(((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) + (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4))/((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i - (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i + 256*a^4*b*c))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) - 2*atan(((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4) + (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4))/((x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) + (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 - x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i - (x^(1/2)*(256*a^3*b^3*c - 768*a^4*b*c^2) - (-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(3/4)*(32768*a^5*c^5 + x^(1/2)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*(131072*a^5*c^6 + 8192*a^3*b^4*c^4 - 65536*a^4*b^2*c^5)*1i + 2048*a^3*b^4*c^3 - 16384*a^4*b^2*c^4)*1i)*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)*1i + 256*a^4*b*c))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(256*a^4*c^7 + b^8*c^3 - 16*a*b^6*c^4 + 96*a^2*b^4*c^5 - 256*a^3*b^2*c^6)))^(1/4)","B"
1065,1,8229,331,6.023877,"\text{Not used}","int(x^(3/2)/(a + b*x^2 + c*x^4),x)","\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)-\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)+\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)-\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)+\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(-\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}}{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(-\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-\left(\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-\left(\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)-{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}-2048\,a^3\,b\,c^4+512\,a^2\,b^3\,c^3\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-\left(\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}+2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)-\left(\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)-{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}-2048\,a^3\,b\,c^4+512\,a^2\,b^3\,c^3\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+\left(2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)-{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}}{\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+\left(2048\,a^3\,b\,c^4-512\,a^2\,b^3\,c^3+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)-{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(512\,a^3\,c^4-256\,a^2\,b^2\,c^3\right)+\left(512\,a^2\,b^3\,c^3-2048\,a^3\,b\,c^4+\left(\sqrt{x}\,\left(65536\,a^4\,b\,c^6-32768\,a^3\,b^3\,c^5+4096\,a^2\,b^5\,c^4\right)+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,\left(524288\,a^5\,c^7-393216\,a^4\,b^2\,c^6+98304\,a^3\,b^4\,c^5-8192\,a^2\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)}^{1/4}","Not used",1,"atan(((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6) - x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i + (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6) + x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)/((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6) - x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4) - (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6) + x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*2i - 2*atan(((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i + x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*1i)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4) + (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i - x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*1i)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))/((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i + x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*1i)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i - (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - (-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i - x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*1i)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4) - atan(((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) + (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i + (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) - (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)/((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) + (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4) - (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) - ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) - (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4) - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*2i + 2*atan(((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) - (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4) + (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) + (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4))/((x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) - (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i + 2048*a^3*b*c^4 - 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i - (x^(1/2)*(512*a^3*c^4 - 256*a^2*b^2*c^3) + ((x^(1/2)*(65536*a^4*b*c^6 + 4096*a^2*b^5*c^4 - 32768*a^3*b^3*c^5) + (-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*(524288*a^5*c^7 - 8192*a^2*b^6*c^4 + 98304*a^3*b^4*c^5 - 393216*a^4*b^2*c^6)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(3/4)*1i - 2048*a^3*b*c^4 + 512*a^2*b^3*c^3)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)*1i))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))^(1/4)","B"
1066,1,6133,331,5.307971,"\text{Not used}","int(x^(1/2)/(a + b*x^2 + c*x^4),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\right)-256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\right)+256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{256\,a\,c^5+\left({\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\right)-256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\right)+256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}-\left(256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}}{-256\,a\,c^5+\left(-256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^5-\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6+\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)-16384\,a^2\,b^3\,c^5\right)-256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)-16384\,a^2\,b^3\,c^5\right)+256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{256\,a\,c^5+\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6+\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)-16384\,a^2\,b^3\,c^5\right)-256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)-16384\,a^2\,b^3\,c^5\right)+256\,a\,b\,c^5\,\sqrt{x}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}-\left(256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}}{-256\,a\,c^5+\left(-256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5-\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(256\,a\,b\,c^5\,\sqrt{x}+{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{3/4}\,\left(2048\,a\,b^5\,c^4+32768\,a^3\,b\,c^6-16384\,a^2\,b^3\,c^5+\sqrt{x}\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^4\,c^7-131072\,a^3\,b^2\,c^6+40960\,a^2\,b^4\,c^5-4096\,a\,b^6\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^5+\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+16\,a^2\,b\,c^2-8\,a\,b^3\,c}{32\,\left(256\,a^5\,c^4-256\,a^4\,b^2\,c^3+96\,a^3\,b^4\,c^2-16\,a^2\,b^6\,c+a\,b^8\right)}\right)}^{1/4}","Not used",1,"2*atan((((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 - x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i)*1i - 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4) - ((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 + x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i)*1i + 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4))/(((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 - x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i)*1i - 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i - 256*a*c^5 + ((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 + x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i)*1i + 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4) - atan((((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 + x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)) - 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i - ((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 - x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)) + 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i)/(256*a*c^5 + ((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 + x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)) - 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4) + ((-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - 16384*a^2*b^3*c^5 - x^(1/2)*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)) + 256*a*b*c^5*x^(1/2))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)))*(-(b^5 - (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*2i - atan((((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 + x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6) - 16384*a^2*b^3*c^5) - 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i - ((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6) - 16384*a^2*b^3*c^5) + 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i)/(256*a*c^5 + ((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 + x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6) - 16384*a^2*b^3*c^5) - 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4) + ((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6) - 16384*a^2*b^3*c^5) + 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*2i + 2*atan((((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i - 16384*a^2*b^3*c^5)*1i - 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4) - ((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 + x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i - 16384*a^2*b^3*c^5)*1i + 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4))/(((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 - x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i - 16384*a^2*b^3*c^5)*1i - 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i - 256*a*c^5 + ((-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(3/4)*(2048*a*b^5*c^4 + 32768*a^3*b*c^6 + x^(1/2)*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*(131072*a^4*c^7 - 4096*a*b^6*c^4 + 40960*a^2*b^4*c^5 - 131072*a^3*b^2*c^6)*1i - 16384*a^2*b^3*c^5)*1i + 256*a*b*c^5*x^(1/2))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)*1i))*(-(b^5 + (-(4*a*c - b^2)^5)^(1/2) + 16*a^2*b*c^2 - 8*a*b^3*c)/(32*(a*b^8 + 256*a^5*c^4 - 16*a^2*b^6*c + 96*a^3*b^4*c^2 - 256*a^4*b^2*c^3)))^(1/4)","B"
1067,1,10401,331,6.257726,"\text{Not used}","int(1/(x^(1/2)*(a + b*x^2 + c*x^4)),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)+\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)+512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)-512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)+\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)+512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)-512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)+\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)+512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)-512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)+\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)+512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(2048\,a\,c^7-512\,b^2\,c^6+\left({\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\right)-512\,c^7\,\sqrt{x}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-512\,c^7\,\sqrt{x}+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}-\left(512\,c^7\,\sqrt{x}+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}}{\left(-512\,c^7\,\sqrt{x}+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(512\,c^7\,\sqrt{x}+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^7+b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c-a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(-512\,c^7\,\sqrt{x}+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}-\left(512\,c^7\,\sqrt{x}+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}}{\left(-512\,c^7\,\sqrt{x}+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(512\,c^7\,\sqrt{x}+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(512\,b^2\,c^6-2048\,a\,c^7+\left(-\sqrt{x}\,\left(-196608\,a^3\,b\,c^7+163840\,a^2\,b^3\,c^6-45056\,a\,b^5\,c^5+4096\,b^7\,c^4\right)+{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,\left(-524288\,a^4\,b\,c^7+393216\,a^3\,b^3\,c^6-98304\,a^2\,b^5\,c^5+8192\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^7-b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-48\,a^3\,b\,c^3+40\,a^2\,b^3\,c^2-11\,a\,b^5\,c+a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^7\,c^4-256\,a^6\,b^2\,c^3+96\,a^5\,b^4\,c^2-16\,a^4\,b^6\,c+a^3\,b^8\right)}\right)}^{1/4}","Not used",1,"- atan((((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) + 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i - ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) - 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i)/(((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) + 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4) + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) - 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*2i - atan((((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) + 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i - ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) - 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i)/(((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) + 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4) + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(2048*a*c^7 - 512*b^2*c^6 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6) - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)) - 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*2i - 2*atan((((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i - 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4) - ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i + 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4))/(((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i - 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i + 512*c^7*x^(1/2))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i))*(-(b^7 + b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c - a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4) - 2*atan((((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i - 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4) - ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i + 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4))/(((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i + x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i - 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(512*b^2*c^6 - 2048*a*c^7 + ((-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*(8192*a*b^7*c^4 - 524288*a^4*b*c^7 - 98304*a^2*b^5*c^5 + 393216*a^3*b^3*c^6)*1i - x^(1/2)*(4096*b^7*c^4 - 45056*a*b^5*c^5 - 196608*a^3*b*c^7 + 163840*a^2*b^3*c^6))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(3/4)*1i)*1i + 512*c^7*x^(1/2))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)*1i))*(-(b^7 - b^2*(-(4*a*c - b^2)^5)^(1/2) - 48*a^3*b*c^3 + 40*a^2*b^3*c^2 - 11*a*b^5*c + a*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^3*b^8 + 256*a^7*c^4 - 16*a^4*b^6*c + 96*a^5*b^4*c^2 - 256*a^6*b^2*c^3)))^(1/4)","B"
1068,1,10573,371,5.737127,"\text{Not used}","int(1/(x^(3/2)*(a + b*x^2 + c*x^4)),x)","2\,\mathrm{atan}\left(\frac{\left(256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7-\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\left(-256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7+\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}}{\left(256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7-\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7+\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7-\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\left(-256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7+\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}}{\left(256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7-\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-256\,a^{11}\,b\,c^8\,\sqrt{x}+{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7+\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\frac{2}{a\,\sqrt{x}}-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)+256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8-\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)-256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)+256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8-\sqrt{x}\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)-256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3+a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c-3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)+256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8-\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)-256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8+\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)+256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(32768\,a^{15}\,c^8-\sqrt{x}\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{16}\,c^8-327680\,a^{15}\,b^2\,c^7+204800\,a^{14}\,b^4\,c^6-49152\,a^{13}\,b^6\,c^5+4096\,a^{12}\,b^8\,c^4\right)+2048\,a^{11}\,b^8\,c^4-22528\,a^{12}\,b^6\,c^5+83968\,a^{13}\,b^4\,c^6-114688\,a^{14}\,b^2\,c^7\right)-256\,a^{11}\,b\,c^8\,\sqrt{x}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9-b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4+61\,a^2\,b^5\,c^2-120\,a^3\,b^3\,c^3-a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-13\,a\,b^7\,c+3\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"2*atan((((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i + 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - ((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i - 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4))/(((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i + 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + ((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i - 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - atan((((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) + 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i - ((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) - 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i)/(((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) + 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + ((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) - 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*2i - atan((((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) + 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i - ((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) - 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i)/(((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) + 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + ((-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7) + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7) - 256*a^11*b*c^8*x^(1/2))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)))*(-(b^9 + b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 + a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c - 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*2i + 2*atan((((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i + 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - ((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i - 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4))/(((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 - x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i + 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + ((-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(32768*a^15*c^8 + x^(1/2)*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(131072*a^16*c^8 + 4096*a^12*b^8*c^4 - 49152*a^13*b^6*c^5 + 204800*a^14*b^4*c^6 - 327680*a^15*b^2*c^7)*1i + 2048*a^11*b^8*c^4 - 22528*a^12*b^6*c^5 + 83968*a^13*b^4*c^6 - 114688*a^14*b^2*c^7)*1i - 256*a^11*b*c^8*x^(1/2))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i))*(-(b^9 - b^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4 + 61*a^2*b^5*c^2 - 120*a^3*b^3*c^3 - a^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 13*a*b^7*c + 3*a*b^2*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - 2/(a*x^(1/2))","B"
1069,1,16557,371,8.637448,"\text{Not used}","int(1/(x^(5/2)*(a + b*x^2 + c*x^4)),x)","-2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(3072\,a^{10}\,b^3\,c^8-512\,a^9\,b^5\,c^7-4096\,a^{11}\,b\,c^9+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(3072\,a^{10}\,b^3\,c^8-512\,a^9\,b^5\,c^7-4096\,a^{11}\,b\,c^9+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(3072\,a^{10}\,b^3\,c^8-512\,a^9\,b^5\,c^7-4096\,a^{11}\,b\,c^9+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}+\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(3072\,a^{10}\,b^3\,c^8-512\,a^9\,b^5\,c^7-4096\,a^{11}\,b\,c^9+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8+\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\frac{2}{3\,a\,x^{3/2}}+\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-4096\,a^{11}\,b\,c^9-512\,a^9\,b^5\,c^7+3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}+4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-4096\,a^{11}\,b\,c^9-512\,a^9\,b^5\,c^7+3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}+4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{11}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4-a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c+6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-4096\,a^{11}\,b\,c^9-512\,a^9\,b^5\,c^7+3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}+4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)+{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-4096\,a^{11}\,b\,c^9-512\,a^9\,b^5\,c^7+3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\left(\sqrt{x}\,\left(512\,a^{10}\,c^{10}-256\,a^9\,b^2\,c^9\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left(\sqrt{x}\,\left(327680\,a^{15}\,b\,c^8-491520\,a^{14}\,b^3\,c^7+249856\,a^{13}\,b^5\,c^6-53248\,a^{12}\,b^7\,c^5+4096\,a^{11}\,b^9\,c^4\right)-{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(524288\,a^{17}\,c^8-917504\,a^{16}\,b^2\,c^7+491520\,a^{15}\,b^4\,c^6-106496\,a^{14}\,b^6\,c^5+8192\,a^{13}\,b^8\,c^4\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}+4096\,a^{11}\,b\,c^9+512\,a^9\,b^5\,c^7-3072\,a^{10}\,b^3\,c^8\right)\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{11}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5+86\,a^2\,b^7\,c^2-231\,a^3\,b^5\,c^3+280\,a^4\,b^3\,c^4+a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-15\,a\,b^9\,c-6\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"atan(((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i + (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i)/((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*2i + atan(((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i + (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i)/((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*2i - 2*atan(((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) + (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4))/((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i - (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8)*1i)*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i))*(-(b^11 + b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 - a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c + 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - 2*atan(((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) + (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4))/((x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) - (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i - 4096*a^11*b*c^9 - 512*a^9*b^5*c^7 + 3072*a^10*b^3*c^8)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i - (x^(1/2)*(512*a^10*c^10 - 256*a^9*b^2*c^9) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*((x^(1/2)*(327680*a^15*b*c^8 + 4096*a^11*b^9*c^4 - 53248*a^12*b^7*c^5 + 249856*a^13*b^5*c^6 - 491520*a^14*b^3*c^7) + (-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(524288*a^17*c^8 + 8192*a^13*b^8*c^4 - 106496*a^14*b^6*c^5 + 491520*a^15*b^4*c^6 - 917504*a^16*b^2*c^7)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 4096*a^11*b*c^9 + 512*a^9*b^5*c^7 - 3072*a^10*b^3*c^8)*1i)*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i))*(-(b^11 - b^6*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5 + 86*a^2*b^7*c^2 - 231*a^3*b^5*c^3 + 280*a^4*b^3*c^4 + a^3*c^3*(-(4*a*c - b^2)^5)^(1/2) - 15*a*b^9*c - 6*a^2*b^2*c^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - 2/(3*a*x^(3/2))","B"
1070,1,15149,412,6.478655,"\text{Not used}","int(1/(x^(7/2)*(a + b*x^2 + c*x^4)),x)","-\frac{\frac{2}{5\,a}-\frac{2\,b\,x^2}{a^2}}{x^{5/2}}+\mathrm{atan}\left(\frac{\left({\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-131072\,a^{26}\,b\,c^9+2048\,a^{21}\,b^{11}\,c^4-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{256\,a^{20}\,c^{12}-\left({\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-131072\,a^{26}\,b\,c^9+2048\,a^{21}\,b^{11}\,c^4-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left({\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-131072\,a^{26}\,b\,c^9+2048\,a^{21}\,b^{11}\,c^4-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{256\,a^{20}\,c^{12}-\left({\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-131072\,a^{26}\,b\,c^9+2048\,a^{21}\,b^{11}\,c^4-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8\right)+\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(2048\,a^{21}\,b^{11}\,c^4-131072\,a^{26}\,b\,c^9-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}+\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}}{256\,a^{20}\,c^{12}+\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(2048\,a^{21}\,b^{11}\,c^4-131072\,a^{26}\,b\,c^9-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{13}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5+a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c+15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(2048\,a^{21}\,b^{11}\,c^4-131072\,a^{26}\,b\,c^9-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}+\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}}{256\,a^{20}\,c^{12}+\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(2048\,a^{21}\,b^{11}\,c^4-131072\,a^{26}\,b\,c^9-28672\,a^{22}\,b^9\,c^5+151552\,a^{23}\,b^7\,c^6-368640\,a^{24}\,b^5\,c^7+393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\sqrt{x}\,\left(768\,a^{21}\,b\,c^{11}-256\,a^{20}\,b^3\,c^{10}\right)+{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{3/4}\,\left(131072\,a^{26}\,b\,c^9-2048\,a^{21}\,b^{11}\,c^4+28672\,a^{22}\,b^9\,c^5-151552\,a^{23}\,b^7\,c^6+368640\,a^{24}\,b^5\,c^7-393216\,a^{25}\,b^3\,c^8+\sqrt{x}\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,\left(131072\,a^{28}\,c^9-655360\,a^{27}\,b^2\,c^8+696320\,a^{26}\,b^4\,c^7-299008\,a^{25}\,b^6\,c^6+57344\,a^{24}\,b^8\,c^5-4096\,a^{23}\,b^{10}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{13}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+144\,a^6\,b\,c^6+115\,a^2\,b^9\,c^2-390\,a^3\,b^7\,c^3+681\,a^4\,b^5\,c^4-552\,a^5\,b^3\,c^5-a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-17\,a\,b^{11}\,c-15\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+10\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+7\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{32\,\left(256\,a^{13}\,c^4-256\,a^{12}\,b^2\,c^3+96\,a^{11}\,b^4\,c^2-16\,a^{10}\,b^6\,c+a^9\,b^8\right)}\right)}^{1/4}","Not used",1,"atan((((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i + ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i)/(256*a^20*c^12 - ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4) + ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*2i - (2/(5*a) - (2*b*x^2)/a^2)/x^(5/2) + atan((((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i + ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i)/(256*a^20*c^12 - ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4) + ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8) - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8) + x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*2i - 2*atan((((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4) + ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4))/(256*a^20*c^12 + ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i - ((-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i))*(-(b^13 + b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 + a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c + 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) - 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) - 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4) - 2*atan((((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4) + ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4))/(256*a^20*c^12 + ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 131072*a^26*b*c^9 + 2048*a^21*b^11*c^4 - 28672*a^22*b^9*c^5 + 151552*a^23*b^7*c^6 - 368640*a^24*b^5*c^7 + 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i - ((-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(3/4)*(131072*a^26*b*c^9 + x^(1/2)*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*(131072*a^28*c^9 - 4096*a^23*b^10*c^4 + 57344*a^24*b^8*c^5 - 299008*a^25*b^6*c^6 + 696320*a^26*b^4*c^7 - 655360*a^27*b^2*c^8)*1i - 2048*a^21*b^11*c^4 + 28672*a^22*b^9*c^5 - 151552*a^23*b^7*c^6 + 368640*a^24*b^5*c^7 - 393216*a^25*b^3*c^8)*1i - x^(1/2)*(768*a^21*b*c^11 - 256*a^20*b^3*c^10))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)*1i))*(-(b^13 - b^8*(-(4*a*c - b^2)^5)^(1/2) + 144*a^6*b*c^6 + 115*a^2*b^9*c^2 - 390*a^3*b^7*c^3 + 681*a^4*b^5*c^4 - 552*a^5*b^3*c^5 - a^4*c^4*(-(4*a*c - b^2)^5)^(1/2) - 17*a*b^11*c - 15*a^2*b^4*c^2*(-(4*a*c - b^2)^5)^(1/2) + 10*a^3*b^2*c^3*(-(4*a*c - b^2)^5)^(1/2) + 7*a*b^6*c*(-(4*a*c - b^2)^5)^(1/2))/(32*(a^9*b^8 + 256*a^13*c^4 - 16*a^10*b^6*c + 96*a^11*b^4*c^2 - 256*a^12*b^2*c^3)))^(1/4)","B"
1071,1,28774,544,7.012073,"\text{Not used}","int(x^(13/2)/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{x^{7/2}\,\left(2\,a\,c-b^2\right)}{2\,c\,\left(4\,a\,c-b^2\right)}-\frac{a\,b\,x^{3/2}}{2\,c\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\mathrm{atan}\left(\frac{\left(\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,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-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}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080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}-\left(-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}}{\frac{128002112\,a^{11}\,b\,c^4-87242736\,a^{10}\,b^3\,c^3+22295196\,a^9\,b^5\,c^2-2531925\,a^8\,b^7\,c+107811\,a^7\,b^9}{64\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\left(\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\frac{\sqrt{x}\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}-\left(-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}}{\frac{128002112\,a^{11}\,b\,c^4-87242736\,a^{10}\,b^3\,c^3+22295196\,a^9\,b^5\,c^2-2531925\,a^8\,b^7\,c+107811\,a^7\,b^9}{64\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\left(\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{\sqrt{x}\,\left(-29042496\,a^{10}\,b\,c^5+31945648\,a^9\,b^3\,c^4-13243020\,a^8\,b^5\,c^3+2642841\,a^7\,b^7\,c^2-256905\,a^6\,b^9\,c+9801\,a^5\,b^{11}\right)}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}+\left(\frac{46036680704\,a^{12}\,c^{12}-104991817728\,a^{11}\,b^2\,c^{11}+104312340480\,a^{10}\,b^4\,c^{10}-59401830400\,a^9\,b^6\,c^9+21401960448\,a^8\,b^8\,c^8-5065015296\,a^7\,b^{10}\,c^7+788037632\,a^6\,b^{12}\,c^6-77783040\,a^5\,b^{14}\,c^5+4423680\,a^4\,b^{16}\,c^4-110592\,a^3\,b^{18}\,c^3}{128\,\left(16384\,a^7\,c^{10}-28672\,a^6\,b^2\,c^9+21504\,a^5\,b^4\,c^8-8960\,a^4\,b^6\,c^7+2240\,a^3\,b^8\,c^6-336\,a^2\,b^{10}\,c^5+28\,a\,b^{12}\,c^4-b^{14}\,c^3\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,\left(6576668672\,a^{11}\,c^{13}-11576279040\,a^{10}\,b^2\,c^{12}+8883535872\,a^9\,b^4\,c^{11}-3886022656\,a^8\,b^6\,c^{10}+1061683200\,a^7\,b^8\,c^9-185991168\,a^6\,b^{10}\,c^8+20480000\,a^5\,b^{12}\,c^7-1302528\,a^4\,b^{14}\,c^6+36864\,a^3\,b^{16}\,c^5\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^9-6144\,a^5\,b^2\,c^8+3840\,a^4\,b^4\,c^7-1280\,a^3\,b^6\,c^6+240\,a^2\,b^8\,c^5-24\,a\,b^{10}\,c^4+b^{12}\,c^3\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{19}-50331648\,a^{11}\,b^2\,c^{18}+69206016\,a^{10}\,b^4\,c^{17}-57671680\,a^9\,b^6\,c^{16}+32440320\,a^8\,b^8\,c^{15}-12976128\,a^7\,b^{10}\,c^{14}+3784704\,a^6\,b^{12}\,c^{13}-811008\,a^5\,b^{14}\,c^{12}+126720\,a^4\,b^{16}\,c^{11}-14080\,a^3\,b^{18}\,c^{10}+1056\,a^2\,b^{20}\,c^9-48\,a\,b^{22}\,c^8+b^{24}\,c^7\right)}\right)}^{1/4}","Not used",1,"- ((x^(7/2)*(2*a*c - b^2))/(2*c*(4*a*c - b^2)) - (a*b*x^(3/2))/(2*c*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - atan(((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i - (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i)/((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) + (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) - (107811*a^7*b^9 - 2531925*a^8*b^7*c + 128002112*a^11*b*c^4 + 22295196*a^9*b^5*c^2 - 87242736*a^10*b^3*c^3)/(64*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9))))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*2i - atan(((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i - (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i)/((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) + (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4) + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) - (107811*a^7*b^9 - 2531925*a^8*b^7*c + 128002112*a^11*b*c^4 + 22295196*a^9*b^5*c^2 - 87242736*a^10*b^3*c^3)/(64*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9))))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*2i - 2*atan(((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) - (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4))/((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i + (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i + (107811*a^7*b^9 - 2531925*a^8*b^7*c + 128002112*a^11*b*c^4 + 22295196*a^9*b^5*c^2 - 87242736*a^10*b^3*c^3)/(64*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9))))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) - 2*atan(((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4) - (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4))/((((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) - (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i + (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i + (((46036680704*a^12*c^12 - 110592*a^3*b^18*c^3 + 4423680*a^4*b^16*c^4 - 77783040*a^5*b^14*c^5 + 788037632*a^6*b^12*c^6 - 5065015296*a^7*b^10*c^7 + 21401960448*a^8*b^8*c^8 - 59401830400*a^9*b^6*c^9 + 104312340480*a^10*b^4*c^10 - 104991817728*a^11*b^2*c^11)/(128*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9)) + (x^(1/2)*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*(6576668672*a^11*c^13 + 36864*a^3*b^16*c^5 - 1302528*a^4*b^14*c^6 + 20480000*a^5*b^12*c^7 - 185991168*a^6*b^10*c^8 + 1061683200*a^7*b^8*c^9 - 3886022656*a^8*b^6*c^10 + 8883535872*a^9*b^4*c^11 - 11576279040*a^10*b^2*c^12)*1i)/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(3/4)*1i - (x^(1/2)*(9801*a^5*b^11 - 256905*a^6*b^9*c - 29042496*a^10*b*c^5 + 2642841*a^7*b^7*c^2 - 13243020*a^8*b^5*c^3 + 31945648*a^9*b^3*c^4))/(16*(4096*a^6*c^9 + b^12*c^3 - 24*a*b^10*c^4 + 240*a^2*b^8*c^5 - 1280*a^3*b^6*c^6 + 3840*a^4*b^4*c^7 - 6144*a^5*b^2*c^8)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)*1i + (107811*a^7*b^9 - 2531925*a^8*b^7*c + 128002112*a^11*b*c^4 + 22295196*a^9*b^5*c^2 - 87242736*a^10*b^3*c^3)/(64*(16384*a^7*c^10 - b^14*c^3 + 28*a*b^12*c^4 - 336*a^2*b^10*c^5 + 2240*a^3*b^8*c^6 - 8960*a^4*b^6*c^7 + 21504*a^5*b^4*c^8 - 28672*a^6*b^2*c^9))))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^19 + b^24*c^7 - 48*a*b^22*c^8 + 1056*a^2*b^20*c^9 - 14080*a^3*b^18*c^10 + 126720*a^4*b^16*c^11 - 811008*a^5*b^14*c^12 + 3784704*a^6*b^12*c^13 - 12976128*a^7*b^10*c^14 + 32440320*a^8*b^8*c^15 - 57671680*a^9*b^6*c^16 + 69206016*a^10*b^4*c^17 - 50331648*a^11*b^2*c^18)))^(1/4)","B"
1072,1,31964,520,11.848699,"\text{Not used}","int(x^(11/2)/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{x^{5/2}\,\left(2\,a\,c-b^2\right)}{2\,c\,\left(4\,a\,c-b^2\right)}-\frac{a\,b\,\sqrt{x}}{2\,c\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\mathrm{atan}\left(\frac{\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\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5\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+\left(\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}}{\left(-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}}{\left(-\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}+\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}-\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(-2000000\,a^9\,c^5+1980000\,a^8\,b^2\,c^4-547800\,a^7\,b^4\,c^3+66322\,a^6\,b^6\,c^2-3744\,a^5\,b^8\,c+81\,a^4\,b^{10}\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\left(\frac{130000\,a^7\,b\,c^4-47800\,a^6\,b^3\,c^3+6549\,a^5\,b^5\,c^2-397\,a^4\,b^7\,c+9\,a^3\,b^9}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}-\left(\frac{\sqrt{x}\,\left(1006632960\,a^{10}\,b\,c^{11}-1493172224\,a^9\,b^3\,c^{10}+918552576\,a^8\,b^5\,c^9-298844160\,a^7\,b^7\,c^8+53739520\,a^6\,b^9\,c^7-4915200\,a^5\,b^{11}\,c^6+147456\,a^4\,b^{13}\,c^5+4096\,a^3\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^7-6144\,a^5\,b^2\,c^6+3840\,a^4\,b^4\,c^5-1280\,a^3\,b^6\,c^4+240\,a^2\,b^8\,c^3-24\,a\,b^{10}\,c^2+b^{12}\,c\right)}+\frac{{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,\left(167772160\,a^9\,c^{11}-251658240\,a^8\,b^2\,c^{10}+157286400\,a^7\,b^4\,c^9-52428800\,a^6\,b^6\,c^8+9830400\,a^5\,b^8\,c^7-983040\,a^4\,b^{10}\,c^6+40960\,a^3\,b^{12}\,c^5\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^5-256\,a^3\,b^2\,c^4+96\,a^2\,b^4\,c^3-16\,a\,b^6\,c^2+b^8\,c\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{17}-50331648\,a^{11}\,b^2\,c^{16}+69206016\,a^{10}\,b^4\,c^{15}-57671680\,a^9\,b^6\,c^{14}+32440320\,a^8\,b^8\,c^{13}-12976128\,a^7\,b^{10}\,c^{12}+3784704\,a^6\,b^{12}\,c^{11}-811008\,a^5\,b^{14}\,c^{10}+126720\,a^4\,b^{16}\,c^9-14080\,a^3\,b^{18}\,c^8+1056\,a^2\,b^{20}\,c^7-48\,a\,b^{22}\,c^6+b^{24}\,c^5\right)}\right)}^{1/4}","Not used",1,"2*atan(((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4))/((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - atan(((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i)/((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*2i - atan(((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i)/((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) + (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10))/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*2i - ((x^(5/2)*(2*a*c - b^2))/(2*c*(4*a*c - b^2)) - (a*b*x^(1/2))/(2*c*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) + 2*atan(((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4) - (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4))/((((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) + ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) - ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i - (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (((9*a^3*b^9 - 397*a^4*b^7*c + 130000*a^7*b*c^4 + 6549*a^5*b^5*c^2 - 47800*a^6*b^3*c^3)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)) - ((x^(1/2)*(1006632960*a^10*b*c^11 + 4096*a^3*b^15*c^4 + 147456*a^4*b^13*c^5 - 4915200*a^5*b^11*c^6 + 53739520*a^6*b^9*c^7 - 298844160*a^7*b^7*c^8 + 918552576*a^8*b^5*c^9 - 1493172224*a^9*b^3*c^10))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)) + ((-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*(167772160*a^9*c^11 + 40960*a^3*b^12*c^5 - 983040*a^4*b^10*c^6 + 9830400*a^5*b^8*c^7 - 52428800*a^6*b^6*c^8 + 157286400*a^7*b^4*c^9 - 251658240*a^8*b^2*c^10)*1i)/(2*(b^8*c + 256*a^4*c^5 - 16*a*b^6*c^2 + 96*a^2*b^4*c^3 - 256*a^3*b^2*c^4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(3/4)*1i)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i + (x^(1/2)*(81*a^4*b^10 - 2000000*a^9*c^5 - 3744*a^5*b^8*c + 66322*a^6*b^6*c^2 - 547800*a^7*b^4*c^3 + 1980000*a^8*b^2*c^4))/(16*(b^12*c + 4096*a^6*c^7 - 24*a*b^10*c^2 + 240*a^2*b^8*c^3 - 1280*a^3*b^6*c^4 + 3840*a^4*b^4*c^5 - 6144*a^5*b^2*c^6)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)*1i))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^17 + b^24*c^5 - 48*a*b^22*c^6 + 1056*a^2*b^20*c^7 - 14080*a^3*b^18*c^8 + 126720*a^4*b^16*c^9 - 811008*a^5*b^14*c^10 + 3784704*a^6*b^12*c^11 - 12976128*a^7*b^10*c^12 + 32440320*a^8*b^8*c^13 - 57671680*a^9*b^6*c^14 + 69206016*a^10*b^4*c^15 - 50331648*a^11*b^2*c^16)))^(1/4)","B"
1073,1,23808,471,6.444540,"\text{Not used}","int(x^(9/2)/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{a\,x^{3/2}}{4\,a\,c-b^2}+\frac{b\,x^{7/2}}{2\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}-\mathrm{atan}\left(\frac{\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\frac{279936\,a^8\,c^5+209952\,a^7\,b^2\,c^4+58968\,a^6\,b^4\,c^3+7350\,a^5\,b^6\,c^2+343\,a^4\,b^8\,c}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}+\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}}{-\frac{279936\,a^8\,c^5+209952\,a^7\,b^2\,c^4+58968\,a^6\,b^4\,c^3+7350\,a^5\,b^6\,c^2+343\,a^4\,b^8\,c}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\frac{279936\,a^8\,c^5+209952\,a^7\,b^2\,c^4+58968\,a^6\,b^4\,c^3+7350\,a^5\,b^6\,c^2+343\,a^4\,b^8\,c}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}+\left(\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}}{-\frac{279936\,a^8\,c^5+209952\,a^7\,b^2\,c^4+58968\,a^6\,b^4\,c^3+7350\,a^5\,b^6\,c^2+343\,a^4\,b^8\,c}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(15552\,a^7\,b\,c^5+17712\,a^6\,b^3\,c^4+6420\,a^5\,b^5\,c^3+945\,a^4\,b^7\,c^2+49\,a^3\,b^9\,c\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{5435817984\,a^{10}\,b\,c^{10}-8170504192\,a^9\,b^3\,c^9+5121245184\,a^8\,b^5\,c^8-1714421760\,a^7\,b^7\,c^7+323747840\,a^6\,b^9\,c^6-32833536\,a^5\,b^{11}\,c^5+1425408\,a^4\,b^{13}\,c^4-4096\,a^3\,b^{15}\,c^3}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,\left(1207959552\,a^{10}\,c^{11}-2650800128\,a^9\,b^2\,c^{10}+2390753280\,a^8\,b^4\,c^9-1163919360\,a^7\,b^6\,c^8+332922880\,a^6\,b^8\,c^7-56229888\,a^5\,b^{10}\,c^6+5210112\,a^4\,b^{12}\,c^5-204800\,a^3\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{15}-50331648\,a^{11}\,b^2\,c^{14}+69206016\,a^{10}\,b^4\,c^{13}-57671680\,a^9\,b^6\,c^{12}+32440320\,a^8\,b^8\,c^{11}-12976128\,a^7\,b^{10}\,c^{10}+3784704\,a^6\,b^{12}\,c^9-811008\,a^5\,b^{14}\,c^8+126720\,a^4\,b^{16}\,c^7-14080\,a^3\,b^{18}\,c^6+1056\,a^2\,b^{20}\,c^5-48\,a\,b^{22}\,c^4+b^{24}\,c^3\right)}\right)}^{1/4}","Not used",1,"- ((a*x^(3/2))/(4*a*c - b^2) + (b*x^(7/2))/(2*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) - atan(((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i - (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i)/((279936*a^8*c^5 + 343*a^4*b^8*c + 7350*a^5*b^6*c^2 + 58968*a^6*b^4*c^3 + 209952*a^7*b^2*c^4)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*2i - 2*atan(((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4) - (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4))/((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i - (279936*a^8*c^5 + 343*a^4*b^8*c + 7350*a^5*b^6*c^2 + 58968*a^6*b^4*c^3 + 209952*a^7*b^2*c^4)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4) - atan(((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i - (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i)/((279936*a^8*c^5 + 343*a^4*b^8*c + 7350*a^5*b^6*c^2 + 58968*a^6*b^4*c^3 + 209952*a^7*b^2*c^4)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4) - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*2i - 2*atan(((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4) - (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4))/((((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i - (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i - (279936*a^8*c^5 + 343*a^4*b^8*c + 7350*a^5*b^6*c^2 + 58968*a^6*b^4*c^3 + 209952*a^7*b^2*c^4)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((5435817984*a^10*b*c^10 - 4096*a^3*b^15*c^3 + 1425408*a^4*b^13*c^4 - 32833536*a^5*b^11*c^5 + 323747840*a^6*b^9*c^6 - 1714421760*a^7*b^7*c^7 + 5121245184*a^8*b^5*c^8 - 8170504192*a^9*b^3*c^9)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*(1207959552*a^10*c^11 - 204800*a^3*b^14*c^4 + 5210112*a^4*b^12*c^5 - 56229888*a^5*b^10*c^6 + 332922880*a^6*b^8*c^7 - 1163919360*a^7*b^6*c^8 + 2390753280*a^8*b^4*c^9 - 2650800128*a^9*b^2*c^10)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(3/4)*1i + (x^(1/2)*(49*a^3*b^9*c + 15552*a^7*b*c^5 + 945*a^4*b^7*c^2 + 6420*a^5*b^5*c^3 + 17712*a^6*b^3*c^4))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)*1i))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(16777216*a^12*c^15 + b^24*c^3 - 48*a*b^22*c^4 + 1056*a^2*b^20*c^5 - 14080*a^3*b^18*c^6 + 126720*a^4*b^16*c^7 - 811008*a^5*b^14*c^8 + 3784704*a^6*b^12*c^9 - 12976128*a^7*b^10*c^10 + 32440320*a^8*b^8*c^11 - 57671680*a^9*b^6*c^12 + 69206016*a^10*b^4*c^13 - 50331648*a^11*b^2*c^14)))^(1/4)","B"
1074,1,26432,483,10.884592,"\text{Not used}","int(x^(7/2)/(a + b*x^2 + c*x^4)^2,x)","-\frac{\frac{a\,\sqrt{x}}{4\,a\,c-b^2}+\frac{b\,x^{5/2}}{2\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}+\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}+\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}+\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\left(\left(\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}+\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}+\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}}{\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}+\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}}{\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}-\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\frac{\sqrt{x}\,\left(128\,a^6\,c^7+864\,a^5\,b^2\,c^6+1224\,a^4\,b^4\,c^5-270\,a^3\,b^6\,c^4+2025\,a^2\,b^8\,c^3\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{-32\,a^5\,c^6+96\,a^4\,b^2\,c^5+918\,a^3\,b^4\,c^4+405\,a^2\,b^6\,c^3}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(603979776\,a^9\,b\,c^{11}-1325400064\,a^8\,b^3\,c^{10}+1195376640\,a^7\,b^5\,c^9-581959680\,a^6\,b^7\,c^8+166461440\,a^5\,b^9\,c^7-28114944\,a^4\,b^{11}\,c^6+2605056\,a^3\,b^{13}\,c^5-102400\,a^2\,b^{15}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,\left(83886080\,a^8\,b\,c^{10}-125829120\,a^7\,b^3\,c^9+78643200\,a^6\,b^5\,c^8-26214400\,a^5\,b^7\,c^7+4915200\,a^4\,b^9\,c^6-491520\,a^3\,b^{11}\,c^5+20480\,a^2\,b^{13}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)}^{1/4}","Not used",1,"atan((((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i)/(((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*2i - ((a*x^(1/2))/(4*a*c - b^2) + (b*x^(5/2))/(2*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) + atan((((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i)/(((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4) + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) - (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*2i + 2*atan((((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) + ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4))/(((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i - ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) + 2*atan((((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4) + ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4))/(((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) - ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i + (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i - ((((x^(1/2)*(603979776*a^9*b*c^11 - 102400*a^2*b^15*c^4 + 2605056*a^3*b^13*c^5 - 28114944*a^4*b^11*c^6 + 166461440*a^5*b^9*c^7 - 581959680*a^6*b^7*c^8 + 1195376640*a^7*b^5*c^9 - 1325400064*a^8*b^3*c^10))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)) + ((-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*(83886080*a^8*b*c^10 + 20480*a^2*b^13*c^4 - 491520*a^3*b^11*c^5 + 4915200*a^4*b^9*c^6 - 26214400*a^5*b^7*c^7 + 78643200*a^6*b^5*c^8 - 125829120*a^7*b^3*c^9)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(3/4)*1i - (405*a^2*b^6*c^3 - 32*a^5*c^6 + 918*a^3*b^4*c^4 + 96*a^4*b^2*c^5)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i + (x^(1/2)*(128*a^6*c^7 + 2025*a^2*b^8*c^3 - 270*a^3*b^6*c^4 + 1224*a^4*b^4*c^5 + 864*a^5*b^2*c^6))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)*1i))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))^(1/4)","B"
1075,1,21913,450,6.057508,"\text{Not used}","int(x^(5/2)/(a + b*x^2 + c*x^4)^2,x)","\frac{\frac{b\,x^{3/2}}{2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^{7/2}}{4\,a\,c-b^2}}{c\,x^4+b\,x^2+a}-2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}}{-\frac{320\,a^4\,b\,c^8+3600\,a^3\,b^3\,c^7+13500\,a^2\,b^5\,c^6+16875\,a\,b^7\,c^5}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}}{-\frac{320\,a^4\,b\,c^8+3600\,a^3\,b^3\,c^7+13500\,a^2\,b^5\,c^6+16875\,a\,b^7\,c^5}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\frac{320\,a^4\,b\,c^8+3600\,a^3\,b^3\,c^7+13500\,a^2\,b^5\,c^6+16875\,a\,b^7\,c^5}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}+\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(-\frac{81\,b^{17}-81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c+4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\frac{320\,a^4\,b\,c^8+3600\,a^3\,b^3\,c^7+13500\,a^2\,b^5\,c^6+16875\,a\,b^7\,c^5}{64\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}+\left(\left(\frac{-134217728\,a^9\,c^{12}+1107296256\,a^8\,b^2\,c^{11}-1031798784\,a^7\,b^4\,c^{10}+211812352\,a^6\,b^6\,c^9+133693440\,a^5\,b^8\,c^8-87687168\,a^4\,b^{10}\,c^7+21200896\,a^3\,b^{12}\,c^6-2433024\,a^2\,b^{14}\,c^5+110592\,a\,b^{16}\,c^4}{128\,\left(-16384\,a^7\,c^7+28672\,a^6\,b^2\,c^6-21504\,a^5\,b^4\,c^5+8960\,a^4\,b^6\,c^4-2240\,a^3\,b^8\,c^3+336\,a^2\,b^{10}\,c^2-28\,a\,b^{12}\,c+b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,\left(134217728\,a^9\,c^{12}-301989888\,a^8\,b^2\,c^{11}+427819008\,a^7\,b^4\,c^{10}-362807296\,a^6\,b^6\,c^9+180879360\,a^5\,b^8\,c^8-53870592\,a^4\,b^{10}\,c^7+9469952\,a^3\,b^{12}\,c^6-909312\,a^2\,b^{14}\,c^5+36864\,a\,b^{16}\,c^4\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(576\,a^4\,b\,c^8+3920\,a^3\,b^3\,c^7+5100\,a^2\,b^5\,c^6-5625\,a\,b^7\,c^5\right)}{16\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(-\frac{81\,b^{17}+81\,b^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-983040\,a^8\,b\,c^8+960\,a^2\,b^{13}\,c^2+84480\,a^3\,b^{11}\,c^3-719360\,a^4\,b^9\,c^4+2727936\,a^5\,b^7\,c^5-5259264\,a^6\,b^5\,c^6+4587520\,a^7\,b^3\,c^7-1184\,a\,b^{15}\,c-4\,a\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{13}\,c^{12}-50331648\,a^{12}\,b^2\,c^{11}+69206016\,a^{11}\,b^4\,c^{10}-57671680\,a^{10}\,b^6\,c^9+32440320\,a^9\,b^8\,c^8-12976128\,a^8\,b^{10}\,c^7+3784704\,a^7\,b^{12}\,c^6-811008\,a^6\,b^{14}\,c^5+126720\,a^5\,b^{16}\,c^4-14080\,a^4\,b^{18}\,c^3+1056\,a^3\,b^{20}\,c^2-48\,a^2\,b^{22}\,c+a\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"((b*x^(3/2))/(2*(4*a*c - b^2)) + (c*x^(7/2))/(4*a*c - b^2))/(a + b*x^2 + c*x^4) - atan(((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i - (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i)/((16875*a*b^7*c^5 + 320*a^4*b*c^8 + 13500*a^2*b^5*c^6 + 3600*a^3*b^3*c^7)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*2i - 2*atan(((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) - (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4))/((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i - (16875*a*b^7*c^5 + 320*a^4*b*c^8 + 13500*a^2*b^5*c^6 + 3600*a^3*b^3*c^7)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) - 2*atan(((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) - (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4))/((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i - (16875*a*b^7*c^5 + 320*a^4*b*c^8 + 13500*a^2*b^5*c^6 + 3600*a^3*b^3*c^7)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11)*1i)/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i))*(-(81*b^17 + 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c - 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) - atan(((((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i - (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*1i)/((16875*a*b^7*c^5 + 320*a^4*b*c^8 + 13500*a^2*b^5*c^6 + 3600*a^3*b^3*c^7)/(64*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) - (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) + (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4) + (((110592*a*b^16*c^4 - 134217728*a^9*c^12 - 2433024*a^2*b^14*c^5 + 21200896*a^3*b^12*c^6 - 87687168*a^4*b^10*c^7 + 133693440*a^5*b^8*c^8 + 211812352*a^6*b^6*c^9 - 1031798784*a^7*b^4*c^10 + 1107296256*a^8*b^2*c^11)/(128*(b^14 - 16384*a^7*c^7 + 336*a^2*b^10*c^2 - 2240*a^3*b^8*c^3 + 8960*a^4*b^6*c^4 - 21504*a^5*b^4*c^5 + 28672*a^6*b^2*c^6 - 28*a*b^12*c)) + (x^(1/2)*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*(134217728*a^9*c^12 + 36864*a*b^16*c^4 - 909312*a^2*b^14*c^5 + 9469952*a^3*b^12*c^6 - 53870592*a^4*b^10*c^7 + 180879360*a^5*b^8*c^8 - 362807296*a^6*b^6*c^9 + 427819008*a^7*b^4*c^10 - 301989888*a^8*b^2*c^11))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(3/4) - (x^(1/2)*(576*a^4*b*c^8 - 5625*a*b^7*c^5 + 5100*a^2*b^5*c^6 + 3920*a^3*b^3*c^7))/(16*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)))*(-(81*b^17 - 81*b^2*(-(4*a*c - b^2)^15)^(1/2) - 983040*a^8*b*c^8 + 960*a^2*b^13*c^2 + 84480*a^3*b^11*c^3 - 719360*a^4*b^9*c^4 + 2727936*a^5*b^7*c^5 - 5259264*a^6*b^5*c^6 + 4587520*a^7*b^3*c^7 - 1184*a*b^15*c + 4*a*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a*b^24 + 16777216*a^13*c^12 - 48*a^2*b^22*c + 1056*a^3*b^20*c^2 - 14080*a^4*b^18*c^3 + 126720*a^5*b^16*c^4 - 811008*a^6*b^14*c^5 + 3784704*a^7*b^12*c^6 - 12976128*a^8*b^10*c^7 + 32440320*a^9*b^8*c^8 - 57671680*a^10*b^6*c^9 + 69206016*a^11*b^4*c^10 - 50331648*a^12*b^2*c^11)))^(1/4)*2i","B"
1076,1,28713,442,10.633895,"\text{Not used}","int(x^(3/2)/(a + b*x^2 + c*x^4)^2,x)","\mathrm{atan}\left(\frac{\left(\left(\left(\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\left(\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\left(\left(\left(\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\left(-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}}{\left(\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-b^{19}-12386304\,a^9\,b\,c^9+96\,a^2\,b^{15}\,c^2-2752\,a^3\,b^{13}\,c^3+55296\,a^4\,b^{11}\,c^4-585216\,a^5\,b^9\,c^5+3350528\,a^6\,b^7\,c^6-10665984\,a^7\,b^5\,c^7+17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\frac{\frac{b\,\sqrt{x}}{2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^{5/2}}{4\,a\,c-b^2}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\left(\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\left(\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\left(\left(\left(\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}+\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}-\left(-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}}{\left(\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(-\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-\frac{\sqrt{x}\,\left(-46656\,a^3\,c^{10}+14256\,a^2\,b^2\,c^9+10836\,a\,b^4\,c^8+1225\,b^6\,c^7\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\left(-\frac{11664\,a^2\,b\,c^8+2232\,a\,b^3\,c^7-7\,b^5\,c^6}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}+\left(\frac{\sqrt{x}\,\left(100663296\,a^8\,b\,c^{12}-75497472\,a^7\,b^3\,c^{11}-10485760\,a^6\,b^5\,c^{10}+26738688\,a^5\,b^7\,c^9-9830400\,a^4\,b^9\,c^8+1212416\,a^3\,b^{11}\,c^7+73728\,a^2\,b^{13}\,c^6-30720\,a\,b^{15}\,c^5+2048\,b^{17}\,c^4\right)}{8\,\left(4096\,a^6\,c^6-6144\,a^5\,b^2\,c^5+3840\,a^4\,b^4\,c^4-1280\,a^3\,b^6\,c^3+240\,a^2\,b^8\,c^2-24\,a\,b^{10}\,c+b^{12}\right)}+\frac{{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,\left(100663296\,a^8\,c^{11}-134217728\,a^7\,b^2\,c^{10}+69206016\,a^6\,b^4\,c^9-15728640\,a^5\,b^6\,c^8+655360\,a^4\,b^8\,c^7+393216\,a^3\,b^{10}\,c^6-73728\,a^2\,b^{12}\,c^5+4096\,a\,b^{14}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^4\,c^4-256\,a^3\,b^2\,c^3+96\,a^2\,b^4\,c^2-16\,a\,b^6\,c+b^8\right)}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{19}+b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+12386304\,a^9\,b\,c^9-96\,a^2\,b^{15}\,c^2+2752\,a^3\,b^{13}\,c^3-55296\,a^4\,b^{11}\,c^4+585216\,a^5\,b^9\,c^5-3350528\,a^6\,b^7\,c^6+10665984\,a^7\,b^5\,c^7-17891328\,a^8\,b^3\,c^8+324\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-3\,a\,b^{17}\,c+27\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{15}\,c^{12}-50331648\,a^{14}\,b^2\,c^{11}+69206016\,a^{13}\,b^4\,c^{10}-57671680\,a^{12}\,b^6\,c^9+32440320\,a^{11}\,b^8\,c^8-12976128\,a^{10}\,b^{10}\,c^7+3784704\,a^9\,b^{12}\,c^6-811008\,a^8\,b^{14}\,c^5+126720\,a^7\,b^{16}\,c^4-14080\,a^6\,b^{18}\,c^3+1056\,a^5\,b^{20}\,c^2-48\,a^4\,b^{22}\,c+a^3\,b^{24}\right)}\right)}^{1/4}","Not used",1,"atan((((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - ((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i)/(((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + ((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*2i + 2*atan((((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - ((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4))/(((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + ((((((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i))*((b^4*(-(4*a*c - b^2)^15)^(1/2) - b^19 - 12386304*a^9*b*c^9 + 96*a^2*b^15*c^2 - 2752*a^3*b^13*c^3 + 55296*a^4*b^11*c^4 - 585216*a^5*b^9*c^5 + 3350528*a^6*b^7*c^6 - 10665984*a^7*b^5*c^7 + 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + ((b*x^(1/2))/(2*(4*a*c - b^2)) + (c*x^(5/2))/(4*a*c - b^2))/(a + b*x^2 + c*x^4) + atan(((((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - (((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i)/((((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + (((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10))/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4) + (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*2i + 2*atan(((((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4) - (((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4))/((((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) - (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i + (((((-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*(100663296*a^8*c^11 + 4096*a*b^14*c^4 - 73728*a^2*b^12*c^5 + 393216*a^3*b^10*c^6 + 655360*a^4*b^8*c^7 - 15728640*a^5*b^6*c^8 + 69206016*a^6*b^4*c^9 - 134217728*a^7*b^2*c^10)*1i)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)) + (x^(1/2)*(2048*b^17*c^4 - 30720*a*b^15*c^5 + 100663296*a^8*b*c^12 + 73728*a^2*b^13*c^6 + 1212416*a^3*b^11*c^7 - 9830400*a^4*b^9*c^8 + 26738688*a^5*b^7*c^9 - 10485760*a^6*b^5*c^10 - 75497472*a^7*b^3*c^11))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(3/4)*1i - (2232*a*b^3*c^7 - 7*b^5*c^6 + 11664*a^2*b*c^8)/(2*(b^8 + 256*a^4*c^4 + 96*a^2*b^4*c^2 - 256*a^3*b^2*c^3 - 16*a*b^6*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(1225*b^6*c^7 - 46656*a^3*c^10 + 10836*a*b^4*c^8 + 14256*a^2*b^2*c^9))/(8*(b^12 + 4096*a^6*c^6 + 240*a^2*b^8*c^2 - 1280*a^3*b^6*c^3 + 3840*a^4*b^4*c^4 - 6144*a^5*b^2*c^5 - 24*a*b^10*c)))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)*1i))*(-(b^19 + b^4*(-(4*a*c - b^2)^15)^(1/2) + 12386304*a^9*b*c^9 - 96*a^2*b^15*c^2 + 2752*a^3*b^13*c^3 - 55296*a^4*b^11*c^4 + 585216*a^5*b^9*c^5 - 3350528*a^6*b^7*c^6 + 10665984*a^7*b^5*c^7 - 17891328*a^8*b^3*c^8 + 324*a^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 3*a*b^17*c + 27*a*b^2*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^3*b^24 + 16777216*a^15*c^12 - 48*a^4*b^22*c + 1056*a^5*b^20*c^2 - 14080*a^6*b^18*c^3 + 126720*a^7*b^16*c^4 - 811008*a^8*b^14*c^5 + 3784704*a^9*b^12*c^6 - 12976128*a^10*b^10*c^7 + 32440320*a^11*b^8*c^8 - 57671680*a^12*b^6*c^9 + 69206016*a^13*b^4*c^10 - 50331648*a^14*b^2*c^11)))^(1/4)","B"
1077,1,26373,489,6.560004,"\text{Not used}","int(x^(1/2)/(a + b*x^2 + c*x^4)^2,x)","2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}}{\frac{5000000\,a^3\,c^{12}-1350000\,a^2\,b^2\,c^{11}+121500\,a\,b^4\,c^{10}-3645\,b^6\,c^9}{32\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}}{\frac{5000000\,a^3\,c^{12}-1350000\,a^2\,b^2\,c^{11}+121500\,a\,b^4\,c^{10}-3645\,b^6\,c^9}{32\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\left(-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}+\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)\,1{}\mathrm{i}}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}+\frac{\frac{x^{3/2}\,\left(2\,a\,c-b^2\right)}{2\,a\,\left(4\,a\,c-b^2\right)}-\frac{b\,c\,x^{7/2}}{2\,a\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}+b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9-2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c+525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\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,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}-\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}+\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}-\frac{5000000\,a^3\,c^{12}-1350000\,a^2\,b^2\,c^{11}+121500\,a\,b^4\,c^{10}-3645\,b^6\,c^9}{32\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\left(\left(\frac{-10905190400\,a^9\,b\,c^{13}+19386073088\,a^8\,b^3\,c^{12}-15042871296\,a^7\,b^5\,c^{11}+6670516224\,a^6\,b^7\,c^{10}-1857421312\,a^5\,b^9\,c^9+335708160\,a^4\,b^{11}\,c^8-39247872\,a^3\,b^{13}\,c^7+2852864\,a^2\,b^{15}\,c^6-116736\,a\,b^{17}\,c^5+2048\,b^{19}\,c^4}{64\,\left(-16384\,a^9\,c^7+28672\,a^8\,b^2\,c^6-21504\,a^7\,b^4\,c^5+8960\,a^6\,b^6\,c^4-2240\,a^5\,b^8\,c^3+336\,a^4\,b^{10}\,c^2-28\,a^3\,b^{12}\,c+a^2\,b^{14}\right)}+\frac{\sqrt{x}\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,\left(3355443200\,a^{10}\,c^{13}-7751073792\,a^9\,b^2\,c^{12}+7625244672\,a^8\,b^4\,c^{11}-4217372672\,a^7\,b^6\,c^{10}+1448607744\,a^6\,b^8\,c^9-320471040\,a^5\,b^{10}\,c^8+45580288\,a^4\,b^{12}\,c^7-4005888\,a^3\,b^{14}\,c^6+196608\,a^2\,b^{16}\,c^5-4096\,a\,b^{18}\,c^4\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(600000\,a^3\,b\,c^{11}-98000\,a^2\,b^3\,c^{10}+3060\,a\,b^5\,c^9+81\,b^7\,c^8\right)}{16\,\left(4096\,a^8\,c^6-6144\,a^7\,b^2\,c^5+3840\,a^6\,b^4\,c^4-1280\,a^5\,b^6\,c^3+240\,a^4\,b^8\,c^2-24\,a^3\,b^{10}\,c+a^2\,b^{12}\right)}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{21}-b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+73728000\,a^{10}\,b\,c^{10}+2085\,a^2\,b^{17}\,c^2-36320\,a^3\,b^{15}\,c^3+404160\,a^4\,b^{13}\,c^4-3001344\,a^5\,b^{11}\,c^5+15064576\,a^6\,b^9\,c^6-50503680\,a^7\,b^7\,c^7+108380160\,a^8\,b^5\,c^8-134676480\,a^9\,b^3\,c^9+2500\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-69\,a\,b^{19}\,c-525\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+39\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{17}\,c^{12}-50331648\,a^{16}\,b^2\,c^{11}+69206016\,a^{15}\,b^4\,c^{10}-57671680\,a^{14}\,b^6\,c^9+32440320\,a^{13}\,b^8\,c^8-12976128\,a^{12}\,b^{10}\,c^7+3784704\,a^{11}\,b^{12}\,c^6-811008\,a^{10}\,b^{14}\,c^5+126720\,a^9\,b^{16}\,c^4-14080\,a^8\,b^{18}\,c^3+1056\,a^7\,b^{20}\,c^2-48\,a^6\,b^{22}\,c+a^5\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"atan(((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i - (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i)/((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) - (5000000*a^3*c^12 - 3645*b^6*c^9 + 121500*a*b^4*c^10 - 1350000*a^2*b^2*c^11)/(32*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*2i + atan(((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i - (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i)/((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) - (5000000*a^3*c^12 - 3645*b^6*c^9 + 121500*a*b^4*c^10 - 1350000*a^2*b^2*c^11)/(32*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4) - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*2i + 2*atan(((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) - (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4))/((5000000*a^3*c^12 - 3645*b^6*c^9 + 121500*a*b^4*c^10 - 1350000*a^2*b^2*c^11)/(32*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i))*(-(b^21 + b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 - 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c + 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) - 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) + 2*atan(((((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) - (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4))/((5000000*a^3*c^12 - 3645*b^6*c^9 + 121500*a*b^4*c^10 - 1350000*a^2*b^2*c^11)/(32*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) - (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i - (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i + (((2048*b^19*c^4 - 116736*a*b^17*c^5 - 10905190400*a^9*b*c^13 + 2852864*a^2*b^15*c^6 - 39247872*a^3*b^13*c^7 + 335708160*a^4*b^11*c^8 - 1857421312*a^5*b^9*c^9 + 6670516224*a^6*b^7*c^10 - 15042871296*a^7*b^5*c^11 + 19386073088*a^8*b^3*c^12)/(64*(a^2*b^14 - 16384*a^9*c^7 - 28*a^3*b^12*c + 336*a^4*b^10*c^2 - 2240*a^5*b^8*c^3 + 8960*a^6*b^6*c^4 - 21504*a^7*b^4*c^5 + 28672*a^8*b^2*c^6)) + (x^(1/2)*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*(3355443200*a^10*c^13 - 4096*a*b^18*c^4 + 196608*a^2*b^16*c^5 - 4005888*a^3*b^14*c^6 + 45580288*a^4*b^12*c^7 - 320471040*a^5*b^10*c^8 + 1448607744*a^6*b^8*c^9 - 4217372672*a^7*b^6*c^10 + 7625244672*a^8*b^4*c^11 - 7751073792*a^9*b^2*c^12)*1i)/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(3/4)*1i + (x^(1/2)*(81*b^7*c^8 + 3060*a*b^5*c^9 + 600000*a^3*b*c^11 - 98000*a^2*b^3*c^10))/(16*(a^2*b^12 + 4096*a^8*c^6 - 24*a^3*b^10*c + 240*a^4*b^8*c^2 - 1280*a^5*b^6*c^3 + 3840*a^6*b^4*c^4 - 6144*a^7*b^2*c^5)))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4)*1i))*(-(b^21 - b^6*(-(4*a*c - b^2)^15)^(1/2) + 73728000*a^10*b*c^10 + 2085*a^2*b^17*c^2 - 36320*a^3*b^15*c^3 + 404160*a^4*b^13*c^4 - 3001344*a^5*b^11*c^5 + 15064576*a^6*b^9*c^6 - 50503680*a^7*b^7*c^7 + 108380160*a^8*b^5*c^8 - 134676480*a^9*b^3*c^9 + 2500*a^3*c^3*(-(4*a*c - b^2)^15)^(1/2) - 69*a*b^19*c - 525*a^2*b^2*c^2*(-(4*a*c - b^2)^15)^(1/2) + 39*a*b^4*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^5*b^24 + 16777216*a^17*c^12 - 48*a^6*b^22*c + 1056*a^7*b^20*c^2 - 14080*a^8*b^18*c^3 + 126720*a^9*b^16*c^4 - 811008*a^10*b^14*c^5 + 3784704*a^11*b^12*c^6 - 12976128*a^12*b^10*c^7 + 32440320*a^13*b^8*c^8 - 57671680*a^14*b^6*c^9 + 69206016*a^15*b^4*c^10 - 50331648*a^16*b^2*c^11)))^(1/4) + ((x^(3/2)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)) - (b*c*x^(7/2))/(2*a*(4*a*c - b^2)))/(a + b*x^2 + c*x^4)","B"
1078,1,35171,503,7.286362,"\text{Not used}","int(1/(x^(1/2)*(a + b*x^2 + c*x^4)^2),x)","\frac{\frac{\sqrt{x}\,\left(2\,a\,c-b^2\right)}{2\,a\,\left(4\,a\,c-b^2\right)}-\frac{b\,c\,x^{5/2}}{2\,a\,\left(4\,a\,c-b^2\right)}}{c\,x^4+b\,x^2+a}+\mathrm{atan}\left(\frac{\left(\left(\left(\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\left(\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\left(\left(\left(\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(\left(\left(\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+\left(\left(\left(\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}-\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}}{\left(-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-81\,b^{23}+741801984\,a^{11}\,b\,c^{11}-90126\,a^2\,b^{19}\,c^2+1201623\,a^3\,b^{17}\,c^3-10588384\,a^4\,b^{15}\,c^4+64704576\,a^5\,b^{13}\,c^5-279571968\,a^6\,b^{11}\,c^6+853174784\,a^7\,b^9\,c^7-1799626752\,a^8\,b^7\,c^8+2494119936\,a^9\,b^5\,c^9-2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}-\left(\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}}{\left(-\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(-\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\frac{\sqrt{x}\,\left(15059072\,a^4\,c^{13}-8989344\,a^3\,b^2\,c^{12}+2092104\,a^2\,b^4\,c^{11}-227502\,a\,b^6\,c^{10}+9801\,b^8\,c^9\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\left(\frac{537824\,a^4\,c^{11}-510384\,a^3\,b^2\,c^{10}+155358\,a^2\,b^4\,c^9-19548\,a\,b^6\,c^8+891\,b^8\,c^7}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}+\left(\frac{\sqrt{x}\,\left(12683575296\,a^{11}\,b\,c^{13}-28705816576\,a^{10}\,b^3\,c^{12}+28575793152\,a^9\,b^5\,c^{11}-16436428800\,a^8\,b^7\,c^{10}+6023806976\,a^7\,b^9\,c^9-1459421184\,a^6\,b^{11}\,c^8+233816064\,a^5\,b^{13}\,c^7-23891968\,a^4\,b^{15}\,c^6+1413120\,a^3\,b^{17}\,c^5-36864\,a^2\,b^{19}\,c^4\right)}{16\,\left(4096\,a^{10}\,c^6-6144\,a^9\,b^2\,c^5+3840\,a^8\,b^4\,c^4-1280\,a^7\,b^6\,c^3+240\,a^6\,b^8\,c^2-24\,a^5\,b^{10}\,c+a^4\,b^{12}\right)}+\frac{{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,\left(285212672\,a^{11}\,b\,c^{11}-478150656\,a^{10}\,b^3\,c^{10}+342884352\,a^9\,b^5\,c^9-136314880\,a^8\,b^7\,c^8+32440320\,a^7\,b^9\,c^7-4620288\,a^6\,b^{11}\,c^6+364544\,a^5\,b^{13}\,c^5-12288\,a^4\,b^{15}\,c^4\right)\,1{}\mathrm{i}}{2\,\left(256\,a^8\,c^4-256\,a^7\,b^2\,c^3+96\,a^6\,b^4\,c^2-16\,a^5\,b^6\,c+a^4\,b^8\right)}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,b^{23}+81\,b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-741801984\,a^{11}\,b\,c^{11}+90126\,a^2\,b^{19}\,c^2-1201623\,a^3\,b^{17}\,c^3+10588384\,a^4\,b^{15}\,c^4-64704576\,a^5\,b^{13}\,c^5+279571968\,a^6\,b^{11}\,c^6-853174784\,a^7\,b^9\,c^7+1799626752\,a^8\,b^7\,c^8-2494119936\,a^9\,b^5\,c^9+2038693888\,a^{10}\,b^3\,c^{10}+9604\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-4023\,a\,b^{21}\,c+10746\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-26313\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-1593\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{19}\,c^{12}-50331648\,a^{18}\,b^2\,c^{11}+69206016\,a^{17}\,b^4\,c^{10}-57671680\,a^{16}\,b^6\,c^9+32440320\,a^{15}\,b^8\,c^8-12976128\,a^{14}\,b^{10}\,c^7+3784704\,a^{13}\,b^{12}\,c^6-811008\,a^{12}\,b^{14}\,c^5+126720\,a^{11}\,b^{16}\,c^4-14080\,a^{10}\,b^{18}\,c^3+1056\,a^9\,b^{20}\,c^2-48\,a^8\,b^{22}\,c+a^7\,b^{24}\right)}\right)}^{1/4}","Not used",1,"((x^(1/2)*(2*a*c - b^2))/(2*a*(4*a*c - b^2)) - (b*c*x^(5/2))/(2*a*(4*a*c - b^2)))/(a + b*x^2 + c*x^4) + atan((((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - ((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i)/(((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + ((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*2i + atan(((((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - (((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i)/((((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + (((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10))/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4) - (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*2i + 2*atan((((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - ((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4))/(((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + ((((((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i))*((81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 81*b^23 + 741801984*a^11*b*c^11 - 90126*a^2*b^19*c^2 + 1201623*a^3*b^17*c^3 - 10588384*a^4*b^15*c^4 + 64704576*a^5*b^13*c^5 - 279571968*a^6*b^11*c^6 + 853174784*a^7*b^9*c^7 - 1799626752*a^8*b^7*c^8 + 2494119936*a^9*b^5*c^9 - 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) + 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) + 2*atan(((((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4) - (((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4))/((((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) - (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + (((((-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*(285212672*a^11*b*c^11 - 12288*a^4*b^15*c^4 + 364544*a^5*b^13*c^5 - 4620288*a^6*b^11*c^6 + 32440320*a^7*b^9*c^7 - 136314880*a^8*b^7*c^8 + 342884352*a^9*b^5*c^9 - 478150656*a^10*b^3*c^10)*1i)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)) + (x^(1/2)*(12683575296*a^11*b*c^13 - 36864*a^2*b^19*c^4 + 1413120*a^3*b^17*c^5 - 23891968*a^4*b^15*c^6 + 233816064*a^5*b^13*c^7 - 1459421184*a^6*b^11*c^8 + 6023806976*a^7*b^9*c^9 - 16436428800*a^8*b^7*c^10 + 28575793152*a^9*b^5*c^11 - 28705816576*a^10*b^3*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(3/4)*1i + (537824*a^4*c^11 + 891*b^8*c^7 - 19548*a*b^6*c^8 + 155358*a^2*b^4*c^9 - 510384*a^3*b^2*c^10)/(2*(a^4*b^8 + 256*a^8*c^4 - 16*a^5*b^6*c + 96*a^6*b^4*c^2 - 256*a^7*b^2*c^3)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(15059072*a^4*c^13 + 9801*b^8*c^9 - 227502*a*b^6*c^10 + 2092104*a^2*b^4*c^11 - 8989344*a^3*b^2*c^12))/(16*(a^4*b^12 + 4096*a^10*c^6 - 24*a^5*b^10*c + 240*a^6*b^8*c^2 - 1280*a^7*b^6*c^3 + 3840*a^8*b^4*c^4 - 6144*a^9*b^2*c^5)))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)*1i))*(-(81*b^23 + 81*b^8*(-(4*a*c - b^2)^15)^(1/2) - 741801984*a^11*b*c^11 + 90126*a^2*b^19*c^2 - 1201623*a^3*b^17*c^3 + 10588384*a^4*b^15*c^4 - 64704576*a^5*b^13*c^5 + 279571968*a^6*b^11*c^6 - 853174784*a^7*b^9*c^7 + 1799626752*a^8*b^7*c^8 - 2494119936*a^9*b^5*c^9 + 2038693888*a^10*b^3*c^10 + 9604*a^4*c^4*(-(4*a*c - b^2)^15)^(1/2) - 4023*a*b^21*c + 10746*a^2*b^4*c^2*(-(4*a*c - b^2)^15)^(1/2) - 26313*a^3*b^2*c^3*(-(4*a*c - b^2)^15)^(1/2) - 1593*a*b^6*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^7*b^24 + 16777216*a^19*c^12 - 48*a^8*b^22*c + 1056*a^9*b^20*c^2 - 14080*a^10*b^18*c^3 + 126720*a^11*b^16*c^4 - 811008*a^12*b^14*c^5 + 3784704*a^13*b^12*c^6 - 12976128*a^14*b^10*c^7 + 32440320*a^15*b^8*c^8 - 57671680*a^16*b^6*c^9 + 69206016*a^17*b^4*c^10 - 50331648*a^18*b^2*c^11)))^(1/4)","B"
1079,1,31145,573,11.419251,"\text{Not used}","int(1/(x^(3/2)*(a + b*x^2 + c*x^4)^2),x)","-\frac{\frac{2}{a}-\frac{x^2\,\left(5\,b^3-19\,a\,b\,c\right)}{2\,a^2\,\left(4\,a\,c-b^2\right)}+\frac{c\,x^4\,\left(18\,a\,c-5\,b^2\right)}{2\,a^2\,\left(4\,a\,c-b^2\right)}}{a\,\sqrt{x}+b\,x^{5/2}+c\,x^{9/2}}+\mathrm{atan}\left(\frac{\left(\sqrt{x}\,\left(602332119171072\,a^{31}\,b\,c^{21}-1520311317037056\,a^{30}\,b^3\,c^{20}+1742819580444672\,a^{29}\,b^5\,c^{19}-1197821248143360\,a^{28}\,b^7\,c^{18}+548447002296320\,a^{27}\,b^9\,c^{17}-175670703423488\,a^{26}\,b^{11}\,c^{16}+40169229778944\,a^{25}\,b^{13}\,c^{15}-6557747642368\,a^{24}\,b^{15}\,c^{14}+749118545920\,a^{23}\,b^{17}\,c^{13}-57034444800\,a^{22}\,b^{19}\,c^{12}+2604992000\,a^{21}\,b^{21}\,c^{11}-54080000\,a^{20}\,b^{23}\,c^{10}\right)+{\left(-\frac{625\,b^{25}-625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}+26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c-68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+10875\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{21}\,c^{12}-50331648\,a^{20}\,b^2\,c^{11}+69206016\,a^{19}\,b^4\,c^{10}-57671680\,a^{18}\,b^6\,c^9+32440320\,a^{17}\,b^8\,c^8-12976128\,a^{16}\,b^{10}\,c^7+3784704\,a^{15}\,b^{12}\,c^6-811008\,a^{14}\,b^{14}\,c^5+126720\,a^{13}\,b^{16}\,c^4-14080\,a^{12}\,b^{18}\,c^3+1056\,a^{11}\,b^{20}\,c^2-48\,a^{10}\,b^{22}\,c+a^9\,b^{24}\right)}\right)}^{3/4}\,\left(32768000\,a^{21}\,b^{34}\,c^4-25649407252758528\,a^{38}\,c^{21}-2123366400\,a^{22}\,b^{32}\,c^5+64398295040\,a^{23}\,b^{30}\,c^6-1213399564288\,a^{24}\,b^{28}\,c^7+15898363035648\,a^{25}\,b^{26}\,c^8-153599583715328\,a^{26}\,b^{24}\,c^9+1132021560639488\,a^{27}\,b^{22}\,c^{10}-6492917279490048\,a^{28}\,b^{20}\,c^{11}+29298398985191424\,a^{29}\,b^{18}\,c^{12}-104398826088955904\,a^{30}\,b^{16}\,c^{13}+293000581579014144\,a^{31}\,b^{14}\,c^{14}-641705669216436224\,a^{32}\,b^{12}\,c^{15}+1077743462209552384\,a^{33}\,b^{10}\,c^{16}-1348355710714380288\,a^{34}\,b^8\,c^{17}+1198053158392168448\,a^{35}\,b^6\,c^{18}-695801744382230528\,a^{36}\,b^4\,c^{19}+223957324438437888\,a^{37}\,b^2\,c^{20}+\sqrt{x}\,{\left(-\frac{625\,b^{25}-625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}+26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c-68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+10875\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{21}\,c^{12}-50331648\,a^{20}\,b^2\,c^{11}+69206016\,a^{19}\,b^4\,c^{10}-57671680\,a^{18}\,b^6\,c^9+32440320\,a^{17}\,b^8\,c^8-12976128\,a^{16}\,b^{10}\,c^7+3784704\,a^{15}\,b^{12}\,c^6-811008\,a^{14}\,b^{14}\,c^5+126720\,a^{13}\,b^{16}\,c^4-14080\,a^{12}\,b^{18}\,c^3+1056\,a^{11}\,b^{20}\,c^2-48\,a^{10}\,b^{22}\,c+a^9\,b^{24}\right)}\right)}^{1/4}\,\left(91197892454252544\,a^{40}\,c^{21}-612489549322387456\,a^{39}\,b^2\,c^{20}+1675831642591068160\,a^{38}\,b^4\,c^{19}-2657721914474102784\,a^{37}\,b^6\,c^{18}+2815880065059913728\,a^{36}\,b^8\,c^{17}-2146620531372195840\,a^{35}\,b^{10}\,c^{16}+1229750704231415808\,a^{34}\,b^{12}\,c^{15}-543721556635811840\,a^{33}\,b^{14}\,c^{14}+188531248770056192\,a^{32}\,b^{16}\,c^{13}-51694329453871104\,a^{31}\,b^{18}\,c^{12}+11230133666971648\,a^{30}\,b^{20}\,c^{11}-1924694567550976\,a^{29}\,b^{22}\,c^{10}+257340683059200\,a^{28}\,b^{24}\,c^9-26302715265024\,a^{27}\,b^{26}\,c^8+1986074247168\,a^{26}\,b^{28}\,c^7-104457043968\,a^{25}\,b^{30}\,c^6+3418357760\,a^{24}\,b^{32}\,c^5-52428800\,a^{23}\,b^{34}\,c^4\right)\right)\right)\,{\left(-\frac{625\,b^{25}-625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}+26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c-68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)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13399564288\,a^{24}\,b^{28}\,c^7-15898363035648\,a^{25}\,b^{26}\,c^8+153599583715328\,a^{26}\,b^{24}\,c^9-1132021560639488\,a^{27}\,b^{22}\,c^{10}+6492917279490048\,a^{28}\,b^{20}\,c^{11}-29298398985191424\,a^{29}\,b^{18}\,c^{12}+104398826088955904\,a^{30}\,b^{16}\,c^{13}-293000581579014144\,a^{31}\,b^{14}\,c^{14}+641705669216436224\,a^{32}\,b^{12}\,c^{15}-1077743462209552384\,a^{33}\,b^{10}\,c^{16}+1348355710714380288\,a^{34}\,b^8\,c^{17}-1198053158392168448\,a^{35}\,b^6\,c^{18}+695801744382230528\,a^{36}\,b^4\,c^{19}-223957324438437888\,a^{37}\,b^2\,c^{20}+\sqrt{x}\,{\left(-\frac{625\,b^{25}+625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}-26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c+68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-10875\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{21}\,c^{12}-50331648\,a^{20}\,b^2\,c^{11}+69206016\,a^{19}\,b^4\,c^{10}-57671680\,a^{18}\,b^6\,c^9+32440320\,a^{17}\,b^8\,c^8-12976128\,a^{16}\,b^{10}\,c^7+3784704\,a^{15}\,b^{12}\,c^6-811008\,a^{14}\,b^{14}\,c^5+126720\,a^{13}\,b^{16}\,c^4-14080\,a^{12}\,b^{18}\,c^3+1056\,a^{11}\,b^{20}\,c^2-48\,a^{10}\,b^{22}\,c+a^9\,b^{24}\right)}\right)}^{1/4}\,\left(91197892454252544\,a^{40}\,c^{21}-612489549322387456\,a^{39}\,b^2\,c^{20}+1675831642591068160\,a^{38}\,b^4\,c^{19}-2657721914474102784\,a^{37}\,b^6\,c^{18}+2815880065059913728\,a^{36}\,b^8\,c^{17}-2146620531372195840\,a^{35}\,b^{10}\,c^{16}+1229750704231415808\,a^{34}\,b^{12}\,c^{15}-543721556635811840\,a^{33}\,b^{14}\,c^{14}+188531248770056192\,a^{32}\,b^{16}\,c^{13}-51694329453871104\,a^{31}\,b^{18}\,c^{12}+11230133666971648\,a^{30}\,b^{20}\,c^{11}-1924694567550976\,a^{29}\,b^{22}\,c^{10}+257340683059200\,a^{28}\,b^{24}\,c^9-26302715265024\,a^{27}\,b^{26}\,c^8+1986074247168\,a^{26}\,b^{28}\,c^7-104457043968\,a^{25}\,b^{30}\,c^6+3418357760\,a^{24}\,b^{32}\,c^5-52428800\,a^{23}\,b^{34}\,c^4\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{625\,b^{25}+625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}-26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c+68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-10875\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{21}\,c^{12}-50331648\,a^{20}\,b^2\,c^{11}+69206016\,a^{19}\,b^4\,c^{10}-57671680\,a^{18}\,b^6\,c^9+32440320\,a^{17}\,b^8\,c^8-12976128\,a^{16}\,b^{10}\,c^7+3784704\,a^{15}\,b^{12}\,c^6-811008\,a^{14}\,b^{14}\,c^5+126720\,a^{13}\,b^{16}\,c^4-14080\,a^{12}\,b^{18}\,c^3+1056\,a^{11}\,b^{20}\,c^2-48\,a^{10}\,b^{22}\,c+a^9\,b^{24}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{625\,b^{25}+625\,b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+3105423360\,a^{12}\,b\,c^{12}+638475\,a^2\,b^{21}\,c^2-8264990\,a^3\,b^{19}\,c^3+71483001\,a^4\,b^{17}\,c^4-434478624\,a^5\,b^{15}\,c^5+1898983360\,a^6\,b^{13}\,c^6-5996689920\,a^7\,b^{11}\,c^7+13524825600\,a^8\,b^9\,c^8-21122310144\,a^9\,b^7\,c^9+21483012096\,a^{10}\,b^5\,c^{10}-12575047680\,a^{11}\,b^3\,c^{11}-26244\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-29625\,a\,b^{23}\,c+68475\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-181990\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}+171801\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}-10875\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{15}}}{8192\,\left(16777216\,a^{21}\,c^{12}-50331648\,a^{20}\,b^2\,c^{11}+69206016\,a^{19}\,b^4\,c^{10}-57671680\,a^{18}\,b^6\,c^9+32440320\,a^{17}\,b^8\,c^8-12976128\,a^{16}\,b^{10}\,c^7+3784704\,a^{15}\,b^{12}\,c^6-811008\,a^{14}\,b^{14}\,c^5+126720\,a^{13}\,b^{16}\,c^4-14080\,a^{12}\,b^{18}\,c^3+1056\,a^{11}\,b^{20}\,c^2-48\,a^{10}\,b^{22}\,c+a^9\,b^{24}\right)}\right)}^{1/4}","Not used",1,"atan(((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i)/((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) - (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) - 89161004482560*a^29*b*c^21 + 175760000*a^20*b^19*c^12 - 6846528000*a^21*b^17*c^13 + 118362316800*a^22*b^15*c^14 - 1191953858560*a^23*b^13*c^15 + 7705795952640*a^24*b^11*c^16 - 33166059110400*a^25*b^9*c^17 + 95038786764800*a^26*b^7*c^18 - 174846482841600*a^27*b^5*c^19 + 187403222384640*a^28*b^3*c^20))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*2i - (2/a - (x^2*(5*b^3 - 19*a*b*c))/(2*a^2*(4*a*c - b^2)) + (c*x^4*(18*a*c - 5*b^2))/(2*a^2*(4*a*c - b^2)))/(a*x^(1/2) + b*x^(5/2) + c*x^(9/2)) + atan(((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i + (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i)/((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) - (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) + (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) - 89161004482560*a^29*b*c^21 + 175760000*a^20*b^19*c^12 - 6846528000*a^21*b^17*c^13 + 118362316800*a^22*b^15*c^14 - 1191953858560*a^23*b^13*c^15 + 7705795952640*a^24*b^11*c^16 - 33166059110400*a^25*b^9*c^17 + 95038786764800*a^26*b^7*c^18 - 174846482841600*a^27*b^5*c^19 + 187403222384640*a^28*b^3*c^20))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*2i + 2*atan(((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) + (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4))/((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i - 89161004482560*a^29*b*c^21 + 175760000*a^20*b^19*c^12 - 6846528000*a^21*b^17*c^13 + 118362316800*a^22*b^15*c^14 - 1191953858560*a^23*b^13*c^15 + 7705795952640*a^24*b^11*c^16 - 33166059110400*a^25*b^9*c^17 + 95038786764800*a^26*b^7*c^18 - 174846482841600*a^27*b^5*c^19 + 187403222384640*a^28*b^3*c^20))*(-(625*b^25 - 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 + 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c - 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) + 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) - 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) + 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) + 2*atan(((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4) + (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4))/((x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(32768000*a^21*b^34*c^4 - 25649407252758528*a^38*c^21 - 2123366400*a^22*b^32*c^5 + 64398295040*a^23*b^30*c^6 - 1213399564288*a^24*b^28*c^7 + 15898363035648*a^25*b^26*c^8 - 153599583715328*a^26*b^24*c^9 + 1132021560639488*a^27*b^22*c^10 - 6492917279490048*a^28*b^20*c^11 + 29298398985191424*a^29*b^18*c^12 - 104398826088955904*a^30*b^16*c^13 + 293000581579014144*a^31*b^14*c^14 - 641705669216436224*a^32*b^12*c^15 + 1077743462209552384*a^33*b^10*c^16 - 1348355710714380288*a^34*b^8*c^17 + 1198053158392168448*a^35*b^6*c^18 - 695801744382230528*a^36*b^4*c^19 + 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i - (x^(1/2)*(602332119171072*a^31*b*c^21 - 54080000*a^20*b^23*c^10 + 2604992000*a^21*b^21*c^11 - 57034444800*a^22*b^19*c^12 + 749118545920*a^23*b^17*c^13 - 6557747642368*a^24*b^15*c^14 + 40169229778944*a^25*b^13*c^15 - 175670703423488*a^26*b^11*c^16 + 548447002296320*a^27*b^9*c^17 - 1197821248143360*a^28*b^7*c^18 + 1742819580444672*a^29*b^5*c^19 - 1520311317037056*a^30*b^3*c^20) - (-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(3/4)*(25649407252758528*a^38*c^21 - 32768000*a^21*b^34*c^4 + 2123366400*a^22*b^32*c^5 - 64398295040*a^23*b^30*c^6 + 1213399564288*a^24*b^28*c^7 - 15898363035648*a^25*b^26*c^8 + 153599583715328*a^26*b^24*c^9 - 1132021560639488*a^27*b^22*c^10 + 6492917279490048*a^28*b^20*c^11 - 29298398985191424*a^29*b^18*c^12 + 104398826088955904*a^30*b^16*c^13 - 293000581579014144*a^31*b^14*c^14 + 641705669216436224*a^32*b^12*c^15 - 1077743462209552384*a^33*b^10*c^16 + 1348355710714380288*a^34*b^8*c^17 - 1198053158392168448*a^35*b^6*c^18 + 695801744382230528*a^36*b^4*c^19 - 223957324438437888*a^37*b^2*c^20 + x^(1/2)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*(91197892454252544*a^40*c^21 - 52428800*a^23*b^34*c^4 + 3418357760*a^24*b^32*c^5 - 104457043968*a^25*b^30*c^6 + 1986074247168*a^26*b^28*c^7 - 26302715265024*a^27*b^26*c^8 + 257340683059200*a^28*b^24*c^9 - 1924694567550976*a^29*b^22*c^10 + 11230133666971648*a^30*b^20*c^11 - 51694329453871104*a^31*b^18*c^12 + 188531248770056192*a^32*b^16*c^13 - 543721556635811840*a^33*b^14*c^14 + 1229750704231415808*a^34*b^12*c^15 - 2146620531372195840*a^35*b^10*c^16 + 2815880065059913728*a^36*b^8*c^17 - 2657721914474102784*a^37*b^6*c^18 + 1675831642591068160*a^38*b^4*c^19 - 612489549322387456*a^39*b^2*c^20)*1i)*1i)*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)*1i - 89161004482560*a^29*b*c^21 + 175760000*a^20*b^19*c^12 - 6846528000*a^21*b^17*c^13 + 118362316800*a^22*b^15*c^14 - 1191953858560*a^23*b^13*c^15 + 7705795952640*a^24*b^11*c^16 - 33166059110400*a^25*b^9*c^17 + 95038786764800*a^26*b^7*c^18 - 174846482841600*a^27*b^5*c^19 + 187403222384640*a^28*b^3*c^20))*(-(625*b^25 + 625*b^10*(-(4*a*c - b^2)^15)^(1/2) + 3105423360*a^12*b*c^12 + 638475*a^2*b^21*c^2 - 8264990*a^3*b^19*c^3 + 71483001*a^4*b^17*c^4 - 434478624*a^5*b^15*c^5 + 1898983360*a^6*b^13*c^6 - 5996689920*a^7*b^11*c^7 + 13524825600*a^8*b^9*c^8 - 21122310144*a^9*b^7*c^9 + 21483012096*a^10*b^5*c^10 - 12575047680*a^11*b^3*c^11 - 26244*a^5*c^5*(-(4*a*c - b^2)^15)^(1/2) - 29625*a*b^23*c + 68475*a^2*b^6*c^2*(-(4*a*c - b^2)^15)^(1/2) - 181990*a^3*b^4*c^3*(-(4*a*c - b^2)^15)^(1/2) + 171801*a^4*b^2*c^4*(-(4*a*c - b^2)^15)^(1/2) - 10875*a*b^8*c*(-(4*a*c - b^2)^15)^(1/2))/(8192*(a^9*b^24 + 16777216*a^21*c^12 - 48*a^10*b^22*c + 1056*a^11*b^20*c^2 - 14080*a^12*b^18*c^3 + 126720*a^13*b^16*c^4 - 811008*a^14*b^14*c^5 + 3784704*a^15*b^12*c^6 - 12976128*a^16*b^10*c^7 + 32440320*a^17*b^8*c^8 - 57671680*a^18*b^6*c^9 + 69206016*a^19*b^4*c^10 - 50331648*a^20*b^2*c^11)))^(1/4)","B"
1080,1,50970,621,9.350204,"\text{Not used}","int(x^(15/2)/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{3\,\sqrt{x}\,\left(12\,c\,a^3+a^2\,b^2\right)}{16\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,x^{5/2}\,\left(8\,c\,a^2\,b+a\,b^3\right)}{8\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{b\,x^{13/2}\,\left(28\,a\,c-b^2\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^{9/2}\,\left(68\,a^2\,c^2+7\,a\,b^2\,c+3\,b^4\right)}{16\,c\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(-20155392\,a^{10}\,c^7+164042496\,a^9\,b^2\,c^6+2840323968\,a^8\,b^4\,c^5+1945179360\,a^7\,b^6\,c^4-299549340\,a^6\,b^8\,c^3+15900219\,a^5\,b^{10}\,c^2-367497\,a^4\,b^{12}\,c+3159\,a^3\,b^{14}\right)}{65536\,\left(-262144\,a^9\,c^{10}+589824\,a^8\,b^2\,c^9-589824\,a^7\,b^4\,c^8+344064\,a^6\,b^6\,c^7-129024\,a^5\,b^8\,c^6+32256\,a^4\,b^{10}\,c^5-5376\,a^3\,b^{12}\,c^4+576\,a^2\,b^{14}\,c^3-36\,a\,b^{16}\,c^2+b^{18}\,c\right)}+\left(\frac{3\,{\left(-\frac{81\,\left(b^{33}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}+1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c+4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{25}-5497558138880\,a^{19}\,b^2\,c^{24}+13056700579840\,a^{18}\,b^4\,c^{23}-19585050869760\,a^{17}\,b^6\,c^{22}+20809116549120\,a^{16}\,b^8\,c^{21}-16647293239296\,a^{15}\,b^{10}\,c^{20}+10404558274560\,a^{14}\,b^{12}\,c^{19}-5202279137280\,a^{13}\,b^{14}\,c^{18}+2113425899520\,a^{12}\,b^{16}\,c^{17}-704475299840\,a^{11}\,b^{18}\,c^{16}+193730707456\,a^{10}\,b^{20}\,c^{15}-44029706240\,a^9\,b^{22}\,c^{14}+8255569920\,a^8\,b^{24}\,c^{13}-1270087680\,a^7\,b^{26}\,c^{12}+158760960\,a^6\,b^{28}\,c^{11}-15876096\,a^5\,b^{30}\,c^{10}+1240320\,a^4\,b^{32}\,c^9-72960\,a^3\,b^{34}\,c^8+3040\,a^2\,b^{36}\,c^7-80\,a\,b^{38}\,c^6+b^{40}\,c^5\right)}\right)}^{1/4}\,\left(703687441776640\,a^{13}\,b\,c^{15}-1759218604441600\,a^{12}\,b^3\,c^{14}+1979120929996800\,a^{11}\,b^5\,c^{13}-1319413953331200\,a^{10}\,b^7\,c^{12}+577243604582400\,a^9\,b^9\,c^{11}-173173081374720\,a^8\,b^{11}\,c^{10}+36077725286400\,a^7\,b^{13}\,c^9-5153960755200\,a^6\,b^{15}\,c^8+483183820800\,a^5\,b^{17}\,c^7-26843545600\,a^4\,b^{19}\,c^6+671088640\,a^3\,b^{21}\,c^5\right)}{65536\,\left(-262144\,a^9\,c^{10}+589824\,a^8\,b^2\,c^9-589824\,a^7\,b^4\,c^8+344064\,a^6\,b^6\,c^7-129024\,a^5\,b^8\,c^6+32256\,a^4\,b^{10}\,c^5-5376\,a^3\,b^{12}\,c^4+576\,a^2\,b^{14}\,c^3-36\,a\,b^{16}\,c^2+b^{18}\,c\right)}-\frac{9\,\sqrt{x}\,\left(-31243722414882816\,a^{15}\,b\,c^{16}+103864266406232064\,a^{14}\,b^3\,c^{15}-152242778028376064\,a^{13}\,b^5\,c^{14}+130973825100677120\,a^{12}\,b^7\,c^{13}-73870688712130560\,a^{11}\,b^9\,c^{12}+28783015391920128\,a^{10}\,b^{11}\,c^{11}-7925554690916352\,a^9\,b^{13}\,c^{10}+1544951275978752\,a^8\,b^{15}\,c^9-209186382151680\,a^7\,b^{17}\,c^8+18747532247040\,a^6\,b^{19}\,c^7-1000190509056\,a^5\,b^{21}\,c^6+23890755584\,a^4\,b^{23}\,c^5+16777216\,a^3\,b^{25}\,c^4\right)}{4194304\,\left(16777216\,a^{12}\,c^{13}-50331648\,a^{11}\,b^2\,c^{12}+69206016\,a^{10}\,b^4\,c^{11}-57671680\,a^9\,b^6\,c^{10}+32440320\,a^8\,b^8\,c^9-12976128\,a^7\,b^{10}\,c^8+3784704\,a^6\,b^{12}\,c^7-811008\,a^5\,b^{14}\,c^6+126720\,a^4\,b^{16}\,c^5-14080\,a^3\,b^{18}\,c^4+1056\,a^2\,b^{20}\,c^3-48\,a\,b^{22}\,c^2+b^{24}\,c\right)}\right)\,{\left(-\frac{81\,\left(b^{33}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}+1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c+4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{25}-5497558138880\,a^{19}\,b^2\,c^{24}+13056700579840\,a^{18}\,b^4\,c^{23}-19585050869760\,a^{17}\,b^6\,c^{22}+20809116549120\,a^{16}\,b^8\,c^{21}-16647293239296\,a^{15}\,b^{10}\,c^{20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c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}-1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c-4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{25}-5497558138880\,a^{19}\,b^2\,c^{24}+13056700579840\,a^{18}\,b^4\,c^{23}-19585050869760\,a^{17}\,b^6\,c^{22}+20809116549120\,a^{16}\,b^8\,c^{21}-16647293239296\,a^{15}\,b^{10}\,c^{20}+10404558274560\,a^{14}\,b^{12}\,c^{19}-5202279137280\,a^{13}\,b^{14}\,c^{18}+2113425899520\,a^{12}\,b^{16}\,c^{17}-704475299840\,a^{11}\,b^{18}\,c^{16}+193730707456\,a^{10}\,b^{20}\,c^{15}-44029706240\,a^9\,b^{22}\,c^{14}+8255569920\,a^8\,b^{24}\,c^{13}-1270087680\,a^7\,b^{26}\,c^{12}+158760960\,a^6\,b^{28}\,c^{11}-15876096\,a^5\,b^{30}\,c^{10}+1240320\,a^4\,b^{32}\,c^9-72960\,a^3\,b^{34}\,c^8+3040\,a^2\,b^{36}\,c^7-80\,a\,b^{38}\,c^6+b^{40}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,\left(b^{33}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}-1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c-4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{25}-5497558138880\,a^{19}\,b^2\,c^{24}+13056700579840\,a^{18}\,b^4\,c^{23}-19585050869760\,a^{17}\,b^6\,c^{22}+20809116549120\,a^{16}\,b^8\,c^{21}-16647293239296\,a^{15}\,b^{10}\,c^{20}+10404558274560\,a^{14}\,b^{12}\,c^{19}-5202279137280\,a^{13}\,b^{14}\,c^{18}+2113425899520\,a^{12}\,b^{16}\,c^{17}-704475299840\,a^{11}\,b^{18}\,c^{16}+193730707456\,a^{10}\,b^{20}\,c^{15}-44029706240\,a^9\,b^{22}\,c^{14}+8255569920\,a^8\,b^{24}\,c^{13}-1270087680\,a^7\,b^{26}\,c^{12}+158760960\,a^6\,b^{28}\,c^{11}-15876096\,a^5\,b^{30}\,c^{10}+1240320\,a^4\,b^{32}\,c^9-72960\,a^3\,b^{34}\,c^8+3040\,a^2\,b^{36}\,c^7-80\,a\,b^{38}\,c^6+b^{40}\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,\left(b^{33}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}-1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c-4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{25}-5497558138880\,a^{19}\,b^2\,c^{24}+13056700579840\,a^{18}\,b^4\,c^{23}-19585050869760\,a^{17}\,b^6\,c^{22}+20809116549120\,a^{16}\,b^8\,c^{21}-16647293239296\,a^{15}\,b^{10}\,c^{20}+10404558274560\,a^{14}\,b^{12}\,c^{19}-5202279137280\,a^{13}\,b^{14}\,c^{18}+2113425899520\,a^{12}\,b^{16}\,c^{17}-704475299840\,a^{11}\,b^{18}\,c^{16}+193730707456\,a^{10}\,b^{20}\,c^{15}-44029706240\,a^9\,b^{22}\,c^{14}+8255569920\,a^8\,b^{24}\,c^{13}-1270087680\,a^7\,b^{26}\,c^{12}+158760960\,a^6\,b^{28}\,c^{11}-15876096\,a^5\,b^{30}\,c^{10}+1240320\,a^4\,b^{32}\,c^9-72960\,a^3\,b^{34}\,c^8+3040\,a^2\,b^{36}\,c^7-80\,a\,b^{38}\,c^6+b^{40}\,c^5\right)}\right)}^{1/4}","Not used",1,"atan(((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i)/((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*2i - ((3*x^(1/2)*(12*a^3*c + a^2*b^2))/(16*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*x^(5/2)*(a*b^3 + 8*a^2*b*c))/(8*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (b*x^(13/2)*(28*a*c - b^2))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(9/2)*(3*b^4 + 68*a^2*c^2 + 7*a*b^2*c))/(16*c*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i)/((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + ((3*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*2i + 2*atan(((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4))/((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) + 2*atan(((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4) - (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4))/((((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i - (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (((3*(3159*a^3*b^14 - 20155392*a^10*c^7 - 367497*a^4*b^12*c + 15900219*a^5*b^10*c^2 - 299549340*a^6*b^8*c^3 + 1945179360*a^7*b^6*c^4 + 2840323968*a^8*b^4*c^5 + 164042496*a^9*b^2*c^6))/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) - (((-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*(703687441776640*a^13*b*c^15 + 671088640*a^3*b^21*c^5 - 26843545600*a^4*b^19*c^6 + 483183820800*a^5*b^17*c^7 - 5153960755200*a^6*b^15*c^8 + 36077725286400*a^7*b^13*c^9 - 173173081374720*a^8*b^11*c^10 + 577243604582400*a^9*b^9*c^11 - 1319413953331200*a^10*b^7*c^12 + 1979120929996800*a^11*b^5*c^13 - 1759218604441600*a^12*b^3*c^14)*3i)/(65536*(b^18*c - 262144*a^9*c^10 - 36*a*b^16*c^2 + 576*a^2*b^14*c^3 - 5376*a^3*b^12*c^4 + 32256*a^4*b^10*c^5 - 129024*a^5*b^8*c^6 + 344064*a^6*b^6*c^7 - 589824*a^7*b^4*c^8 + 589824*a^8*b^2*c^9)) + (9*x^(1/2)*(16777216*a^3*b^25*c^4 - 31243722414882816*a^15*b*c^16 + 23890755584*a^4*b^23*c^5 - 1000190509056*a^5*b^21*c^6 + 18747532247040*a^6*b^19*c^7 - 209186382151680*a^7*b^17*c^8 + 1544951275978752*a^8*b^15*c^9 - 7925554690916352*a^9*b^13*c^10 + 28783015391920128*a^10*b^11*c^11 - 73870688712130560*a^11*b^9*c^12 + 130973825100677120*a^12*b^7*c^13 - 152242778028376064*a^13*b^5*c^14 + 103864266406232064*a^14*b^3*c^15))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(3/4)*1i)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i + (9*x^(1/2)*(123201*a^4*b^16 + 483729408*a^12*c^8 - 14619852*a^5*b^14*c + 653342274*a^6*b^12*c^2 - 13105503216*a^7*b^10*c^3 + 102306071520*a^8*b^8*c^4 - 66486210048*a^9*b^6*c^5 + 9199443456*a^10*b^4*c^6 + 6261608448*a^11*b^2*c^7))/(4194304*(b^24*c + 16777216*a^12*c^13 - 48*a*b^22*c^2 + 1056*a^2*b^20*c^3 - 14080*a^3*b^18*c^4 + 126720*a^4*b^16*c^5 - 811008*a^5*b^14*c^6 + 3784704*a^6*b^12*c^7 - 12976128*a^7*b^10*c^8 + 32440320*a^8*b^8*c^9 - 57671680*a^9*b^6*c^10 + 69206016*a^10*b^4*c^11 - 50331648*a^11*b^2*c^12)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)*1i))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(1099511627776*a^20*c^25 + b^40*c^5 - 80*a*b^38*c^6 + 3040*a^2*b^36*c^7 - 72960*a^3*b^34*c^8 + 1240320*a^4*b^32*c^9 - 15876096*a^5*b^30*c^10 + 158760960*a^6*b^28*c^11 - 1270087680*a^7*b^26*c^12 + 8255569920*a^8*b^24*c^13 - 44029706240*a^9*b^22*c^14 + 193730707456*a^10*b^20*c^15 - 704475299840*a^11*b^18*c^16 + 2113425899520*a^12*b^16*c^17 - 5202279137280*a^13*b^14*c^18 + 10404558274560*a^14*b^12*c^19 - 16647293239296*a^15*b^10*c^20 + 20809116549120*a^16*b^8*c^21 - 19585050869760*a^17*b^6*c^22 + 13056700579840*a^18*b^4*c^23 - 5497558138880*a^19*b^2*c^24)))^(1/4)","B"
1081,1,39697,569,8.014993,"\text{Not used}","int(x^(13/2)/(a + b*x^2 + c*x^4)^3,x)","-\mathrm{atan}\left(\frac{\left(\left(\frac{386183668047020032\,a^{16}\,c^{16}-8419198028392431616\,a^{15}\,b^2\,c^{15}+11823215659242749952\,a^{14}\,b^4\,c^{14}-1942353261163970560\,a^{13}\,b^6\,c^{13}-7924026369753743360\,a^{12}\,b^8\,c^{12}+8604139182719238144\,a^{11}\,b^{10}\,c^{11}-4628236966960300032\,a^{10}\,b^{12}\,c^{10}+1560295235622273024\,a^9\,b^{14}\,c^9-350572668266741760\,a^8\,b^{16}\,c^8+52821290217635840\,a^7\,b^{18}\,c^7-5154027327193088\,a^6\,b^{20}\,c^6+295658569334784\,a^5\,b^{22}\,c^5-7615312560128\,a^4\,b^{24}\,c^4+2097152000\,a^3\,b^{26}\,c^3}{268435456\,\left(268435456\,a^{14}\,c^{14}-939524096\,a^{13}\,b^2\,c^{13}+1526726656\,a^{12}\,b^4\,c^{12}-1526726656\,a^{11}\,b^6\,c^{11}+1049624576\,a^{10}\,b^8\,c^{10}-524812288\,a^9\,b^{10}\,c^9+196804608\,a^8\,b^{12}\,c^8-56229888\,a^7\,b^{14}\,c^7+12300288\,a^6\,b^{16}\,c^6-2050048\,a^5\,b^{18}\,c^5+256256\,a^4\,b^{20}\,c^4-23296\,a^3\,b^{22}\,c^3+1456\,a^2\,b^{24}\,c^2-56\,a\,b^{26}\,c+b^{28}\right)}-\frac{\sqrt{x}\,{\left(\frac{625\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-625\,b^{31}+15192104632320\,a^{15}\,b\,c^{15}+89000\,a^2\,b^{27}\,c^2-27186416\,a^3\,b^{25}\,c^3+1342297600\,a^4\,b^{23}\,c^4-25492409600\,a^5\,b^{21}\,c^5+265188833280\,a^6\,b^{19}\,c^6-1688816578560\,a^7\,b^{17}\,c^7+6664504147968\,a^8\,b^{15}\,c^8-14462970429440\,a^9\,b^{13}\,c^9+4163326443520\,a^{10}\,b^{11}\,c^{10}+70455242260480\,a^{11}\,b^9\,c^{11}-206669464207360\,a^{12}\,b^7\,c^{12}+267459844112384\,a^{13}\,b^5\,c^{13}-150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{20}\,c^{23}-5497558138880\,a^{19}\,b^2\,c^{22}+13056700579840\,a^{18}\,b^4\,c^{21}-19585050869760\,a^{17}\,b^6\,c^{20}+20809116549120\,a^{16}\,b^8\,c^{19}-16647293239296\,a^{15}\,b^{10}\,c^{18}+10404558274560\,a^{14}\,b^{12}\,c^{17}-5202279137280\,a^{13}\,b^{14}\,c^{16}+2113425899520\,a^{12}\,b^{16}\,c^{15}-704475299840\,a^{11}\,b^{18}\,c^{14}+193730707456\,a^{10}\,b^{20}\,c^{13}-44029706240\,a^9\,b^{22}\,c^{12}+8255569920\,a^8\,b^{24}\,c^{11}-1270087680\,a^7\,b^{26}\,c^{10}+158760960\,a^6\,b^{28}\,c^9-15876096\,a^5\,b^{30}\,c^8+1240320\,a^4\,b^{32}\,c^7-72960\,a^3\,b^{34}\,c^6+3040\,a^2\,b^{36}\,c^5-80\,a\,b^{38}\,c^4+b^{40}\,c^3\right)}\right)}^{1/4}\,\left(27584547717644288\,a^{15}\,c^{16}-170573835886657536\,a^{14}\,b^2\,c^{15}+436356582645694464\,a^{13}\,b^4\,c^{14}-599365778533253120\,a^{12}\,b^6\,c^{13}+507743474590679040\,a^{11}\,b^8\,c^{12}-286537128244936704\,a^{10}\,b^{10}\,c^{11}+112343150323826688\,a^9\,b^{12}\,c^{10}-31188471955587072\,a^8\,b^{14}\,c^9+6133342147706880\,a^7\,b^{16}\,c^8-837991069122560\,a^6\,b^{18}\,c^7+75824426385408\,a^5\,b^{20}\,c^6-4092566962176\,a^4\,b^{22}\,c^5+99891544064\,a^3\,b^{24}\,c^4\right)}{4194304\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^{11}\,b^2\,c^{11}+69206016\,a^{10}\,b^4\,c^{10}-57671680\,a^9\,b^6\,c^9+32440320\,a^8\,b^8\,c^8-12976128\,a^7\,b^{10}\,c^7+3784704\,a^6\,b^{12}\,c^6-811008\,a^5\,b^{14}\,c^5+126720\,a^4\,b^{16}\,c^4-14080\,a^3\,b^{18}\,c^3+1056\,a^2\,b^{20}\,c^2-48\,a\,b^{22}\,c+b^{24}\right)}\right)\,{\left(\frac{625\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-625\,b^{31}+15192104632320\,a^{15}\,b\,c^{15}+89000\,a^2\,b^{27}\,c^2-27186416\,a^3\,b^{25}\,c^3+1342297600\,a^4\,b^{23}\,c^4-25492409600\,a^5\,b^{21}\,c^5+265188833280\,a^6\,b^{19}\,c^6-1688816578560\,a^7\,b^{17}\,c^7+6664504147968\,a^8\,b^{15}\,c^8-14462970429440\,a^9\,b^{13}\,c^9+4163326443520\,a^{10}\,b^{11}\,c^{10}+70455242260480\,a^{11}\,b^9\,c^{11}-206669464207360\,a^{12}\,b^7\,c^{12}+267459844112384\,a^{13}\,b^5\,c^{13}-150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{20}\,c^{23}-5497558138880\,a^{19}\,b^2\,c^{22}+13056700579840\,a^{18}\,b^4\,c^{21}-19585050869760\,a^{17}\,b^6\,c^{20}+20809116549120\,a^{16}\,b^8\,c^{19}-16647293239296\,a^{15}\,b^{10}\,c^{18}+10404558274560\,a^{14}\,b^{12}\,c^{17}-5202279137280\,a^{13}\,b^{14}\,c^{16}+2113425899520\,a^{12}\,b^{16}\,c^{15}-704475299840\,a^{11}\,b^{18}\,c^{14}+193730707456\,a^{10}\,b^{20}\,c^{13}-44029706240\,a^9\,b^{22}\,c^{12}+8255569920\,a^8\,b^{24}\,c^{11}-1270087680\,a^7\,b^{26}\,c^{10}+158760960\,a^6\,b^{28}\,c^9-15876096\,a^5\,b^{30}\,c^8+1240320\,a^4\,b^{32}\,c^7-72960\,a^3\,b^{34}\,c^6+3040\,a^2\,b^{36}\,c^5-80\,a\,b^{38}\,c^4+b^{40}\,c^3\right)}\right)}^{3/4}-\frac{\sqrt{x}\,\left(-6402256896\,a^{10}\,b\,c^8-117420369920\,a^9\,b^3\,c^7-497953639680\,a^8\,b^5\,c^6+387469862400\,a^7\,b^7\,c^5+95525940400\,a^6\,b^9\,c^4+7885779000\,a^5\,b^{11}\,c^3+281098125\,a^4\,b^{13}\,c^2+3705625\,a^3\,b^{15}\,c\right)}{4194304\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^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776\,a^{20}\,c^{23}-5497558138880\,a^{19}\,b^2\,c^{22}+13056700579840\,a^{18}\,b^4\,c^{21}-19585050869760\,a^{17}\,b^6\,c^{20}+20809116549120\,a^{16}\,b^8\,c^{19}-16647293239296\,a^{15}\,b^{10}\,c^{18}+10404558274560\,a^{14}\,b^{12}\,c^{17}-5202279137280\,a^{13}\,b^{14}\,c^{16}+2113425899520\,a^{12}\,b^{16}\,c^{15}-704475299840\,a^{11}\,b^{18}\,c^{14}+193730707456\,a^{10}\,b^{20}\,c^{13}-44029706240\,a^9\,b^{22}\,c^{12}+8255569920\,a^8\,b^{24}\,c^{11}-1270087680\,a^7\,b^{26}\,c^{10}+158760960\,a^6\,b^{28}\,c^9-15876096\,a^5\,b^{30}\,c^8+1240320\,a^4\,b^{32}\,c^7-72960\,a^3\,b^{34}\,c^6+3040\,a^2\,b^{36}\,c^5-80\,a\,b^{38}\,c^4+b^{40}\,c^3\right)}\right)}^{1/4}+\frac{\frac{9\,x^{11/2}\,\left(b^3+4\,a\,c\,b\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^{7/2}\,\left(37\,a\,b^2-4\,a^2\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{c\,x^{15/2}\,\left(5\,b^2+28\,a\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a^2\,b\,x^{3/2}}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}","Not used",1,"((9*x^(11/2)*(b^3 + 4*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(7/2)*(37*a*b^2 - 4*a^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (c*x^(15/2)*(28*a*c + 5*b^2))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a^2*b*x^(3/2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan(((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i - (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i)/((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) + (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - (285333125*a^4*b^15*c + 48189030400*a^11*b*c^8 + 22337507500*a^5*b^13*c^2 + 657473586000*a^6*b^11*c^3 + 8657411576000*a^7*b^9*c^4 + 43867083462400*a^8*b^7*c^5 + 13299491251200*a^9*b^5*c^6 + 1381697515520*a^10*b^3*c^7)/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c))))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*2i - 2*atan(((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4))/((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i + (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i + (285333125*a^4*b^15*c + 48189030400*a^11*b*c^8 + 22337507500*a^5*b^13*c^2 + 657473586000*a^6*b^11*c^3 + 8657411576000*a^7*b^9*c^4 + 43867083462400*a^8*b^7*c^5 + 13299491251200*a^9*b^5*c^6 + 1381697515520*a^10*b^3*c^7)/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c))))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - 2*atan(((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4))/((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i + (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15)*1i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4)*1i - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i + (285333125*a^4*b^15*c + 48189030400*a^11*b*c^8 + 22337507500*a^5*b^13*c^2 + 657473586000*a^6*b^11*c^3 + 8657411576000*a^7*b^9*c^4 + 43867083462400*a^8*b^7*c^5 + 13299491251200*a^9*b^5*c^6 + 1381697515520*a^10*b^3*c^7)/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c))))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - atan(((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i - (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*1i)/((((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) - (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) + (((386183668047020032*a^16*c^16 + 2097152000*a^3*b^26*c^3 - 7615312560128*a^4*b^24*c^4 + 295658569334784*a^5*b^22*c^5 - 5154027327193088*a^6*b^20*c^6 + 52821290217635840*a^7*b^18*c^7 - 350572668266741760*a^8*b^16*c^8 + 1560295235622273024*a^9*b^14*c^9 - 4628236966960300032*a^10*b^12*c^10 + 8604139182719238144*a^11*b^10*c^11 - 7924026369753743360*a^12*b^8*c^12 - 1942353261163970560*a^13*b^6*c^13 + 11823215659242749952*a^14*b^4*c^14 - 8419198028392431616*a^15*b^2*c^15)/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*(27584547717644288*a^15*c^16 + 99891544064*a^3*b^24*c^4 - 4092566962176*a^4*b^22*c^5 + 75824426385408*a^5*b^20*c^6 - 837991069122560*a^6*b^18*c^7 + 6133342147706880*a^7*b^16*c^8 - 31188471955587072*a^8*b^14*c^9 + 112343150323826688*a^9*b^12*c^10 - 286537128244936704*a^10*b^10*c^11 + 507743474590679040*a^11*b^8*c^12 - 599365778533253120*a^12*b^6*c^13 + 436356582645694464*a^13*b^4*c^14 - 170573835886657536*a^14*b^2*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(3/4) + (x^(1/2)*(3705625*a^3*b^15*c - 6402256896*a^10*b*c^8 + 281098125*a^4*b^13*c^2 + 7885779000*a^5*b^11*c^3 + 95525940400*a^6*b^9*c^4 + 387469862400*a^7*b^7*c^5 - 497953639680*a^8*b^5*c^6 - 117420369920*a^9*b^3*c^7))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4) - (285333125*a^4*b^15*c + 48189030400*a^11*b*c^8 + 22337507500*a^5*b^13*c^2 + 657473586000*a^6*b^11*c^3 + 8657411576000*a^7*b^9*c^4 + 43867083462400*a^8*b^7*c^5 + 13299491251200*a^9*b^5*c^6 + 1381697515520*a^10*b^3*c^7)/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c))))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(1099511627776*a^20*c^23 + b^40*c^3 - 80*a*b^38*c^4 + 3040*a^2*b^36*c^5 - 72960*a^3*b^34*c^6 + 1240320*a^4*b^32*c^7 - 15876096*a^5*b^30*c^8 + 158760960*a^6*b^28*c^9 - 1270087680*a^7*b^26*c^10 + 8255569920*a^8*b^24*c^11 - 44029706240*a^9*b^22*c^12 + 193730707456*a^10*b^20*c^13 - 704475299840*a^11*b^18*c^14 + 2113425899520*a^12*b^16*c^15 - 5202279137280*a^13*b^14*c^16 + 10404558274560*a^14*b^12*c^17 - 16647293239296*a^15*b^10*c^18 + 20809116549120*a^16*b^8*c^19 - 19585050869760*a^17*b^6*c^20 + 13056700579840*a^18*b^4*c^21 - 5497558138880*a^19*b^2*c^22)))^(1/4)*2i","B"
1082,1,45495,569,8.523557,"\text{Not used}","int(x^(11/2)/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{x^{9/2}\,\left(11\,b^3+28\,a\,c\,b\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,x^{5/2}\,\left(13\,a\,b^2-4\,a^2\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{c\,x^{13/2}\,\left(7\,b^2+20\,a\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,a^2\,b\,\sqrt{x}}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\mathrm{atan}\left(\frac{\left(\left(\left(\frac{3\,{\left(\frac{81\,\left(2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2401\,b^{29}-704643072000\,a^{14}\,b\,c^{14}+1323600\,a^2\,b^{25}\,c^2-28243200\,a^3\,b^{23}\,c^3+271415040\,a^4\,b^{21}\,c^4-1437284352\,a^5\,b^{19}\,c^5+3989852160\,a^6\,b^{17}\,c^6-2793799680\,a^7\,b^{15}\,c^7-13327073280\,a^8\,b^{13}\,c^8+19977994240\,a^9\,b^{11}\,c^9+66059239424\,a^{10}\,b^9\,c^{10}-143696855040\,a^{11}\,b^7\,c^{11}-230770606080\,a^{12}\,b^5\,c^{12}+887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{1/4}\,\left(351843720888320\,a^{13}\,c^{15}-615726511554560\,a^{12}\,b^2\,c^{14}+329853488332800\,a^{11}\,b^4\,c^{13}+82463372083200\,a^{10}\,b^6\,c^{12}-206158430208000\,a^9\,b^8\,c^{11}+129879811031040\,a^8\,b^{10}\,c^{10}-46901042872320\,a^7\,b^{12}\,c^9+10952166604800\,a^6\,b^{14}\,c^8-1691143372800\,a^5\,b^{16}\,c^7+167772160000\,a^4\,b^{18}\,c^6-9730785280\,a^3\,b^{20}\,c^5+251658240\,a^2\,b^{22}\,c^4\right)}{65536\,\left(-262144\,a^9\,c^9+589824\,a^8\,b^2\,c^8-589824\,a^7\,b^4\,c^7+344064\,a^6\,b^6\,c^6-129024\,a^5\,b^8\,c^5+32256\,a^4\,b^{10}\,c^4-5376\,a^3\,b^{12}\,c^3+576\,a^2\,b^{14}\,c^2-36\,a\,b^{16}\,c+b^{18}\right)}-\frac{9\,\sqrt{x}\,\left(-4222124650659840\,a^{14}\,b\,c^{16}+13792273858822144\,a^{13}\,b^3\,c^{15}-16008889300418560\,a^{12}\,b^5\,c^{14}+7124835347988480\,a^{11}\,b^7\,c^{13}+1599789418414080\,a^{10}\,b^9\,c^{12}-3727344418160640\,a^9\,b^{11}\,c^{11}+2233932749733888\,a^8\,b^{13}\,c^{10}-777217281884160\,a^7\,b^{15}\,c^9+176329882337280\,a^6\,b^{17}\,c^8-26607322398720\,a^5\,b^{19}\,c^7+2590402150400\,a^4\,b^{21}\,c^6-147907936256\,a^3\,b^{23}\,c^5+3774873600\,a^2\,b^{25}\,c^4\right)}{4194304\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^{11}\,b^2\,c^{11}+69206016\,a^{10}\,b^4\,c^{10}-57671680\,a^9\,b^6\,c^9+32440320\,a^8\,b^8\,c^8-12976128\,a^7\,b^{10}\,c^7+3784704\,a^6\,b^{12}\,c^6-811008\,a^5\,b^{14}\,c^5+126720\,a^4\,b^{16}\,c^4-14080\,a^3\,b^{18}\,c^3+1056\,a^2\,b^{20}\,c^2-48\,a\,b^{22}\,c+b^{24}\right)}\right)\,{\left(\frac{81\,\left(2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2401\,b^{29}-704643072000\,a^{14}\,b\,c^{14}+1323600\,a^2\,b^{25}\,c^2-28243200\,a^3\,b^{23}\,c^3+271415040\,a^4\,b^{21}\,c^4-1437284352\,a^5\,b^{19}\,c^5+3989852160\,a^6\,b^{17}\,c^6-2793799680\,a^7\,b^{15}\,c^7-13327073280\,a^8\,b^{13}\,c^8+19977994240\,a^9\,b^{11}\,c^9+66059239424\,a^{10}\,b^9\,c^{10}-143696855040\,a^{11}\,b^7\,c^{11}-230770606080\,a^{12}\,b^5\,c^{12}+887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{3/4}+\frac{3\,\left(570240000\,a^7\,b\,c^8+1191801600\,a^6\,b^3\,c^7+879403392\,a^5\,b^5\,c^6+303385824\,a^4\,b^7\,c^5+49009212\,a^3\,b^9\,c^4+2917215\,a^2\,b^{11}\,c^3\right)}{65536\,\left(-262144\,a^9\,c^9+589824\,a^8\,b^2\,c^8-589824\,a^7\,b^4\,c^7+344064\,a^6\,b^6\,c^6-129024\,a^5\,b^8\,c^5+32256\,a^4\,b^{10}\,c^4-5376\,a^3\,b^{12}\,c^3+576\,a^2\,b^{14}\,c^2-36\,a\,b^{16}\,c+b^{18}\right)}\right)\,{\l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1}+230770606080\,a^{12}\,b^5\,c^{12}-887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,\left(2401\,b^{29}+2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+704643072000\,a^{14}\,b\,c^{14}-1323600\,a^2\,b^{25}\,c^2+28243200\,a^3\,b^{23}\,c^3-271415040\,a^4\,b^{21}\,c^4+1437284352\,a^5\,b^{19}\,c^5-3989852160\,a^6\,b^{17}\,c^6+2793799680\,a^7\,b^{15}\,c^7+13327073280\,a^8\,b^{13}\,c^8-19977994240\,a^9\,b^{11}\,c^9-66059239424\,a^{10}\,b^9\,c^{10}+143696855040\,a^{11}\,b^7\,c^{11}+230770606080\,a^{12}\,b^5\,c^{12}-887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,\left(2401\,b^{29}+2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+704643072000\,a^{14}\,b\,c^{14}-1323600\,a^2\,b^{25}\,c^2+28243200\,a^3\,b^{23}\,c^3-271415040\,a^4\,b^{21}\,c^4+1437284352\,a^5\,b^{19}\,c^5-3989852160\,a^6\,b^{17}\,c^6+2793799680\,a^7\,b^{15}\,c^7+13327073280\,a^8\,b^{13}\,c^8-19977994240\,a^9\,b^{11}\,c^9-66059239424\,a^{10}\,b^9\,c^{10}+143696855040\,a^{11}\,b^7\,c^{11}+230770606080\,a^{12}\,b^5\,c^{12}-887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,\left(2401\,b^{29}+2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+704643072000\,a^{14}\,b\,c^{14}-1323600\,a^2\,b^{25}\,c^2+28243200\,a^3\,b^{23}\,c^3-271415040\,a^4\,b^{21}\,c^4+1437284352\,a^5\,b^{19}\,c^5-3989852160\,a^6\,b^{17}\,c^6+2793799680\,a^7\,b^{15}\,c^7+13327073280\,a^8\,b^{13}\,c^8-19977994240\,a^9\,b^{11}\,c^9-66059239424\,a^{10}\,b^9\,c^{10}+143696855040\,a^{11}\,b^7\,c^{11}+230770606080\,a^{12}\,b^5\,c^{12}-887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{20}\,c^{21}-5497558138880\,a^{19}\,b^2\,c^{20}+13056700579840\,a^{18}\,b^4\,c^{19}-19585050869760\,a^{17}\,b^6\,c^{18}+20809116549120\,a^{16}\,b^8\,c^{17}-16647293239296\,a^{15}\,b^{10}\,c^{16}+10404558274560\,a^{14}\,b^{12}\,c^{15}-5202279137280\,a^{13}\,b^{14}\,c^{14}+2113425899520\,a^{12}\,b^{16}\,c^{13}-704475299840\,a^{11}\,b^{18}\,c^{12}+193730707456\,a^{10}\,b^{20}\,c^{11}-44029706240\,a^9\,b^{22}\,c^{10}+8255569920\,a^8\,b^{24}\,c^9-1270087680\,a^7\,b^{26}\,c^8+158760960\,a^6\,b^{28}\,c^7-15876096\,a^5\,b^{30}\,c^6+1240320\,a^4\,b^{32}\,c^5-72960\,a^3\,b^{34}\,c^4+3040\,a^2\,b^{36}\,c^3-80\,a\,b^{38}\,c^2+b^{40}\,c\right)}\right)}^{1/4}","Not used",1,"((x^(9/2)*(11*b^3 + 28*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*x^(5/2)*(13*a*b^2 - 4*a^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (c*x^(13/2)*(20*a*c + 7*b^2))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*a^2*b*x^(1/2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan((((((3*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - ((((3*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i)/(((((3*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + ((((3*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*2i - atan((((((3*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - ((((3*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i)/(((((3*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + ((((3*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4) + (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*2i - 2*atan((((((((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - ((((((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4))/(((((((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + ((((((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - 2*atan(((((((-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4) - (((((-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4))/((((((-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i + (((((-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*(351843720888320*a^13*c^15 + 251658240*a^2*b^22*c^4 - 9730785280*a^3*b^20*c^5 + 167772160000*a^4*b^18*c^6 - 1691143372800*a^5*b^16*c^7 + 10952166604800*a^6*b^14*c^8 - 46901042872320*a^7*b^12*c^9 + 129879811031040*a^8*b^10*c^10 - 206158430208000*a^9*b^8*c^11 + 82463372083200*a^10*b^6*c^12 + 329853488332800*a^11*b^4*c^13 - 615726511554560*a^12*b^2*c^14)*3i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (9*x^(1/2)*(3774873600*a^2*b^25*c^4 - 4222124650659840*a^14*b*c^16 - 147907936256*a^3*b^23*c^5 + 2590402150400*a^4*b^21*c^6 - 26607322398720*a^5*b^19*c^7 + 176329882337280*a^6*b^17*c^8 - 777217281884160*a^7*b^15*c^9 + 2233932749733888*a^8*b^13*c^10 - 3727344418160640*a^9*b^11*c^11 + 1599789418414080*a^10*b^9*c^12 + 7124835347988480*a^11*b^7*c^13 - 16008889300418560*a^12*b^5*c^14 + 13792273858822144*a^13*b^3*c^15))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(3/4)*1i - (3*(570240000*a^7*b*c^8 + 2917215*a^2*b^11*c^3 + 49009212*a^3*b^9*c^4 + 303385824*a^4*b^7*c^5 + 879403392*a^5*b^5*c^6 + 1191801600*a^6*b^3*c^7))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i - (9*x^(1/2)*(43758225*a^2*b^14*c^3 - 10368000000*a^9*c^10 + 682628310*a^3*b^12*c^4 + 4119250464*a^4*b^10*c^5 + 11404429344*a^5*b^8*c^6 + 11263650048*a^6*b^6*c^7 - 8687347200*a^7*b^4*c^8 - 22394880000*a^8*b^2*c^9))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)*1i))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(b^40*c + 1099511627776*a^20*c^21 - 80*a*b^38*c^2 + 3040*a^2*b^36*c^3 - 72960*a^3*b^34*c^4 + 1240320*a^4*b^32*c^5 - 15876096*a^5*b^30*c^6 + 158760960*a^6*b^28*c^7 - 1270087680*a^7*b^26*c^8 + 8255569920*a^8*b^24*c^9 - 44029706240*a^9*b^22*c^10 + 193730707456*a^10*b^20*c^11 - 704475299840*a^11*b^18*c^12 + 2113425899520*a^12*b^16*c^13 - 5202279137280*a^13*b^14*c^14 + 10404558274560*a^14*b^12*c^15 - 16647293239296*a^15*b^10*c^16 + 20809116549120*a^16*b^8*c^17 - 19585050869760*a^17*b^6*c^18 + 13056700579840*a^18*b^4*c^19 - 5497558138880*a^19*b^2*c^20)))^(1/4)","B"
1083,1,37678,533,7.658982,"\text{Not used}","int(x^(9/2)/(a + b*x^2 + c*x^4)^3,x)","-\mathrm{atan}\left(\frac{\left(\left(\frac{27\,\left(309622474381721600\,a^{14}\,b\,c^{17}-517069532217475072\,a^{13}\,b^3\,c^{16}+300756012615335936\,a^{12}\,b^5\,c^{15}-32756650414702592\,a^{11}\,b^7\,c^{14}-39296545576714240\,a^{10}\,b^9\,c^{13}+15816474765557760\,a^9\,b^{11}\,c^{12}+715782069682176\,a^8\,b^{13}\,c^{11}-1961803621859328\,a^7\,b^{15}\,c^{10}+557813172535296\,a^6\,b^{17}\,c^9-56328496087040\,a^5\,b^{19}\,c^8-3983582167040\,a^4\,b^{21}\,c^7+1626181992448\,a^3\,b^{23}\,c^6-161128382464\,a^2\,b^{25}\,c^5+5754585088\,a\,b^{27}\,c^4\right)}{268435456\,\left(268435456\,a^{14}\,c^{14}-939524096\,a^{13}\,b^2\,c^{13}+1526726656\,a^{12}\,b^4\,c^{12}-1526726656\,a^{11}\,b^6\,c^{11}+1049624576\,a^{10}\,b^8\,c^{10}-524812288\,a^9\,b^{10}\,c^9+196804608\,a^8\,b^{12}\,c^8-56229888\,a^7\,b^{14}\,c^7+12300288\,a^6\,b^{16}\,c^6-2050048\,a^5\,b^{18}\,c^5+256256\,a^4\,b^{20}\,c^4-23296\,a^3\,b^{22}\,c^3+1456\,a^2\,b^{24}\,c^2-56\,a\,b^{26}\,c+b^{28}\right)}-\frac{9\,\sqrt{x}\,{\left(\frac{81\,\left(2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2401\,b^{29}-704643072000\,a^{14}\,b\,c^{14}+1323600\,a^2\,b^{25}\,c^2-28243200\,a^3\,b^{23}\,c^3+271415040\,a^4\,b^{21}\,c^4-1437284352\,a^5\,b^{19}\,c^5+3989852160\,a^6\,b^{17}\,c^6-2793799680\,a^7\,b^{15}\,c^7-13327073280\,a^8\,b^{13}\,c^8+19977994240\,a^9\,b^{11}\,c^9+66059239424\,a^{10}\,b^9\,c^{10}-143696855040\,a^{11}\,b^7\,c^{11}-230770606080\,a^{12}\,b^5\,c^{12}+887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{21}\,c^{20}-5497558138880\,a^{20}\,b^2\,c^{19}+13056700579840\,a^{19}\,b^4\,c^{18}-19585050869760\,a^{18}\,b^6\,c^{17}+20809116549120\,a^{17}\,b^8\,c^{16}-16647293239296\,a^{16}\,b^{10}\,c^{15}+10404558274560\,a^{15}\,b^{12}\,c^{14}-5202279137280\,a^{14}\,b^{14}\,c^{13}+2113425899520\,a^{13}\,b^{16}\,c^{12}-704475299840\,a^{12}\,b^{18}\,c^{11}+193730707456\,a^{11}\,b^{20}\,c^{10}-44029706240\,a^{10}\,b^{22}\,c^9+8255569920\,a^9\,b^{24}\,c^8-1270087680\,a^8\,b^{26}\,c^7+158760960\,a^7\,b^{28}\,c^6-15876096\,a^6\,b^{30}\,c^5+1240320\,a^5\,b^{32}\,c^4-72960\,a^4\,b^{34}\,c^3+3040\,a^3\,b^{36}\,c^2-80\,a^2\,b^{38}\,c+a\,b^{40}\right)}\right)}^{1/4}\,\left(-14073748835532800\,a^{14}\,c^{17}+40250921669623808\,a^{13}\,b^2\,c^{16}-47076689854857216\,a^{12}\,b^4\,c^{15}+28569710136131584\,a^{11}\,b^6\,c^{14}-8653156510597120\,a^{10}\,b^8\,c^{13}+346346162749440\,a^9\,b^{10}\,c^{12}+658057709223936\,a^8\,b^{12}\,c^{11}-202859895324672\,a^7\,b^{14}\,c^{10}+6262062317568\,a^6\,b^{16}\,c^9+10329396346880\,a^5\,b^{18}\,c^8-2968896143360\,a^4\,b^{20}\,c^7+399431958528\,a^3\,b^{22}\,c^6-27950841856\,a^2\,b^{24}\,c^5+822083584\,a\,b^{26}\,c^4\right)}{4194304\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^{11}\,b^2\,c^{11}+69206016\,a^{10}\,b^4\,c^{10}-57671680\,a^9\,b^6\,c^9+32440320\,a^8\,b^8\,c^8-12976128\,a^7\,b^{10}\,c^7+3784704\,a^6\,b^{12}\,c^6-811008\,a^5\,b^{14}\,c^5+126720\,a^4\,b^{16}\,c^4-14080\,a^3\,b^{18}\,c^3+1056\,a^2\,b^{20}\,c^2-48\,a\,b^{22}\,c+b^{24}\right)}\right)\,{\left(\frac{81\,\left(2401\,b^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2401\,b^{29}-704643072000\,a^{14}\,b\,c^{14}+1323600\,a^2\,b^{25}\,c^2-28243200\,a^3\,b^{23}\,c^3+271415040\,a^4\,b^{21}\,c^4-1437284352\,a^5\,b^{19}\,c^5+3989852160\,a^6\,b^{17}\,c^6-2793799680\,a^7\,b^{15}\,c^7-13327073280\,a^8\,b^{13}\,c^8+19977994240\,a^9\,b^{11}\,c^9+66059239424\,a^{10}\,b^9\,c^{10}-143696855040\,a^{11}\,b^7\,c^{11}-230770606080\,a^{12}\,b^5\,c^{12}+887850270720\,a^{13}\,b^3\,c^{13}+10000\,a^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+9400\,a\,b^{27}\,c+9400\,a\,b^2\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{21}\,c^{20}-5497558138880\,a^{20}\,b^2\,c^{19}+13056700579840\,a^{19}\,b^4\,c^{18}-19585050869760\,a^{18}\,b^6\,c^{17}+20809116549120\,a^{17}\,b^8\,c^{16}-16647293239296\,a^{16}\,b^{10}\,c^{15}+10404558274560\,a^{15}\,b^{12}\,c^{14}-5202279137280\,a^{14}\,b^{14}\,c^{13}+2113425899520\,a^{13}\,b^{16}\,c^{12}-704475299840\,a^{12}\,b^{18}\,c^{11}+193730707456\,a^{11}\,b^{20}\,c^{10}-44029706240\,a^{10}\,b^{22}\,c^9+8255569920\,a^9\,b^{24}\,c^8-1270087680\,a^8\,b^{26}\,c^7+158760960\,a^7\,b^{28}\,c^6-15876096\,a^6\,b^{30}\,c^5+1240320\,a^5\,b^{32}\,c^4-72960\,a^4\,b^{34}\,c^3+3040\,a^3\,b^{36}\,c^2-80\,a^2\,b^{38}\,c+a\,b^{40}\right)}\right)}^{3/4}-\frac{9\,\sqrt{x}\,\left(-3110400000\,a^7\,b\,c^{11}-5453568000\,a^6\,b^3\,c^{10}+2354261760\,a^5\,b^5\,c^9+10328580864\,a^4\,b^7\,c^8+7523454960\,a^3\,b^9\,c^7+2093250600\,a^2\,b^{11}\,c^6+200930625\,a\,b^{13}\,c^5\right)}{4194304\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^{11}\,b^2\,c^{11}+69206016\,a^{10}\,b^4\,c^{10}-57671680\,a^9\,b^6\,c^9+32440320\,a^8\,b^8\,c^8-12976128\,a^7\,b^{10}\,c^7+3784704\,a^6\,b^{12}\,c^6-811008\,a^5\,b^{14}\,c^5+126720\,a^4\,b^{16}\,c^4-14080\,a^3\,b^{18}\,c^3+1056\,a^2\,b^{20}\,c^2-48\,a\,b^{22}\,c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used",1,"- atan(((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (9*x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 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399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i - (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (9*x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i)/((27*(103680000000*a^8*c^12 + 1406514375*a*b^14*c^5 + 22129159500*a^2*b^12*c^6 + 140297799600*a^3*b^10*c^7 + 460920922560*a^4*b^8*c^8 + 844743271680*a^5*b^6*c^9 + 869387904000*a^6*b^4*c^10 + 469670400000*a^7*b^2*c^11))/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (9*x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (9*x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*2i - atan(((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (9*x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i - (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (9*x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i)/((27*(103680000000*a^8*c^12 + 1406514375*a*b^14*c^5 + 22129159500*a^2*b^12*c^6 + 140297799600*a^3*b^10*c^7 + 460920922560*a^4*b^8*c^8 + 844743271680*a^5*b^6*c^9 + 869387904000*a^6*b^4*c^10 + 469670400000*a^7*b^2*c^11))/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (9*x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (9*x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4) + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*2i - 2*atan(((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) - (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4))/((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i - (27*(103680000000*a^8*c^12 + 1406514375*a*b^14*c^5 + 22129159500*a^2*b^12*c^6 + 140297799600*a^3*b^10*c^7 + 460920922560*a^4*b^8*c^8 + 844743271680*a^5*b^6*c^9 + 869387904000*a^6*b^4*c^10 + 469670400000*a^7*b^2*c^11))/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i))*((81*(2401*b^4*(-(4*a*c - b^2)^25)^(1/2) - 2401*b^29 - 704643072000*a^14*b*c^14 + 1323600*a^2*b^25*c^2 - 28243200*a^3*b^23*c^3 + 271415040*a^4*b^21*c^4 - 1437284352*a^5*b^19*c^5 + 3989852160*a^6*b^17*c^6 - 2793799680*a^7*b^15*c^7 - 13327073280*a^8*b^13*c^8 + 19977994240*a^9*b^11*c^9 + 66059239424*a^10*b^9*c^10 - 143696855040*a^11*b^7*c^11 - 230770606080*a^12*b^5*c^12 + 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) - 2*atan(((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) - (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4))/((((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) - (x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i - (27*(103680000000*a^8*c^12 + 1406514375*a*b^14*c^5 + 22129159500*a^2*b^12*c^6 + 140297799600*a^3*b^10*c^7 + 460920922560*a^4*b^8*c^8 + 844743271680*a^5*b^6*c^9 + 869387904000*a^6*b^4*c^10 + 469670400000*a^7*b^2*c^11))/(134217728*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (((27*(5754585088*a*b^27*c^4 + 309622474381721600*a^14*b*c^17 - 161128382464*a^2*b^25*c^5 + 1626181992448*a^3*b^23*c^6 - 3983582167040*a^4*b^21*c^7 - 56328496087040*a^5*b^19*c^8 + 557813172535296*a^6*b^17*c^9 - 1961803621859328*a^7*b^15*c^10 + 715782069682176*a^8*b^13*c^11 + 15816474765557760*a^9*b^11*c^12 - 39296545576714240*a^10*b^9*c^13 - 32756650414702592*a^11*b^7*c^14 + 300756012615335936*a^12*b^5*c^15 - 517069532217475072*a^13*b^3*c^16))/(268435456*(b^28 + 268435456*a^14*c^14 + 1456*a^2*b^24*c^2 - 23296*a^3*b^22*c^3 + 256256*a^4*b^20*c^4 - 2050048*a^5*b^18*c^5 + 12300288*a^6*b^16*c^6 - 56229888*a^7*b^14*c^7 + 196804608*a^8*b^12*c^8 - 524812288*a^9*b^10*c^9 + 1049624576*a^10*b^8*c^10 - 1526726656*a^11*b^6*c^11 + 1526726656*a^12*b^4*c^12 - 939524096*a^13*b^2*c^13 - 56*a*b^26*c)) + (x^(1/2)*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*(822083584*a*b^26*c^4 - 14073748835532800*a^14*c^17 - 27950841856*a^2*b^24*c^5 + 399431958528*a^3*b^22*c^6 - 2968896143360*a^4*b^20*c^7 + 10329396346880*a^5*b^18*c^8 + 6262062317568*a^6*b^16*c^9 - 202859895324672*a^7*b^14*c^10 + 658057709223936*a^8*b^12*c^11 + 346346162749440*a^9*b^10*c^12 - 8653156510597120*a^10*b^8*c^13 + 28569710136131584*a^11*b^6*c^14 - 47076689854857216*a^12*b^4*c^15 + 40250921669623808*a^13*b^2*c^16)*9i)/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(200930625*a*b^13*c^5 - 3110400000*a^7*b*c^11 + 2093250600*a^2*b^11*c^6 + 7523454960*a^3*b^9*c^7 + 10328580864*a^4*b^7*c^8 + 2354261760*a^5*b^5*c^9 - 5453568000*a^6*b^3*c^10))/(4194304*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4)*1i))*(-(81*(2401*b^29 + 2401*b^4*(-(4*a*c - b^2)^25)^(1/2) + 704643072000*a^14*b*c^14 - 1323600*a^2*b^25*c^2 + 28243200*a^3*b^23*c^3 - 271415040*a^4*b^21*c^4 + 1437284352*a^5*b^19*c^5 - 3989852160*a^6*b^17*c^6 + 2793799680*a^7*b^15*c^7 + 13327073280*a^8*b^13*c^8 - 19977994240*a^9*b^11*c^9 - 66059239424*a^10*b^9*c^10 + 143696855040*a^11*b^7*c^11 + 230770606080*a^12*b^5*c^12 - 887850270720*a^13*b^3*c^13 + 10000*a^2*c^2*(-(4*a*c - b^2)^25)^(1/2) - 9400*a*b^27*c + 9400*a*b^2*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a*b^40 + 1099511627776*a^21*c^20 - 80*a^2*b^38*c + 3040*a^3*b^36*c^2 - 72960*a^4*b^34*c^3 + 1240320*a^5*b^32*c^4 - 15876096*a^6*b^30*c^5 + 158760960*a^7*b^28*c^6 - 1270087680*a^8*b^26*c^7 + 8255569920*a^9*b^24*c^8 - 44029706240*a^10*b^22*c^9 + 193730707456*a^11*b^20*c^10 - 704475299840*a^12*b^18*c^11 + 2113425899520*a^13*b^16*c^12 - 5202279137280*a^14*b^14*c^13 + 10404558274560*a^15*b^12*c^14 - 16647293239296*a^16*b^10*c^15 + 20809116549120*a^17*b^8*c^16 - 19585050869760*a^18*b^6*c^17 + 13056700579840*a^19*b^4*c^18 - 5497558138880*a^20*b^2*c^19)))^(1/4) - ((x^(7/2)*(11*b^3 + 28*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(3/2)*(7*a*b^2 + 20*a^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (3*x^(11/2)*(4*a*c^2 - 13*b^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*b*c^2*x^(15/2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6)","B"
1084,1,47803,533,8.384171,"\text{Not used}","int(x^(7/2)/(a + b*x^2 + c*x^4)^3,x)","-\frac{\frac{9\,x^{5/2}\,\left(b^3+4\,a\,c\,b\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{\sqrt{x}\,\left(28\,c\,a^2+5\,a\,b^2\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{x^{9/2}\,\left(4\,a\,c^2-37\,b^2\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,b\,c^2\,x^{13/2}}{2\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{-17210368\,a^5\,c^{11}+167976704\,a^4\,b^2\,c^{10}+3512738432\,a^3\,b^4\,c^9+3520856800\,a^2\,b^6\,c^8+171894580\,a\,b^8\,c^7-48125\,b^{10}\,c^6}{65536\,\left(-262144\,a^9\,c^9+589824\,a^8\,b^2\,c^8-589824\,a^7\,b^4\,c^7+344064\,a^6\,b^6\,c^6-129024\,a^5\,b^8\,c^5+32256\,a^4\,b^{10}\,c^4-5376\,a^3\,b^{12}\,c^3+576\,a^2\,b^{14}\,c^2-36\,a\,b^{16}\,c+b^{18}\right)}+\left(\frac{{\left(\frac{625\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-625\,b^{31}+15192104632320\,a^{15}\,b\,c^{15}+89000\,a^2\,b^{27}\,c^2-27186416\,a^3\,b^{25}\,c^3+1342297600\,a^4\,b^{23}\,c^4-25492409600\,a^5\,b^{21}\,c^5+265188833280\,a^6\,b^{19}\,c^6-1688816578560\,a^7\,b^{17}\,c^7+6664504147968\,a^8\,b^{15}\,c^8-14462970429440\,a^9\,b^{13}\,c^9+4163326443520\,a^{10}\,b^{11}\,c^{10}+70455242260480\,a^{11}\,b^9\,c^{11}-206669464207360\,a^{12}\,b^7\,c^{12}+267459844112384\,a^{13}\,b^5\,c^{13}-150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{23}\,c^{20}-5497558138880\,a^{22}\,b^2\,c^{19}+13056700579840\,a^{21}\,b^4\,c^{18}-19585050869760\,a^{20}\,b^6\,c^{17}+20809116549120\,a^{19}\,b^8\,c^{16}-16647293239296\,a^{18}\,b^{10}\,c^{15}+10404558274560\,a^{17}\,b^{12}\,c^{14}-5202279137280\,a^{16}\,b^{14}\,c^{13}+2113425899520\,a^{15}\,b^{16}\,c^{12}-704475299840\,a^{14}\,b^{18}\,c^{11}+193730707456\,a^{13}\,b^{20}\,c^{10}-44029706240\,a^{12}\,b^{22}\,c^9+8255569920\,a^{11}\,b^{24}\,c^8-1270087680\,a^{10}\,b^{26}\,c^7+158760960\,a^9\,b^{28}\,c^6-15876096\,a^8\,b^{30}\,c^5+1240320\,a^7\,b^{32}\,c^4-72960\,a^6\,b^{34}\,c^3+3040\,a^5\,b^{36}\,c^2-80\,a^4\,b^{38}\,c+a^3\,b^{40}\right)}\right)}^{1/4}\,\left(1759218604441600\,a^{12}\,b\,c^{15}-4310085580881920\,a^{11}\,b^3\,c^{14}+4727899999436800\,a^{10}\,b^5\,c^{13}-3051144767078400\,a^9\,b^7\,c^{12}+1278182267289600\,a^8\,b^9\,c^{11}-360777252864000\,a^7\,b^{11}\,c^{10}+68547678044160\,a^6\,b^{13}\,c^9-8375186227200\,a^5\,b^{15}\,c^8+563714457600\,a^4\,b^{17}\,c^7-6710886400\,a^3\,b^{19}\,c^6-1677721600\,a^2\,b^{21}\,c^5+83886080\,a\,b^{23}\,c^4\right)}{65536\,\left(-262144\,a^9\,c^9+589824\,a^8\,b^2\,c^8-589824\,a^7\,b^4\,c^7+344064\,a^6\,b^6\,c^6-129024\,a^5\,b^8\,c^5+32256\,a^4\,b^{10}\,c^4-5376\,a^3\,b^{12}\,c^3+576\,a^2\,b^{14}\,c^2-36\,a\,b^{16}\,c+b^{18}\right)}-\frac{\sqrt{x}\,\left(-91620104919318528\,a^{13}\,b\,c^{17}+296956100429742080\,a^{12}\,b^3\,c^{16}-419309754368655360\,a^{11}\,b^5\,c^{15}+342651803680112640\,a^{10}\,b^7\,c^{14}-180146733873889280\,a^9\,b^9\,c^{13}+63613894492422144\,a^8\,b^{11}\,c^{12}-15146459867381760\,a^7\,b^{13}\,c^{11}+2330621053501440\,a^6\,b^{15}\,c^{10}-197235635650560\,a^5\,b^{17}\,c^9+1803886264320\,a^4\,b^{19}\,c^8+1298422300672\,a^3\,b^{21}\,c^7-94623498240\,a^2\,b^{23}\,c^6-629145600\,a\,b^{25}\,c^5+209715200\,b^{27}\,c^4\right)}{2097152\,\left(16777216\,a^{12}\,c^{12}-50331648\,a^{11}\,b^2\,c^{11}+69206016\,a^{10}\,b^4\,c^{10}-57671680\,a^9\,b^6\,c^9+32440320\,a^8\,b^8\,c^8-12976128\,a^7\,b^{10}\,c^7+3784704\,a^6\,b^{12}\,c^6-811008\,a^5\,b^{14}\,c^5+126720\,a^4\,b^{16}\,c^4-14080\,a^3\,b^{18}\,c^3+1056\,a^2\,b^{20}\,c^2-48\,a\,b^{22}\,c+b^{24}\right)}\right)\,{\left(\frac{625\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-625\,b^{31}+15192104632320\,a^{15}\,b\,c^{15}+89000\,a^2\,b^{27}\,c^2-27186416\,a^3\,b^{25}\,c^3+1342297600\,a^4\,b^{23}\,c^4-25492409600\,a^5\,b^{21}\,c^5+265188833280\,a^6\,b^{19}\,c^6-1688816578560\,a^7\,b^{17}\,c^7+6664504147968\,a^8\,b^{15}\,c^8-14462970429440\,a^9\,b^{13}\,c^9+4163326443520\,a^{10}\,b^{11}\,c^{10}+70455242260480\,a^{11}\,b^9\,c^{11}-206669464207360\,a^{12}\,b^7\,c^{12}+267459844112384\,a^{13}\,b^5\,c^{13}-150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{23}\,c^{20}-5497558138880\,a^{22}\,b^2\,c^{19}+13056700579840\,a^{21}\,b^4\,c^{18}-19585050869760\,a^{20}\,b^6\,c^{17}+20809116549120\,a^{19}\,b^8\,c^{16}-16647293239296\,a^{18}\,b^{10}\,c^{15}+10404558274560\,a^{17}\,b^{12}\,c^{14}-5202279137280\,a^{16}\,b^{14}\,c^{13}+2113425899520\,a^{15}\,b^{16}\,c^{12}-704475299840\,a^{14}\,b^{18}\,c^{11}+193730707456\,a^{13}\,b^{20}\,c^{10}-44029706240\,a^{12}\,b^{22}\,c^9+8255569920\,a^{11}\,b^{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^{12}\,b^7\,c^{12}-267459844112384\,a^{13}\,b^5\,c^{13}+150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{23}\,c^{20}-5497558138880\,a^{22}\,b^2\,c^{19}+13056700579840\,a^{21}\,b^4\,c^{18}-19585050869760\,a^{20}\,b^6\,c^{17}+20809116549120\,a^{19}\,b^8\,c^{16}-16647293239296\,a^{18}\,b^{10}\,c^{15}+10404558274560\,a^{17}\,b^{12}\,c^{14}-5202279137280\,a^{16}\,b^{14}\,c^{13}+2113425899520\,a^{15}\,b^{16}\,c^{12}-704475299840\,a^{14}\,b^{18}\,c^{11}+193730707456\,a^{13}\,b^{20}\,c^{10}-44029706240\,a^{12}\,b^{22}\,c^9+8255569920\,a^{11}\,b^{24}\,c^8-1270087680\,a^{10}\,b^{26}\,c^7+158760960\,a^9\,b^{28}\,c^6-15876096\,a^8\,b^{30}\,c^5+1240320\,a^7\,b^{32}\,c^4-72960\,a^6\,b^{34}\,c^3+3040\,a^5\,b^{36}\,c^2-80\,a^4\,b^{38}\,c+a^3\,b^{40}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{625\,b^{31}+625\,b^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-15192104632320\,a^{15}\,b\,c^{15}-89000\,a^2\,b^{27}\,c^2+27186416\,a^3\,b^{25}\,c^3-1342297600\,a^4\,b^{23}\,c^4+25492409600\,a^5\,b^{21}\,c^5-265188833280\,a^6\,b^{19}\,c^6+1688816578560\,a^7\,b^{17}\,c^7-6664504147968\,a^8\,b^{15}\,c^8+14462970429440\,a^9\,b^{13}\,c^9-4163326443520\,a^{10}\,b^{11}\,c^{10}-70455242260480\,a^{11}\,b^9\,c^{11}+206669464207360\,a^{12}\,b^7\,c^{12}-267459844112384\,a^{13}\,b^5\,c^{13}+150009114787840\,a^{14}\,b^3\,c^{14}-38416\,a^3\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+23125\,a\,b^{29}\,c+1911000\,a^2\,b^2\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54375\,a\,b^4\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{23}\,c^{20}-5497558138880\,a^{22}\,b^2\,c^{19}+13056700579840\,a^{21}\,b^4\,c^{18}-19585050869760\,a^{20}\,b^6\,c^{17}+20809116549120\,a^{19}\,b^8\,c^{16}-16647293239296\,a^{18}\,b^{10}\,c^{15}+10404558274560\,a^{17}\,b^{12}\,c^{14}-5202279137280\,a^{16}\,b^{14}\,c^{13}+2113425899520\,a^{15}\,b^{16}\,c^{12}-704475299840\,a^{14}\,b^{18}\,c^{11}+193730707456\,a^{13}\,b^{20}\,c^{10}-44029706240\,a^{12}\,b^{22}\,c^9+8255569920\,a^{11}\,b^{24}\,c^8-1270087680\,a^{10}\,b^{26}\,c^7+158760960\,a^9\,b^{28}\,c^6-15876096\,a^8\,b^{30}\,c^5+1240320\,a^7\,b^{32}\,c^4-72960\,a^6\,b^{34}\,c^3+3040\,a^5\,b^{36}\,c^2-80\,a^4\,b^{38}\,c+a^3\,b^{40}\right)}\right)}^{1/4}","Not used",1,"atan(((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i)/((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*2i - ((9*x^(5/2)*(b^3 + 4*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(1/2)*(5*a*b^2 + 28*a^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^(9/2)*(4*a*c^2 - 37*b^2*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*b*c^2*x^(13/2))/(2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i)/((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14))/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*2i + 2*atan(((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4))/((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - ((((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i))*((625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 625*b^31 + 15192104632320*a^15*b*c^15 + 89000*a^2*b^27*c^2 - 27186416*a^3*b^25*c^3 + 1342297600*a^4*b^23*c^4 - 25492409600*a^5*b^21*c^5 + 265188833280*a^6*b^19*c^6 - 1688816578560*a^7*b^17*c^7 + 6664504147968*a^8*b^15*c^8 - 14462970429440*a^9*b^13*c^9 + 4163326443520*a^10*b^11*c^10 + 70455242260480*a^11*b^9*c^11 - 206669464207360*a^12*b^7*c^12 + 267459844112384*a^13*b^5*c^13 - 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) - 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) + 2*atan(((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4) - (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4))/((((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i - (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (((171894580*a*b^8*c^7 - 48125*b^10*c^6 - 17210368*a^5*c^11 + 3520856800*a^2*b^6*c^8 + 3512738432*a^3*b^4*c^9 + 167976704*a^4*b^2*c^10)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) - (((-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*(83886080*a*b^23*c^4 + 1759218604441600*a^12*b*c^15 - 1677721600*a^2*b^21*c^5 - 6710886400*a^3*b^19*c^6 + 563714457600*a^4*b^17*c^7 - 8375186227200*a^5*b^15*c^8 + 68547678044160*a^6*b^13*c^9 - 360777252864000*a^7*b^11*c^10 + 1278182267289600*a^8*b^9*c^11 - 3051144767078400*a^9*b^7*c^12 + 4727899999436800*a^10*b^5*c^13 - 4310085580881920*a^11*b^3*c^14)*1i)/(65536*(b^18 - 262144*a^9*c^9 + 576*a^2*b^14*c^2 - 5376*a^3*b^12*c^3 + 32256*a^4*b^10*c^4 - 129024*a^5*b^8*c^5 + 344064*a^6*b^6*c^6 - 589824*a^7*b^4*c^7 + 589824*a^8*b^2*c^8 - 36*a*b^16*c)) + (x^(1/2)*(209715200*b^27*c^4 - 629145600*a*b^25*c^5 - 91620104919318528*a^13*b*c^17 - 94623498240*a^2*b^23*c^6 + 1298422300672*a^3*b^21*c^7 + 1803886264320*a^4*b^19*c^8 - 197235635650560*a^5*b^17*c^9 + 2330621053501440*a^6*b^15*c^10 - 15146459867381760*a^7*b^13*c^11 + 63613894492422144*a^8*b^11*c^12 - 180146733873889280*a^9*b^9*c^13 + 342651803680112640*a^10*b^7*c^14 - 419309754368655360*a^11*b^5*c^15 + 296956100429742080*a^12*b^3*c^16))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(3/4)*1i)*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i + (x^(1/2)*(481890304*a^6*c^13 + 441265825*b^12*c^7 + 16718255400*a*b^10*c^8 + 151843979760*a^2*b^8*c^9 - 123896495360*a^3*b^6*c^10 + 12295917312*a^4*b^4*c^11 + 7420127232*a^5*b^2*c^12))/(2097152*(b^24 + 16777216*a^12*c^12 + 1056*a^2*b^20*c^2 - 14080*a^3*b^18*c^3 + 126720*a^4*b^16*c^4 - 811008*a^5*b^14*c^5 + 3784704*a^6*b^12*c^6 - 12976128*a^7*b^10*c^7 + 32440320*a^8*b^8*c^8 - 57671680*a^9*b^6*c^9 + 69206016*a^10*b^4*c^10 - 50331648*a^11*b^2*c^11 - 48*a*b^22*c)))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)*1i))*(-(625*b^31 + 625*b^6*(-(4*a*c - b^2)^25)^(1/2) - 15192104632320*a^15*b*c^15 - 89000*a^2*b^27*c^2 + 27186416*a^3*b^25*c^3 - 1342297600*a^4*b^23*c^4 + 25492409600*a^5*b^21*c^5 - 265188833280*a^6*b^19*c^6 + 1688816578560*a^7*b^17*c^7 - 6664504147968*a^8*b^15*c^8 + 14462970429440*a^9*b^13*c^9 - 4163326443520*a^10*b^11*c^10 - 70455242260480*a^11*b^9*c^11 + 206669464207360*a^12*b^7*c^12 - 267459844112384*a^13*b^5*c^13 + 150009114787840*a^14*b^3*c^14 - 38416*a^3*c^3*(-(4*a*c - b^2)^25)^(1/2) + 23125*a*b^29*c + 1911000*a^2*b^2*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54375*a*b^4*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^3*b^40 + 1099511627776*a^23*c^20 - 80*a^4*b^38*c + 3040*a^5*b^36*c^2 - 72960*a^6*b^34*c^3 + 1240320*a^7*b^32*c^4 - 15876096*a^8*b^30*c^5 + 158760960*a^9*b^28*c^6 - 1270087680*a^10*b^26*c^7 + 8255569920*a^11*b^24*c^8 - 44029706240*a^12*b^22*c^9 + 193730707456*a^13*b^20*c^10 - 704475299840*a^14*b^18*c^11 + 2113425899520*a^15*b^16*c^12 - 5202279137280*a^16*b^14*c^13 + 10404558274560*a^17*b^12*c^14 - 16647293239296*a^18*b^10*c^15 + 20809116549120*a^19*b^8*c^16 - 19585050869760*a^20*b^6*c^17 + 13056700579840*a^21*b^4*c^18 - 5497558138880*a^22*b^2*c^19)))^(1/4)","B"
1085,1,42197,594,8.018889,"\text{Not used}","int(x^(5/2)/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{3\,x^{11/2}\,\left(b^3\,c+8\,a\,b\,c^2\right)}{8\,\left(16\,a^3\,c^2-8\,a^2\,b^2\,c+a\,b^4\right)}-\frac{x^{3/2}\,\left(b^3-28\,a\,b\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^{7/2}\,\left(68\,a^2\,c^2+7\,a\,b^2\,c+3\,b^4\right)}{16\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{3\,c^2\,x^{15/2}\,\left(b^2+12\,a\,c\right)}{16\,\left(16\,a^3\,c^2-8\,a^2\,b^2\,c+a\,b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}-\mathrm{atan}\left(\frac{\left(\left(\frac{27\,\left(3799912185593856\,a^{15}\,c^{19}-70615034782285824\,a^{14}\,b^2\,c^{18}+114542723335192576\,a^{13}\,b^4\,c^{17}-51215251621806080\,a^{12}\,b^6\,c^{16}-33767651356442624\,a^{11}\,b^8\,c^{15}+56529603635707904\,a^{10}\,b^{10}\,c^{14}-35694820362027008\,a^9\,b^{12}\,c^{13}+13728399105196032\,a^8\,b^{14}\,c^{12}-3564382621532160\,a^7\,b^{16}\,c^{11}+645335479222272\,a^6\,b^{18}\,c^{10}-81637933056000\,a^5\,b^{20}\,c^9+7074549334016\,a^4\,b^{22}\,c^8-402594463744\,a^3\,b^{24}\,c^7+14019461120\,a^2\,b^{26}\,c^6-266338304\,a\,b^{28}\,c^5+2097152\,b^{30}\,c^4\right)}{33554432\,\left(268435456\,a^{16}\,c^{14}-939524096\,a^{15}\,b^2\,c^{13}+1526726656\,a^{14}\,b^4\,c^{12}-1526726656\,a^{13}\,b^6\,c^{11}+1049624576\,a^{12}\,b^8\,c^{10}-524812288\,a^{11}\,b^{10}\,c^9+196804608\,a^{10}\,b^{12}\,c^8-56229888\,a^9\,b^{14}\,c^7+12300288\,a^8\,b^{16}\,c^6-2050048\,a^7\,b^{18}\,c^5+256256\,a^6\,b^{20}\,c^4-23296\,a^5\,b^{22}\,c^3+1456\,a^4\,b^{24}\,c^2-56\,a^3\,b^{26}\,c+a^2\,b^{28}\right)}-\frac{9\,\sqrt{x}\,{\left(-\frac{81\,\left(b^{33}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}+1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c+4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{25}\,c^{20}-5497558138880\,a^{24}\,b^2\,c^{19}+13056700579840\,a^{23}\,b^4\,c^{18}-19585050869760\,a^{22}\,b^6\,c^{17}+20809116549120\,a^{21}\,b^8\,c^{16}-16647293239296\,a^{20}\,b^{10}\,c^{15}+10404558274560\,a^{19}\,b^{12}\,c^{14}-5202279137280\,a^{18}\,b^{14}\,c^{13}+2113425899520\,a^{17}\,b^{16}\,c^{12}-704475299840\,a^{16}\,b^{18}\,c^{11}+193730707456\,a^{15}\,b^{20}\,c^{10}-44029706240\,a^{14}\,b^{22}\,c^9+8255569920\,a^{13}\,b^{24}\,c^8-1270087680\,a^{12}\,b^{26}\,c^7+158760960\,a^{11}\,b^{28}\,c^6-15876096\,a^{10}\,b^{30}\,c^5+1240320\,a^9\,b^{32}\,c^4-72960\,a^8\,b^{34}\,c^3+3040\,a^7\,b^{36}\,c^2-80\,a^6\,b^{38}\,c+a^5\,b^{40}\right)}\right)}^{1/4}\,\left(5066549580791808\,a^{15}\,c^{18}-27584547717644288\,a^{14}\,b^2\,c^{17}+67905838131445760\,a^{13}\,b^4\,c^{16}-93414507895848960\,a^{12}\,b^6\,c^{15}+80798711478747136\,a^{11}\,b^8\,c^{14}-47173446878101504\,a^{10}\,b^{10}\,c^{13}+19380541706993664\,a^9\,b^{12}\,c^{12}-5727081191178240\,a^8\,b^{14}\,c^{11}+1225740716605440\,a^7\,b^{16}\,c^{10}-188712273051648\,a^6\,b^{18}\,c^9+20440823103488\,a^5\,b^{20}\,c^8-1491964264448\,a^4\,b^{22}\,c^7+67947724800\,a^3\,b^{24}\,c^6-1677721600\,a^2\,b^{26}\,c^5+16777216\,a\,b^{28}\,c^4\right)}{4194304\,\left(16777216\,a^{14}\,c^{12}-50331648\,a^{13}\,b^2\,c^{11}+69206016\,a^{12}\,b^4\,c^{10}-57671680\,a^{11}\,b^6\,c^9+32440320\,a^{10}\,b^8\,c^8-12976128\,a^9\,b^{10}\,c^7+3784704\,a^8\,b^{12}\,c^6-811008\,a^7\,b^{14}\,c^5+126720\,a^6\,b^{16}\,c^4-14080\,a^5\,b^{18}\,c^3+1056\,a^4\,b^{20}\,c^2-48\,a^3\,b^{22}\,c+a^2\,b^{24}\right)}\right)\,{\left(-\frac{81\,\left(b^{33}+b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}+1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c+4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{25}\,c^{20}-5497558138880\,a^{24}\,b^2\,c^{19}+13056700579840\,a^{23}\,b^4\,c^{18}-19585050869760\,a^{22}\,b^6\,c^{17}+20809116549120\,a^{21}\,b^8\,c^{16}-16647293239296\,a^{20}\,b^{10}\,c^{15}+10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10}\,c^{15}+10404558274560\,a^{19}\,b^{12}\,c^{14}-5202279137280\,a^{18}\,b^{14}\,c^{13}+2113425899520\,a^{17}\,b^{16}\,c^{12}-704475299840\,a^{16}\,b^{18}\,c^{11}+193730707456\,a^{15}\,b^{20}\,c^{10}-44029706240\,a^{14}\,b^{22}\,c^9+8255569920\,a^{13}\,b^{24}\,c^8-1270087680\,a^{12}\,b^{26}\,c^7+158760960\,a^{11}\,b^{28}\,c^6-15876096\,a^{10}\,b^{30}\,c^5+1240320\,a^9\,b^{32}\,c^4-72960\,a^8\,b^{34}\,c^3+3040\,a^7\,b^{36}\,c^2-80\,a^6\,b^{38}\,c+a^5\,b^{40}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,\left(b^{33}-b^8\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-471104225280\,a^{16}\,b\,c^{16}+10509\,a^2\,b^{29}\,c^2-394248\,a^3\,b^{27}\,c^3+9219696\,a^4\,b^{25}\,c^4-140233728\,a^5\,b^{23}\,c^5+1424368896\,a^6\,b^{21}\,c^6-9732052992\,a^7\,b^{19}\,c^7+43376799744\,a^8\,b^{17}\,c^8-108493078528\,a^9\,b^{15}\,c^9+13151174656\,a^{10}\,b^{13}\,c^{10}+986354024448\,a^{11}\,b^{11}\,c^{11}-3840358219776\,a^{12}\,b^9\,c^{12}+7562531438592\,a^{13}\,b^7\,c^{13}-8212262682624\,a^{14}\,b^5\,c^{14}+4213765570560\,a^{15}\,b^3\,c^{15}-1296\,a^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-157\,a\,b^{31}\,c-4009\,a^2\,b^4\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+54648\,a^3\,b^2\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+107\,a\,b^6\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{25}\,c^{20}-5497558138880\,a^{24}\,b^2\,c^{19}+13056700579840\,a^{23}\,b^4\,c^{18}-19585050869760\,a^{22}\,b^6\,c^{17}+20809116549120\,a^{21}\,b^8\,c^{16}-16647293239296\,a^{20}\,b^{10}\,c^{15}+10404558274560\,a^{19}\,b^{12}\,c^{14}-5202279137280\,a^{18}\,b^{14}\,c^{13}+2113425899520\,a^{17}\,b^{16}\,c^{12}-704475299840\,a^{16}\,b^{18}\,c^{11}+193730707456\,a^{15}\,b^{20}\,c^{10}-44029706240\,a^{14}\,b^{22}\,c^9+8255569920\,a^{13}\,b^{24}\,c^8-1270087680\,a^{12}\,b^{26}\,c^7+158760960\,a^{11}\,b^{28}\,c^6-15876096\,a^{10}\,b^{30}\,c^5+1240320\,a^9\,b^{32}\,c^4-72960\,a^8\,b^{34}\,c^3+3040\,a^7\,b^{36}\,c^2-80\,a^6\,b^{38}\,c+a^5\,b^{40}\right)}\right)}^{1/4}","Not used",1,"((3*x^(11/2)*(b^3*c + 8*a*b*c^2))/(8*(a*b^4 + 16*a^3*c^2 - 8*a^2*b^2*c)) - (x^(3/2)*(b^3 - 28*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(7/2)*(3*b^4 + 68*a^2*c^2 + 7*a*b^2*c))/(16*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (3*c^2*x^(15/2)*(12*a*c + b^2))/(16*(a*b^4 + 16*a^3*c^2 - 8*a^2*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan(((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (9*x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i - (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (9*x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i)/((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (9*x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4) - (27*(2114129160*a*b^11*c^10 - 24024195*b^13*c^9 + 1209323520*a^6*b*c^15 - 61748341200*a^2*b^9*c^11 + 590751532800*a^3*b^7*c^12 + 227993875200*a^4*b^5*c^13 + 28822210560*a^5*b^3*c^14))/(16777216*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (9*x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*2i - atan(((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (9*x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i - (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (9*x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i)/((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (9*x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4) - (27*(2114129160*a*b^11*c^10 - 24024195*b^13*c^9 + 1209323520*a^6*b*c^15 - 61748341200*a^2*b^9*c^11 + 590751532800*a^3*b^7*c^12 + 227993875200*a^4*b^5*c^13 + 28822210560*a^5*b^3*c^14))/(16777216*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (9*x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4) - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*2i - 2*atan(((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4) - (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4))/((27*(2114129160*a*b^11*c^10 - 24024195*b^13*c^9 + 1209323520*a^6*b*c^15 - 61748341200*a^2*b^9*c^11 + 590751532800*a^3*b^7*c^12 + 227993875200*a^4*b^5*c^13 + 28822210560*a^5*b^3*c^14))/(16777216*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (x^(1/2)*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i))*(-(81*(b^33 + b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 + 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c + 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) - 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) - 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4) - 2*atan(((((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4) - (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4))/((27*(2114129160*a*b^11*c^10 - 24024195*b^13*c^9 + 1209323520*a^6*b*c^15 - 61748341200*a^2*b^9*c^11 + 590751532800*a^3*b^7*c^12 + 227993875200*a^4*b^5*c^13 + 28822210560*a^5*b^3*c^14))/(16777216*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) - (x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i - (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i + (((27*(3799912185593856*a^15*c^19 + 2097152*b^30*c^4 - 266338304*a*b^28*c^5 + 14019461120*a^2*b^26*c^6 - 402594463744*a^3*b^24*c^7 + 7074549334016*a^4*b^22*c^8 - 81637933056000*a^5*b^20*c^9 + 645335479222272*a^6*b^18*c^10 - 3564382621532160*a^7*b^16*c^11 + 13728399105196032*a^8*b^14*c^12 - 35694820362027008*a^9*b^12*c^13 + 56529603635707904*a^10*b^10*c^14 - 33767651356442624*a^11*b^8*c^15 - 51215251621806080*a^12*b^6*c^16 + 114542723335192576*a^13*b^4*c^17 - 70615034782285824*a^14*b^2*c^18))/(33554432*(a^2*b^28 + 268435456*a^16*c^14 - 56*a^3*b^26*c + 1456*a^4*b^24*c^2 - 23296*a^5*b^22*c^3 + 256256*a^6*b^20*c^4 - 2050048*a^7*b^18*c^5 + 12300288*a^8*b^16*c^6 - 56229888*a^9*b^14*c^7 + 196804608*a^10*b^12*c^8 - 524812288*a^11*b^10*c^9 + 1049624576*a^12*b^8*c^10 - 1526726656*a^13*b^6*c^11 + 1526726656*a^14*b^4*c^12 - 939524096*a^15*b^2*c^13)) + (x^(1/2)*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*(5066549580791808*a^15*c^18 + 16777216*a*b^28*c^4 - 1677721600*a^2*b^26*c^5 + 67947724800*a^3*b^24*c^6 - 1491964264448*a^4*b^22*c^7 + 20440823103488*a^5*b^20*c^8 - 188712273051648*a^6*b^18*c^9 + 1225740716605440*a^7*b^16*c^10 - 5727081191178240*a^8*b^14*c^11 + 19380541706993664*a^9*b^12*c^12 - 47173446878101504*a^10*b^10*c^13 + 80798711478747136*a^11*b^8*c^14 - 93414507895848960*a^12*b^6*c^15 + 67905838131445760*a^13*b^4*c^16 - 27584547717644288*a^14*b^2*c^17)*9i)/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(3/4)*1i + (9*x^(1/2)*(2982998016*a^6*b*c^14 - 173138472*a*b^11*c^9 - 123201*b^13*c^8 + 10695194640*a^2*b^9*c^10 - 166726460160*a^3*b^7*c^11 + 147581948160*a^4*b^5*c^12 + 44937566208*a^5*b^3*c^13))/(4194304*(a^2*b^24 + 16777216*a^14*c^12 - 48*a^3*b^22*c + 1056*a^4*b^20*c^2 - 14080*a^5*b^18*c^3 + 126720*a^6*b^16*c^4 - 811008*a^7*b^14*c^5 + 3784704*a^8*b^12*c^6 - 12976128*a^9*b^10*c^7 + 32440320*a^10*b^8*c^8 - 57671680*a^11*b^6*c^9 + 69206016*a^12*b^4*c^10 - 50331648*a^13*b^2*c^11)))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)*1i))*(-(81*(b^33 - b^8*(-(4*a*c - b^2)^25)^(1/2) - 471104225280*a^16*b*c^16 + 10509*a^2*b^29*c^2 - 394248*a^3*b^27*c^3 + 9219696*a^4*b^25*c^4 - 140233728*a^5*b^23*c^5 + 1424368896*a^6*b^21*c^6 - 9732052992*a^7*b^19*c^7 + 43376799744*a^8*b^17*c^8 - 108493078528*a^9*b^15*c^9 + 13151174656*a^10*b^13*c^10 + 986354024448*a^11*b^11*c^11 - 3840358219776*a^12*b^9*c^12 + 7562531438592*a^13*b^7*c^13 - 8212262682624*a^14*b^5*c^14 + 4213765570560*a^15*b^3*c^15 - 1296*a^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 157*a*b^31*c - 4009*a^2*b^4*c^2*(-(4*a*c - b^2)^25)^(1/2) + 54648*a^3*b^2*c^3*(-(4*a*c - b^2)^25)^(1/2) + 107*a*b^6*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^5*b^40 + 1099511627776*a^25*c^20 - 80*a^6*b^38*c + 3040*a^7*b^36*c^2 - 72960*a^8*b^34*c^3 + 1240320*a^9*b^32*c^4 - 15876096*a^10*b^30*c^5 + 158760960*a^11*b^28*c^6 - 1270087680*a^12*b^26*c^7 + 8255569920*a^13*b^24*c^8 - 44029706240*a^14*b^22*c^9 + 193730707456*a^15*b^20*c^10 - 704475299840*a^16*b^18*c^11 + 2113425899520*a^17*b^16*c^12 - 5202279137280*a^18*b^14*c^13 + 10404558274560*a^19*b^12*c^14 - 16647293239296*a^20*b^10*c^15 + 20809116549120*a^21*b^8*c^16 - 19585050869760*a^22*b^6*c^17 + 13056700579840*a^23*b^4*c^18 - 5497558138880*a^24*b^2*c^19)))^(1/4)","B"
1086,1,54027,594,9.347202,"\text{Not used}","int(x^(3/2)/(a + b*x^2 + c*x^4)^3,x)","\mathrm{atan}\left(\frac{\left(\left(\frac{3\,\left(24287662080\,a^6\,b\,c^{13}+9760227840\,a^5\,b^3\,c^{12}-548653824\,a^4\,b^5\,c^{11}+8309952\,a^3\,b^7\,c^{10}-3679344\,a^2\,b^9\,c^9+230850\,a\,b^{11}\,c^8-4455\,b^{13}\,c^7\right)}{65536\,\left(-262144\,a^{13}\,c^9+589824\,a^{12}\,b^2\,c^8-589824\,a^{11}\,b^4\,c^7+344064\,a^{10}\,b^6\,c^6-129024\,a^9\,b^8\,c^5+32256\,a^8\,b^{10}\,c^4-5376\,a^7\,b^{12}\,c^3+576\,a^6\,b^{14}\,c^2-36\,a^5\,b^{16}\,c+a^4\,b^{18}\right)}+\left(\frac{3\,{\left(-\frac{81\,\left(b^{35}+b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+12505065717760\,a^{17}\,b\,c^{17}+3910\,a^2\,b^{31}\,c^2-91335\,a^3\,b^{29}\,c^3+1329320\,a^4\,b^{27}\,c^4-12356816\,a^5\,b^{25}\,c^5+70316800\,a^6\,b^{23}\,c^6-181190400\,a^7\,b^{21}\,c^7-668723200\,a^8\,b^{19}\,c^8+10912870400\,a^9\,b^{17}\,c^9-83490242560\,a^{10}\,b^{15}\,c^{10}+502626713600\,a^{11}\,b^{13}\,c^{11}-2379389337600\,a^{12}\,b^{11}\,c^{12}+8291284418560\,a^{13}\,b^9\,c^{13}-20114959237120\,a^{14}\,b^7\,c^{14}+31974471237632\,a^{15}\,b^5\,c^{15}-29919144837120\,a^{16}\,b^3\,c^{16}-234256\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-95\,a\,b^{33}\,c+510\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+2015\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-33880\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-45\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{27}\,c^{20}-5497558138880\,a^{26}\,b^2\,c^{19}+13056700579840\,a^{25}\,b^4\,c^{18}-19585050869760\,a^{24}\,b^6\,c^{17}+20809116549120\,a^{23}\,b^8\,c^{16}-16647293239296\,a^{22}\,b^{10}\,c^{15}+10404558274560\,a^{21}\,b^{12}\,c^{14}-5202279137280\,a^{20}\,b^{14}\,c^{13}+2113425899520\,a^{19}\,b^{16}\,c^{12}-704475299840\,a^{18}\,b^{18}\,c^{11}+193730707456\,a^{17}\,b^{20}\,c^{10}-44029706240\,a^{16}\,b^{22}\,c^9+8255569920\,a^{15}\,b^{24}\,c^8-1270087680\,a^{14}\,b^{26}\,c^7+158760960\,a^{13}\,b^{28}\,c^6-15876096\,a^{12}\,b^{30}\,c^5+1240320\,a^{11}\,b^{32}\,c^4-72960\,a^{10}\,b^{34}\,c^3+3040\,a^9\,b^{36}\,c^2-80\,a^8\,b^{38}\,c+a^7\,b^{40}\right)}\right)}^{1/4}\,\left(774056185954304\,a^{16}\,c^{16}-1706442046308352\,a^{15}\,b^2\,c^{15}+1587694790508544\,a^{14}\,b^4\,c^{14}-764160581304320\,a^{13}\,b^6\,c^{13}+156680406958080\,a^{12}\,b^8\,c^{12}+30099130810368\,a^{11}\,b^{10}\,c^{11}-31026843746304\,a^{10}\,b^{12}\,c^{10}+10385230921728\,a^9\,b^{14}\,c^9-2045478174720\,a^8\,b^{16}\,c^8+256355860480\,a^7\,b^{18}\,c^7-20065550336\,a^6\,b^{20}\,c^6+889192448\,a^5\,b^{22}\,c^5-16777216\,a^4\,b^{24}\,c^4\right)}{65536\,\left(-262144\,a^{13}\,c^9+589824\,a^{12}\,b^2\,c^8-589824\,a^{11}\,b^4\,c^7+344064\,a^{10}\,b^6\,c^6-129024\,a^9\,b^8\,c^5+32256\,a^8\,b^{10}\,c^4-5376\,a^7\,b^{12}\,c^3+576\,a^6\,b^{14}\,c^2-36\,a^5\,b^{16}\,c+a^4\,b^{18}\right)}-\frac{9\,\sqrt{x}\,\left(3096224743817216\,a^{16}\,b\,c^{18}-22517998136852480\,a^{15}\,b^3\,c^{17}+42889749576286208\,a^{14}\,b^5\,c^{16}-39951854506868736\,a^{13}\,b^7\,c^{15}+21186489555615744\,a^{12}\,b^9\,c^{14}-6226534348095488\,a^{11}\,b^{11}\,c^{13}+523642412728320\,a^{10}\,b^{13}\,c^{12}+350881648214016\,a^9\,b^{15}\,c^{11}-171227461189632\,a^8\,b^{17}\,c^{10}+40450001993728\,a^7\,b^{19}\,c^9-5968393928704\,a^6\,b^{21}\,c^8+570425344000\,a^5\,b^{23}\,c^7-34175188992\,a^4\,b^{25}\,c^6+1157627904\,a^3\,b^{27}\,c^5-16777216\,a^2\,b^{29}\,c^4\right)}{4194304\,\left(16777216\,a^{16}\,c^{12}-50331648\,a^{15}\,b^2\,c^{11}+69206016\,a^{14}\,b^4\,c^{10}-57671680\,a^{13}\,b^6\,c^9+32440320\,a^{12}\,b^8\,c^8-12976128\,a^{11}\,b^{10}\,c^7+3784704\,a^{10}\,b^{12}\,c^6-811008\,a^9\,b^{14}\,c^5+126720\,a^8\,b^{16}\,c^4-14080\,a^7\,b^{18}\,c^3+1056\,a^6\,b^{20}\,c^2-48\,a^5\,b^{22}\,c+a^4\,b^{24}\right)}\right)\,{\left(-\frac{81\,\left(b^{35}+b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+12505065717760\,a^{17}\,b\,c^{17}+3910\,a^2\,b^{31}\,c^2-91335\,a^3\,b^{29}\,c^3+1329320\,a^4\,b^{27}\,c^4-12356816\,a^5\,b^{25}\,c^5+70316800\,a^6\,b^{23}\,c^6-181190400\,a^7\,b^{21}\,c^7-668723200\,a^8\,b^{19}\,c^8+10912870400\,a^9\,b^{17}\,c^9-83490242560\,a^{10}\,b^{15}\,c^{10}+502626713600\,a^{11}\,b^{13}\,c^{11}-2379389337600\,a^{12}\,b^{11}\,c^{12}+8291284418560\,a^{13}\,b^9\,c^{13}-20114959237120\,a^{14}\,b^7\,c^{14}+31974471237632\,a^{15}\,b^5\,c^{15}-29919144837120\,a^{16}\,b^3\,c^{16}-234256\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-95\,a\,b^{33}\,c+510\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+2015\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-33880\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-45\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{27}\,c^{20}-5497558138880\,a^{26}\,b^2\,c^{19}+13056700579840\,a^{25}\,b^4\,c^{18}-19585050869760\,a^{24}\,b^6\,c^{17}+20809116549120\,a^{23}\,b^8\,c^{16}-16647293239296\,a^{22}\,b^{10}\,c^{15}+10404558274560\,a^{21}\,b^{12}\,c^{14}-5202279137280\,a^{20}\,b^{14}\,c^{13}+2113425899520\,a^{19}\,b^{16}\,c^{12}-704475299840\,a^{18}\,b^{18}\,c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\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,\left(b^{35}-b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+12505065717760\,a^{17}\,b\,c^{17}+3910\,a^2\,b^{31}\,c^2-91335\,a^3\,b^{29}\,c^3+1329320\,a^4\,b^{27}\,c^4-12356816\,a^5\,b^{25}\,c^5+70316800\,a^6\,b^{23}\,c^6-181190400\,a^7\,b^{21}\,c^7-668723200\,a^8\,b^{19}\,c^8+10912870400\,a^9\,b^{17}\,c^9-83490242560\,a^{10}\,b^{15}\,c^{10}+502626713600\,a^{11}\,b^{13}\,c^{11}-2379389337600\,a^{12}\,b^{11}\,c^{12}+8291284418560\,a^{13}\,b^9\,c^{13}-20114959237120\,a^{14}\,b^7\,c^{14}+31974471237632\,a^{15}\,b^5\,c^{15}-29919144837120\,a^{16}\,b^3\,c^{16}+234256\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-95\,a\,b^{33}\,c-510\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2015\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+33880\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+45\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{27}\,c^{20}-5497558138880\,a^{26}\,b^2\,c^{19}+13056700579840\,a^{25}\,b^4\,c^{18}-19585050869760\,a^{24}\,b^6\,c^{17}+20809116549120\,a^{23}\,b^8\,c^{16}-16647293239296\,a^{22}\,b^{10}\,c^{15}+10404558274560\,a^{21}\,b^{12}\,c^{14}-5202279137280\,a^{20}\,b^{14}\,c^{13}+2113425899520\,a^{19}\,b^{16}\,c^{12}-704475299840\,a^{18}\,b^{18}\,c^{11}+193730707456\,a^{17}\,b^{20}\,c^{10}-44029706240\,a^{16}\,b^{22}\,c^9+8255569920\,a^{15}\,b^{24}\,c^8-1270087680\,a^{14}\,b^{26}\,c^7+158760960\,a^{13}\,b^{28}\,c^6-15876096\,a^{12}\,b^{30}\,c^5+1240320\,a^{11}\,b^{32}\,c^4-72960\,a^{10}\,b^{34}\,c^3+3040\,a^9\,b^{36}\,c^2-80\,a^8\,b^{38}\,c+a^7\,b^{40}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,\left(b^{35}-b^{10}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+12505065717760\,a^{17}\,b\,c^{17}+3910\,a^2\,b^{31}\,c^2-91335\,a^3\,b^{29}\,c^3+1329320\,a^4\,b^{27}\,c^4-12356816\,a^5\,b^{25}\,c^5+70316800\,a^6\,b^{23}\,c^6-181190400\,a^7\,b^{21}\,c^7-668723200\,a^8\,b^{19}\,c^8+10912870400\,a^9\,b^{17}\,c^9-83490242560\,a^{10}\,b^{15}\,c^{10}+502626713600\,a^{11}\,b^{13}\,c^{11}-2379389337600\,a^{12}\,b^{11}\,c^{12}+8291284418560\,a^{13}\,b^9\,c^{13}-20114959237120\,a^{14}\,b^7\,c^{14}+31974471237632\,a^{15}\,b^5\,c^{15}-29919144837120\,a^{16}\,b^3\,c^{16}+234256\,a^5\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-95\,a\,b^{33}\,c-510\,a^2\,b^6\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2015\,a^3\,b^4\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+33880\,a^4\,b^2\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+45\,a\,b^8\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{27}\,c^{20}-5497558138880\,a^{26}\,b^2\,c^{19}+13056700579840\,a^{25}\,b^4\,c^{18}-19585050869760\,a^{24}\,b^6\,c^{17}+20809116549120\,a^{23}\,b^8\,c^{16}-16647293239296\,a^{22}\,b^{10}\,c^{15}+10404558274560\,a^{21}\,b^{12}\,c^{14}-5202279137280\,a^{20}\,b^{14}\,c^{13}+2113425899520\,a^{19}\,b^{16}\,c^{12}-704475299840\,a^{18}\,b^{18}\,c^{11}+193730707456\,a^{17}\,b^{20}\,c^{10}-44029706240\,a^{16}\,b^{22}\,c^9+8255569920\,a^{15}\,b^{24}\,c^8-1270087680\,a^{14}\,b^{26}\,c^7+158760960\,a^{13}\,b^{28}\,c^6-15876096\,a^{12}\,b^{30}\,c^5+1240320\,a^{11}\,b^{32}\,c^4-72960\,a^{10}\,b^{34}\,c^3+3040\,a^9\,b^{36}\,c^2-80\,a^8\,b^{38}\,c+a^7\,b^{40}\right)}\right)}^{1/4}+\frac{\frac{x^{9/2}\,\left(b^3\,c+32\,a\,b\,c^2\right)}{8\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{3\,\sqrt{x}\,\left(b^3-12\,a\,b\,c\right)}{16\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{x^{5/2}\,\left(76\,a^2\,c^2+13\,a\,b^2\,c+b^4\right)}{16\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}+\frac{c^2\,x^{13/2}\,\left(b^2+44\,a\,c\right)}{16\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}","Not used",1,"atan(((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i)/((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*2i + atan(((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i)/((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + ((3*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*2i + 2*atan(((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4))/((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i))*(-(81*(b^35 + b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 - 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c + 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) + 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) - 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) - 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + 2*atan(((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) - (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4))/((((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i + (((3*(230850*a*b^11*c^8 - 4455*b^13*c^7 + 24287662080*a^6*b*c^13 - 3679344*a^2*b^9*c^9 + 8309952*a^3*b^7*c^10 - 548653824*a^4*b^5*c^11 + 9760227840*a^5*b^3*c^12))/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) - (((-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*(774056185954304*a^16*c^16 - 16777216*a^4*b^24*c^4 + 889192448*a^5*b^22*c^5 - 20065550336*a^6*b^20*c^6 + 256355860480*a^7*b^18*c^7 - 2045478174720*a^8*b^16*c^8 + 10385230921728*a^9*b^14*c^9 - 31026843746304*a^10*b^12*c^10 + 30099130810368*a^11*b^10*c^11 + 156680406958080*a^12*b^8*c^12 - 764160581304320*a^13*b^6*c^13 + 1587694790508544*a^14*b^4*c^14 - 1706442046308352*a^15*b^2*c^15)*3i)/(65536*(a^4*b^18 - 262144*a^13*c^9 - 36*a^5*b^16*c + 576*a^6*b^14*c^2 - 5376*a^7*b^12*c^3 + 32256*a^8*b^10*c^4 - 129024*a^9*b^8*c^5 + 344064*a^10*b^6*c^6 - 589824*a^11*b^4*c^7 + 589824*a^12*b^2*c^8)) + (9*x^(1/2)*(3096224743817216*a^16*b*c^18 - 16777216*a^2*b^29*c^4 + 1157627904*a^3*b^27*c^5 - 34175188992*a^4*b^25*c^6 + 570425344000*a^5*b^23*c^7 - 5968393928704*a^6*b^21*c^8 + 40450001993728*a^7*b^19*c^9 - 171227461189632*a^8*b^17*c^10 + 350881648214016*a^9*b^15*c^11 + 523642412728320*a^10*b^13*c^12 - 6226534348095488*a^11*b^11*c^13 + 21186489555615744*a^12*b^9*c^14 - 39951854506868736*a^13*b^7*c^15 + 42889749576286208*a^14*b^5*c^16 - 22517998136852480*a^15*b^3*c^17))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(3/4)*1i)*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i - (9*x^(1/2)*(245025*b^14*c^9 - 1175522844672*a^7*c^16 - 13142250*a*b^12*c^10 + 966155040*a^2*b^10*c^11 - 22497354720*a^3*b^8*c^12 + 112005110016*a^4*b^6*c^13 + 617614170624*a^5*b^4*c^14 + 19430129664*a^6*b^2*c^15))/(4194304*(a^4*b^24 + 16777216*a^16*c^12 - 48*a^5*b^22*c + 1056*a^6*b^20*c^2 - 14080*a^7*b^18*c^3 + 126720*a^8*b^16*c^4 - 811008*a^9*b^14*c^5 + 3784704*a^10*b^12*c^6 - 12976128*a^11*b^10*c^7 + 32440320*a^12*b^8*c^8 - 57671680*a^13*b^6*c^9 + 69206016*a^14*b^4*c^10 - 50331648*a^15*b^2*c^11)))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4)*1i))*(-(81*(b^35 - b^10*(-(4*a*c - b^2)^25)^(1/2) + 12505065717760*a^17*b*c^17 + 3910*a^2*b^31*c^2 - 91335*a^3*b^29*c^3 + 1329320*a^4*b^27*c^4 - 12356816*a^5*b^25*c^5 + 70316800*a^6*b^23*c^6 - 181190400*a^7*b^21*c^7 - 668723200*a^8*b^19*c^8 + 10912870400*a^9*b^17*c^9 - 83490242560*a^10*b^15*c^10 + 502626713600*a^11*b^13*c^11 - 2379389337600*a^12*b^11*c^12 + 8291284418560*a^13*b^9*c^13 - 20114959237120*a^14*b^7*c^14 + 31974471237632*a^15*b^5*c^15 - 29919144837120*a^16*b^3*c^16 + 234256*a^5*c^5*(-(4*a*c - b^2)^25)^(1/2) - 95*a*b^33*c - 510*a^2*b^6*c^2*(-(4*a*c - b^2)^25)^(1/2) - 2015*a^3*b^4*c^3*(-(4*a*c - b^2)^25)^(1/2) + 33880*a^4*b^2*c^4*(-(4*a*c - b^2)^25)^(1/2) + 45*a*b^8*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^7*b^40 + 1099511627776*a^27*c^20 - 80*a^8*b^38*c + 3040*a^9*b^36*c^2 - 72960*a^10*b^34*c^3 + 1240320*a^11*b^32*c^4 - 15876096*a^12*b^30*c^5 + 158760960*a^13*b^28*c^6 - 1270087680*a^14*b^26*c^7 + 8255569920*a^15*b^24*c^8 - 44029706240*a^16*b^22*c^9 + 193730707456*a^17*b^20*c^10 - 704475299840*a^18*b^18*c^11 + 2113425899520*a^19*b^16*c^12 - 5202279137280*a^20*b^14*c^13 + 10404558274560*a^21*b^12*c^14 - 16647293239296*a^22*b^10*c^15 + 20809116549120*a^23*b^8*c^16 - 19585050869760*a^24*b^6*c^17 + 13056700579840*a^25*b^4*c^18 - 5497558138880*a^26*b^2*c^19)))^(1/4) + ((x^(9/2)*(b^3*c + 32*a*b*c^2))/(8*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (3*x^(1/2)*(b^3 - 12*a*b*c))/(16*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(5/2)*(b^4 + 76*a^2*c^2 + 13*a*b^2*c))/(16*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (c^2*x^(13/2)*(44*a*c + b^2))/(16*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6)","B"
1087,1,46948,658,8.745774,"\text{Not used}","int(x^(1/2)/(a + b*x^2 + c*x^4)^3,x)","\frac{\frac{x^{11/2}\,\left(52\,a^2\,c^3-89\,a\,b^2\,c^2+10\,b^4\,c\right)}{16\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}-\frac{x^{7/2}\,\left(8\,a^2\,b\,c^2+36\,a\,b^3\,c-5\,b^5\right)}{16\,a\,\left(16\,a^3\,c^2-8\,a^2\,b^2\,c+a\,b^4\right)}+\frac{3\,x^{3/2}\,\left(28\,a^2\,c^2-23\,a\,b^2\,c+3\,b^4\right)}{16\,a\,\left(16\,a^2\,c^2-8\,a\,b^2\,c+b^4\right)}-\frac{b\,c^2\,x^{15/2}\,\left(44\,a\,c-5\,b^2\right)}{16\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}{x^4\,\left(b^2+2\,a\,c\right)+a^2+c^2\,x^8+2\,a\,b\,x^2+2\,b\,c\,x^6}+\mathrm{atan}\left(\frac{\left(\left(\frac{466178856428188467200\,a^{17}\,b\,c^{20}-1418770116510434197504\,a^{16}\,b^3\,c^{19}+2014068018680264916992\,a^{15}\,b^5\,c^{18}-1771946621413479153664\,a^{14}\,b^7\,c^{17}+1082673222923122114560\,a^{13}\,b^9\,c^{16}-487882094458626375680\,a^{12}\,b^{11}\,c^{15}+168027072287612076032\,a^{11}\,b^{13}\,c^{14}-45207702606568226816\,a^{10}\,b^{15}\,c^{13}+9625014804028588032\,a^9\,b^{17}\,c^{12}-1631099300505190400\,a^8\,b^{19}\,c^{11}+219878252263505920\,a^7\,b^{21}\,c^{10}-23398590986584064\,a^6\,b^{23}\,c^9+1933149881761792\,a^5\,b^{25}\,c^8-120300087803904\,a^4\,b^{27}\,c^7+5340020080640\,a^3\,b^{29}\,c^6-151833804800\,a^2\,b^{31}\,c^5+2097152000\,a\,b^{33}\,c^4}{268435456\,\left(268435456\,a^{20}\,c^{14}-939524096\,a^{19}\,b^2\,c^{13}+1526726656\,a^{18}\,b^4\,c^{12}-1526726656\,a^{17}\,b^6\,c^{11}+1049624576\,a^{16}\,b^8\,c^{10}-524812288\,a^{15}\,b^{10}\,c^9+196804608\,a^{14}\,b^{12}\,c^8-56229888\,a^{13}\,b^{14}\,c^7+12300288\,a^{12}\,b^{16}\,c^6-2050048\,a^{11}\,b^{18}\,c^5+256256\,a^{10}\,b^{20}\,c^4-23296\,a^9\,b^{22}\,c^3+1456\,a^8\,b^{24}\,c^2-56\,a^7\,b^{26}\,c+a^6\,b^{28}\right)}-\frac{\sqrt{x}\,{\left(-\frac{625\,b^{37}-625\,b^{12}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+11279020326912000\,a^{18}\,b\,c^{18}+2168275\,a^2\,b^{33}\,c^2-57758230\,a^3\,b^{31}\,c^3+1109954201\,a^4\,b^{29}\,c^4-16285749400\,a^5\,b^{27}\,c^5+188531780400\,a^6\,b^{25}\,c^6-1756313913600\,a^7\,b^{23}\,c^7+13317068448000\,a^8\,b^{21}\,c^8-82629338933248\,a^9\,b^{19}\,c^9+419701532733440\,a^{10}\,b^{17}\,c^{10}-1737502295326720\,a^{11}\,b^{15}\,c^{11}+5807000541921280\,a^{12}\,b^{13}\,c^{12}-15422593991966720\,a^{13}\,b^{11}\,c^{13}+31764369743282176\,a^{14}\,b^9\,c^{14}-48851227886223360\,a^{15}\,b^7\,c^{15}+52725360025927680\,a^{16}\,b^5\,c^{16}-35577189126635520\,a^{17}\,b^3\,c^{17}-285610000\,a^6\,c^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-52625\,a\,b^{35}\,c-380775\,a^2\,b^8\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+4075730\,a^3\,b^6\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-28545201\,a^4\,b^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+121578600\,a^5\,b^2\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+21375\,a\,b^{10}\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{29}\,c^{20}-5497558138880\,a^{28}\,b^2\,c^{19}+13056700579840\,a^{27}\,b^4\,c^{18}-19585050869760\,a^{26}\,b^6\,c^{17}+20809116549120\,a^{25}\,b^8\,c^{16}-16647293239296\,a^{24}\,b^{10}\,c^{15}+10404558274560\,a^{23}\,b^{12}\,c^{14}-5202279137280\,a^{22}\,b^{14}\,c^{13}+2113425899520\,a^{21}\,b^{16}\,c^{12}-704475299840\,a^{20}\,b^{18}\,c^{11}+193730707456\,a^{19}\,b^{20}\,c^{10}-44029706240\,a^{18}\,b^{22}\,c^9+8255569920\,a^{17}\,b^{24}\,c^8-1270087680\,a^{16}\,b^{26}\,c^7+158760960\,a^{15}\,b^{28}\,c^6-15876096\,a^{14}\,b^{30}\,c^5+1240320\,a^{13}\,b^{32}\,c^4-72960\,a^{12}\,b^{34}\,c^3+3040\,a^{11}\,b^{36}\,c^2-80\,a^{10}\,b^{38}\,c+a^9\,b^{40}\right)}\right)}^{1/4}\,\left(2378463553205043200\,a^{18}\,c^{19}-8502514621498785792\,a^{17}\,b^2\,c^{18}+13841602348490686464\,a^{16}\,b^4\,c^{17}-13675039531022155776\,a^{15}\,b^6\,c^{16}+9201889778671288320\,a^{14}\,b^8\,c^{15}-4480548366094172160\,a^{13}\,b^{10}\,c^{14}+1635439433677275136\,a^{12}\,b^{12}\,c^{13}-456983970538586112\,a^{11}\,b^{14}\,c^{12}+98862579421544448\,a^{10}\,b^{16}\,c^{11}-16615360157450240\,a^9\,b^{18}\,c^{10}+2159815572848640\,a^8\,b^{20}\,c^9-214134184476672\,a^7\,b^{22}\,c^8+15745652097024\,a^6\,b^{24}\,c^7-814718386176\,a^5\,b^{26}\,c^6+26675773440\,a^4\,b^{28}\,c^5-419430400\,a^3\,b^{30}\,c^4\right)}{4194304\,\left(16777216\,a^{18}\,c^{12}-50331648\,a^{17}\,b^2\,c^{11}+69206016\,a^{16}\,b^4\,c^{10}-57671680\,a^{15}\,b^6\,c^9+32440320\,a^{14}\,b^8\,c^8-12976128\,a^{13}\,b^{10}\,c^7+3784704\,a^{12}\,b^{12}\,c^6-811008\,a^{11}\,b^{14}\,c^5+126720\,a^{10}\,b^{16}\,c^4-14080\,a^9\,b^{18}\,c^3+1056\,a^8\,b^{20}\,c^2-48\,a^7\,b^{22}\,c+a^6\,b^{24}\right)}\right)\,{\left(-\frac{625\,b^{37}-625\,b^{12}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+11279020326912000\,a^{18}\,b\,c^{18}+2168275\,a^2\,b^{33}\,c^2-57758230\,a^3\,b^{31}\,c^3+1109954201\,a^4\,b^{29}\,c^4-16285749400\,a^5\,b^{27}\,c^5+188531780400\,a^6\,b^{25}\,c^6-1756313913600\,a^7\,b^{23}\,c^7+13317068448000\,a^8\,b^{21}\,c^8-82629338933248\,a^9\,b^{19}\,c^9+419701532733440\,a^{10}\,b^{17}\,c^{10}-1737502295326720\,a^{11}\,b^{15}\,c^{11}+5807000541921280\,a^{12}\,b^{13}\,c^{12}-15422593991966720\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20\,a^{13}\,b^{11}\,c^{13}+31764369743282176\,a^{14}\,b^9\,c^{14}-48851227886223360\,a^{15}\,b^7\,c^{15}+52725360025927680\,a^{16}\,b^5\,c^{16}-35577189126635520\,a^{17}\,b^3\,c^{17}+285610000\,a^6\,c^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-52625\,a\,b^{35}\,c+380775\,a^2\,b^8\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-4075730\,a^3\,b^6\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+28545201\,a^4\,b^4\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-121578600\,a^5\,b^2\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-21375\,a\,b^{10}\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}}{33554432\,\left(1099511627776\,a^{29}\,c^{20}-5497558138880\,a^{28}\,b^2\,c^{19}+13056700579840\,a^{27}\,b^4\,c^{18}-19585050869760\,a^{26}\,b^6\,c^{17}+20809116549120\,a^{25}\,b^8\,c^{16}-16647293239296\,a^{24}\,b^{10}\,c^{15}+10404558274560\,a^{23}\,b^{12}\,c^{14}-5202279137280\,a^{22}\,b^{14}\,c^{13}+2113425899520\,a^{21}\,b^{16}\,c^{12}-704475299840\,a^{20}\,b^{18}\,c^{11}+193730707456\,a^{19}\,b^{20}\,c^{10}-44029706240\,a^{18}\,b^{22}\,c^9+8255569920\,a^{17}\,b^{24}\,c^8-1270087680\,a^{16}\,b^{26}\,c^7+158760960\,a^{15}\,b^{28}\,c^6-15876096\,a^{14}\,b^{30}\,c^5+1240320\,a^{13}\,b^{32}\,c^4-72960\,a^{12}\,b^{34}\,c^3+3040\,a^{11}\,b^{36}\,c^2-80\,a^{10}\,b^{38}\,c+a^9\,b^{40}\right)}\right)}^{1/4}","Not used",1,"((x^(11/2)*(10*b^4*c + 52*a^2*c^3 - 89*a*b^2*c^2))/(16*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)) - (x^(7/2)*(8*a^2*b*c^2 - 5*b^5 + 36*a*b^3*c))/(16*a*(a*b^4 + 16*a^3*c^2 - 8*a^2*b^2*c)) + (3*x^(3/2)*(3*b^4 + 28*a^2*c^2 - 23*a*b^2*c))/(16*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (b*c^2*x^(15/2)*(44*a*c - 5*b^2))/(16*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) + atan(((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i - (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i)/((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) + (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) + (80318101760000000*a^7*c^19 - 6746163125*b^14*c^12 + 572489781500*a*b^12*c^13 - 15194313373200*a^2*b^10*c^14 + 226647361174720*a^3*b^8*c^15 - 2095830057168640*a^4*b^6*c^16 + 12493373163648000*a^5*b^4*c^17 - 44688231411200000*a^6*b^2*c^18)/(134217728*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13))))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*2i + atan(((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i - (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i)/((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) + (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4) - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) + (80318101760000000*a^7*c^19 - 6746163125*b^14*c^12 + 572489781500*a*b^12*c^13 - 15194313373200*a^2*b^10*c^14 + 226647361174720*a^3*b^8*c^15 - 2095830057168640*a^4*b^6*c^16 + 12493373163648000*a^5*b^4*c^17 - 44688231411200000*a^6*b^2*c^18)/(134217728*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13))))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*2i + 2*atan(((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) - (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4))/((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i + (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i - (80318101760000000*a^7*c^19 - 6746163125*b^14*c^12 + 572489781500*a*b^12*c^13 - 15194313373200*a^2*b^10*c^14 + 226647361174720*a^3*b^8*c^15 - 2095830057168640*a^4*b^6*c^16 + 12493373163648000*a^5*b^4*c^17 - 44688231411200000*a^6*b^2*c^18)/(134217728*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13))))*(-(625*b^37 - 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 - 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c - 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) + 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) - 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) + 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) + 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) + 2*atan(((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4) - (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4))/((((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) - (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i - (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i + (((2097152000*a*b^33*c^4 + 466178856428188467200*a^17*b*c^20 - 151833804800*a^2*b^31*c^5 + 5340020080640*a^3*b^29*c^6 - 120300087803904*a^4*b^27*c^7 + 1933149881761792*a^5*b^25*c^8 - 23398590986584064*a^6*b^23*c^9 + 219878252263505920*a^7*b^21*c^10 - 1631099300505190400*a^8*b^19*c^11 + 9625014804028588032*a^9*b^17*c^12 - 45207702606568226816*a^10*b^15*c^13 + 168027072287612076032*a^11*b^13*c^14 - 487882094458626375680*a^12*b^11*c^15 + 1082673222923122114560*a^13*b^9*c^16 - 1771946621413479153664*a^14*b^7*c^17 + 2014068018680264916992*a^15*b^5*c^18 - 1418770116510434197504*a^16*b^3*c^19)/(268435456*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13)) + (x^(1/2)*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*(2378463553205043200*a^18*c^19 - 419430400*a^3*b^30*c^4 + 26675773440*a^4*b^28*c^5 - 814718386176*a^5*b^26*c^6 + 15745652097024*a^6*b^24*c^7 - 214134184476672*a^7*b^22*c^8 + 2159815572848640*a^8*b^20*c^9 - 16615360157450240*a^9*b^18*c^10 + 98862579421544448*a^10*b^16*c^11 - 456983970538586112*a^11*b^14*c^12 + 1635439433677275136*a^12*b^12*c^13 - 4480548366094172160*a^13*b^10*c^14 + 9201889778671288320*a^14*b^8*c^15 - 13675039531022155776*a^15*b^6*c^16 + 13841602348490686464*a^16*b^4*c^17 - 8502514621498785792*a^17*b^2*c^18)*1i)/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(3/4)*1i + (x^(1/2)*(30525625*b^15*c^10 - 1297573875*a*b^13*c^11 + 99803558400000*a^7*b*c^17 + 27786809400*a^2*b^11*c^12 - 311511417680*a^3*b^9*c^13 + 1975414457856*a^4*b^7*c^14 - 4753980591360*a^5*b^5*c^15 - 10990483712000*a^6*b^3*c^16))/(4194304*(a^6*b^24 + 16777216*a^18*c^12 - 48*a^7*b^22*c + 1056*a^8*b^20*c^2 - 14080*a^9*b^18*c^3 + 126720*a^10*b^16*c^4 - 811008*a^11*b^14*c^5 + 3784704*a^12*b^12*c^6 - 12976128*a^13*b^10*c^7 + 32440320*a^14*b^8*c^8 - 57671680*a^15*b^6*c^9 + 69206016*a^16*b^4*c^10 - 50331648*a^17*b^2*c^11)))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)*1i - (80318101760000000*a^7*c^19 - 6746163125*b^14*c^12 + 572489781500*a*b^12*c^13 - 15194313373200*a^2*b^10*c^14 + 226647361174720*a^3*b^8*c^15 - 2095830057168640*a^4*b^6*c^16 + 12493373163648000*a^5*b^4*c^17 - 44688231411200000*a^6*b^2*c^18)/(134217728*(a^6*b^28 + 268435456*a^20*c^14 - 56*a^7*b^26*c + 1456*a^8*b^24*c^2 - 23296*a^9*b^22*c^3 + 256256*a^10*b^20*c^4 - 2050048*a^11*b^18*c^5 + 12300288*a^12*b^16*c^6 - 56229888*a^13*b^14*c^7 + 196804608*a^14*b^12*c^8 - 524812288*a^15*b^10*c^9 + 1049624576*a^16*b^8*c^10 - 1526726656*a^17*b^6*c^11 + 1526726656*a^18*b^4*c^12 - 939524096*a^19*b^2*c^13))))*(-(625*b^37 + 625*b^12*(-(4*a*c - b^2)^25)^(1/2) + 11279020326912000*a^18*b*c^18 + 2168275*a^2*b^33*c^2 - 57758230*a^3*b^31*c^3 + 1109954201*a^4*b^29*c^4 - 16285749400*a^5*b^27*c^5 + 188531780400*a^6*b^25*c^6 - 1756313913600*a^7*b^23*c^7 + 13317068448000*a^8*b^21*c^8 - 82629338933248*a^9*b^19*c^9 + 419701532733440*a^10*b^17*c^10 - 1737502295326720*a^11*b^15*c^11 + 5807000541921280*a^12*b^13*c^12 - 15422593991966720*a^13*b^11*c^13 + 31764369743282176*a^14*b^9*c^14 - 48851227886223360*a^15*b^7*c^15 + 52725360025927680*a^16*b^5*c^16 - 35577189126635520*a^17*b^3*c^17 + 285610000*a^6*c^6*(-(4*a*c - b^2)^25)^(1/2) - 52625*a*b^35*c + 380775*a^2*b^8*c^2*(-(4*a*c - b^2)^25)^(1/2) - 4075730*a^3*b^6*c^3*(-(4*a*c - b^2)^25)^(1/2) + 28545201*a^4*b^4*c^4*(-(4*a*c - b^2)^25)^(1/2) - 121578600*a^5*b^2*c^5*(-(4*a*c - b^2)^25)^(1/2) - 21375*a*b^10*c*(-(4*a*c - b^2)^25)^(1/2))/(33554432*(a^9*b^40 + 1099511627776*a^29*c^20 - 80*a^10*b^38*c + 3040*a^11*b^36*c^2 - 72960*a^12*b^34*c^3 + 1240320*a^13*b^32*c^4 - 15876096*a^14*b^30*c^5 + 158760960*a^15*b^28*c^6 - 1270087680*a^16*b^26*c^7 + 8255569920*a^17*b^24*c^8 - 44029706240*a^18*b^22*c^9 + 193730707456*a^19*b^20*c^10 - 704475299840*a^20*b^18*c^11 + 2113425899520*a^21*b^16*c^12 - 5202279137280*a^22*b^14*c^13 + 10404558274560*a^23*b^12*c^14 - 16647293239296*a^24*b^10*c^15 + 20809116549120*a^25*b^8*c^16 - 19585050869760*a^26*b^6*c^17 + 13056700579840*a^27*b^4*c^18 - 5497558138880*a^28*b^2*c^19)))^(1/4)","B"
1088,1,60099,658,9.846996,"\text{Not used}","int(1/(x^(1/2)*(a + b*x^2 + 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61945600\,a^{12}\,b^{15}\,c^{12}-11756581147443200\,a^{13}\,b^{13}\,c^{13}+21683350423470080\,a^{14}\,b^{11}\,c^{14}-30929025701511168\,a^{15}\,b^9\,c^{15}+32836636093972480\,a^{16}\,b^7\,c^{16}-24359874477424640\,a^{17}\,b^5\,c^{17}+11224950044098560\,a^{18}\,b^3\,c^{18}-24010000\,a^7\,c^7\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-193795\,a\,b^{37}\,c+996660\,a^2\,b^{10}\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-7556115\,a^3\,b^8\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+34052295\,a^4\,b^6\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-87808681\,a^5\,b^4\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+108025400\,a^6\,b^2\,c^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-73745\,a\,b^{12}\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{31}\,c^{20}-5497558138880\,a^{30}\,b^2\,c^{19}+13056700579840\,a^{29}\,b^4\,c^{18}-19585050869760\,a^{28}\,b^6\,c^{17}+20809116549120\,a^{27}\,b^8\,c^{16}-16647293239296\,a^{26}\,b^{10}\,c^{15}+10404558274560\,a^{25}\,b^{12}\,c^{14}-5202279137280\,a^{24}\,b^{14}\,c^{13}+2113425899520\,a^{23}\,b^{16}\,c^{12}-704475299840\,a^{22}\,b^{18}\,c^{11}+193730707456\,a^{21}\,b^{20}\,c^{10}-44029706240\,a^{20}\,b^{22}\,c^9+8255569920\,a^{19}\,b^{24}\,c^8-1270087680\,a^{18}\,b^{26}\,c^7+158760960\,a^{17}\,b^{28}\,c^6-15876096\,a^{16}\,b^{30}\,c^5+1240320\,a^{15}\,b^{32}\,c^4-72960\,a^{14}\,b^{34}\,c^3+3040\,a^{13}\,b^{36}\,c^2-80\,a^{12}\,b^{38}\,c+a^{11}\,b^{40}\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{81\,\left(2401\,b^{39}+2401\,b^{14}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2405416566784000\,a^{19}\,b\,c^{19}+7445060\,a^2\,b^{35}\,c^2-180851965\,a^3\,b^{33}\,c^3+3112544495\,a^4\,b^{31}\,c^4-40302663491\,a^5\,b^{29}\,c^5+406936342200\,a^6\,b^{27}\,c^6-3276813600400\,a^7\,b^{25}\,c^7+21341140889600\,a^8\,b^{23}\,c^8-113330748025600\,a^9\,b^{21}\,c^9+492398189373440\,a^{10}\,b^{19}\,c^{10}-1748923551027200\,a^{11}\,b^{17}\,c^{11}+5052644161945600\,a^{12}\,b^{15}\,c^{12}-11756581147443200\,a^{13}\,b^{13}\,c^{13}+21683350423470080\,a^{14}\,b^{11}\,c^{14}-30929025701511168\,a^{15}\,b^9\,c^{15}+32836636093972480\,a^{16}\,b^7\,c^{16}-24359874477424640\,a^{17}\,b^5\,c^{17}+11224950044098560\,a^{18}\,b^3\,c^{18}-24010000\,a^7\,c^7\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-193795\,a\,b^{37}\,c+996660\,a^2\,b^{10}\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-7556115\,a^3\,b^8\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+34052295\,a^4\,b^6\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-87808681\,a^5\,b^4\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+108025400\,a^6\,b^2\,c^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-73745\,a\,b^{12}\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{31}\,c^{20}-5497558138880\,a^{30}\,b^2\,c^{19}+13056700579840\,a^{29}\,b^4\,c^{18}-19585050869760\,a^{28}\,b^6\,c^{17}+20809116549120\,a^{27}\,b^8\,c^{16}-16647293239296\,a^{26}\,b^{10}\,c^{15}+10404558274560\,a^{25}\,b^{12}\,c^{14}-5202279137280\,a^{24}\,b^{14}\,c^{13}+2113425899520\,a^{23}\,b^{16}\,c^{12}-704475299840\,a^{22}\,b^{18}\,c^{11}+193730707456\,a^{21}\,b^{20}\,c^{10}-44029706240\,a^{20}\,b^{22}\,c^9+8255569920\,a^{19}\,b^{24}\,c^8-1270087680\,a^{18}\,b^{26}\,c^7+158760960\,a^{17}\,b^{28}\,c^6-15876096\,a^{16}\,b^{30}\,c^5+1240320\,a^{15}\,b^{32}\,c^4-72960\,a^{14}\,b^{34}\,c^3+3040\,a^{13}\,b^{36}\,c^2-80\,a^{12}\,b^{38}\,c+a^{11}\,b^{40}\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{81\,\left(2401\,b^{39}+2401\,b^{14}\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-2405416566784000\,a^{19}\,b\,c^{19}+7445060\,a^2\,b^{35}\,c^2-180851965\,a^3\,b^{33}\,c^3+3112544495\,a^4\,b^{31}\,c^4-40302663491\,a^5\,b^{29}\,c^5+406936342200\,a^6\,b^{27}\,c^6-3276813600400\,a^7\,b^{25}\,c^7+21341140889600\,a^8\,b^{23}\,c^8-113330748025600\,a^9\,b^{21}\,c^9+492398189373440\,a^{10}\,b^{19}\,c^{10}-1748923551027200\,a^{11}\,b^{17}\,c^{11}+5052644161945600\,a^{12}\,b^{15}\,c^{12}-11756581147443200\,a^{13}\,b^{13}\,c^{13}+21683350423470080\,a^{14}\,b^{11}\,c^{14}-30929025701511168\,a^{15}\,b^9\,c^{15}+32836636093972480\,a^{16}\,b^7\,c^{16}-24359874477424640\,a^{17}\,b^5\,c^{17}+11224950044098560\,a^{18}\,b^3\,c^{18}-24010000\,a^7\,c^7\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-193795\,a\,b^{37}\,c+996660\,a^2\,b^{10}\,c^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-7556115\,a^3\,b^8\,c^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+34052295\,a^4\,b^6\,c^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-87808681\,a^5\,b^4\,c^5\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}+108025400\,a^6\,b^2\,c^6\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}-73745\,a\,b^{12}\,c\,\sqrt{-{\left(4\,a\,c-b^2\right)}^{25}}\right)}{33554432\,\left(1099511627776\,a^{31}\,c^{20}-5497558138880\,a^{30}\,b^2\,c^{19}+13056700579840\,a^{29}\,b^4\,c^{18}-19585050869760\,a^{28}\,b^6\,c^{17}+20809116549120\,a^{27}\,b^8\,c^{16}-16647293239296\,a^{26}\,b^{10}\,c^{15}+10404558274560\,a^{25}\,b^{12}\,c^{14}-5202279137280\,a^{24}\,b^{14}\,c^{13}+2113425899520\,a^{23}\,b^{16}\,c^{12}-704475299840\,a^{22}\,b^{18}\,c^{11}+193730707456\,a^{21}\,b^{20}\,c^{10}-44029706240\,a^{20}\,b^{22}\,c^9+8255569920\,a^{19}\,b^{24}\,c^8-1270087680\,a^{18}\,b^{26}\,c^7+158760960\,a^{17}\,b^{28}\,c^6-15876096\,a^{16}\,b^{30}\,c^5+1240320\,a^{15}\,b^{32}\,c^4-72960\,a^{14}\,b^{34}\,c^3+3040\,a^{13}\,b^{36}\,c^2-80\,a^{12}\,b^{38}\,c+a^{11}\,b^{40}\right)}\right)}^{1/4}","Not used",1,"((x^(9/2)*(14*b^4*c + 60*a^2*c^3 - 107*a*b^2*c^2))/(16*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) + (x^(1/2)*(11*b^4 + 92*a^2*c^2 - 79*a*b^2*c))/(16*a*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (x^(5/2)*(8*a^2*b*c^2 - 7*b^5 + 44*a*b^3*c))/(16*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)) - (b*c^2*x^(13/2)*(52*a*c - 7*b^2))/(16*a^2*(b^4 + 16*a^2*c^2 - 8*a*b^2*c)))/(x^4*(2*a*c + b^2) + a^2 + c^2*x^8 + 2*a*b*x^2 + 2*b*c*x^6) - atan((((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - (3*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + (3*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i)/(((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - (3*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + (3*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*2i - atan((((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - (3*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + (3*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i)/(((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - (3*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + (3*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4) - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*2i - 2*atan((((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - ((-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) + ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + ((-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4))/(((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - ((-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i - ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + ((-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i))*(-(81*(2401*b^39 - 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 + 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c - 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) + 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) - 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) + 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) - 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) + 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) - 2*atan((((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - ((-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4) + ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + ((-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4))/(((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) - ((-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i - (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i - ((((9*x^(1/2)*(1546704997025054720*a^19*b*c^19 - 822083584*a^4*b^31*c^4 + 50851741696*a^5*b^29*c^5 - 1473677099008*a^6*b^27*c^6 + 26523687976960*a^7*b^25*c^7 - 331351626612736*a^8*b^23*c^8 + 3041476258824192*a^9*b^21*c^9 - 21176692735213568*a^10*b^19*c^10 + 113812892427485184*a^11*b^17*c^11 - 475720885626470400*a^12*b^15*c^12 + 1545406748670558208*a^13*b^13*c^13 - 3867206695260258304*a^14*b^11*c^14 + 7315227880965799936*a^15*b^9*c^15 - 10117494892562219008*a^16*b^7*c^16 + 9650897342106173440*a^17*b^5*c^17 - 5672002255696429056*a^18*b^3*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)) + ((-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*(3377699720527872*a^19*b*c^16 + 117440512*a^7*b^25*c^4 - 5804916736*a^8*b^23*c^5 + 132070244352*a^9*b^21*c^6 - 1828045455360*a^10*b^19*c^7 + 17136919511040*a^11*b^17*c^8 - 114572547588096*a^12*b^15*c^9 + 559926296444928*a^13*b^13*c^10 - 2014580179992576*a^14*b^11*c^11 + 5294148487741440*a^15*b^9*c^12 - 9906599766261760*a^16*b^7*c^13 + 12525636463624192*a^17*b^5*c^14 - 9605333580251136*a^18*b^3*c^15)*3i)/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(3/4)*1i + (3*(4356374400000*a^8*c^16 + 18475695*b^16*c^8 - 685712223*a*b^14*c^9 + 11424393414*a^2*b^12*c^10 - 110892005343*a^3*b^10*c^11 + 681741235260*a^4*b^8*c^12 - 2694857597280*a^5*b^6*c^13 + 6582295198080*a^6*b^4*c^14 - 8763424992000*a^7*b^2*c^15))/(65536*(a^8*b^18 - 262144*a^17*c^9 - 36*a^9*b^16*c + 576*a^10*b^14*c^2 - 5376*a^11*b^12*c^3 + 32256*a^12*b^10*c^4 - 129024*a^13*b^8*c^5 + 344064*a^14*b^6*c^6 - 589824*a^15*b^4*c^7 + 589824*a^16*b^2*c^8)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i + (9*x^(1/2)*(1219784832000000*a^8*c^19 + 1755191025*b^16*c^11 - 67599928620*a*b^14*c^12 + 1172433971394*a^2*b^12*c^13 - 11911732472304*a^3*b^10*c^14 + 77626373024736*a^4*b^8*c^15 - 333603251301888*a^5*b^6*c^16 + 930302051212800*a^6*b^4*c^17 - 1556843742720000*a^7*b^2*c^18))/(4194304*(a^8*b^24 + 16777216*a^20*c^12 - 48*a^9*b^22*c + 1056*a^10*b^20*c^2 - 14080*a^11*b^18*c^3 + 126720*a^12*b^16*c^4 - 811008*a^13*b^14*c^5 + 3784704*a^14*b^12*c^6 - 12976128*a^15*b^10*c^7 + 32440320*a^16*b^8*c^8 - 57671680*a^17*b^6*c^9 + 69206016*a^18*b^4*c^10 - 50331648*a^19*b^2*c^11)))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)*1i))*(-(81*(2401*b^39 + 2401*b^14*(-(4*a*c - b^2)^25)^(1/2) - 2405416566784000*a^19*b*c^19 + 7445060*a^2*b^35*c^2 - 180851965*a^3*b^33*c^3 + 3112544495*a^4*b^31*c^4 - 40302663491*a^5*b^29*c^5 + 406936342200*a^6*b^27*c^6 - 3276813600400*a^7*b^25*c^7 + 21341140889600*a^8*b^23*c^8 - 113330748025600*a^9*b^21*c^9 + 492398189373440*a^10*b^19*c^10 - 1748923551027200*a^11*b^17*c^11 + 5052644161945600*a^12*b^15*c^12 - 11756581147443200*a^13*b^13*c^13 + 21683350423470080*a^14*b^11*c^14 - 30929025701511168*a^15*b^9*c^15 + 32836636093972480*a^16*b^7*c^16 - 24359874477424640*a^17*b^5*c^17 + 11224950044098560*a^18*b^3*c^18 - 24010000*a^7*c^7*(-(4*a*c - b^2)^25)^(1/2) - 193795*a*b^37*c + 996660*a^2*b^10*c^2*(-(4*a*c - b^2)^25)^(1/2) - 7556115*a^3*b^8*c^3*(-(4*a*c - b^2)^25)^(1/2) + 34052295*a^4*b^6*c^4*(-(4*a*c - b^2)^25)^(1/2) - 87808681*a^5*b^4*c^5*(-(4*a*c - b^2)^25)^(1/2) + 108025400*a^6*b^2*c^6*(-(4*a*c - b^2)^25)^(1/2) - 73745*a*b^12*c*(-(4*a*c - b^2)^25)^(1/2)))/(33554432*(a^11*b^40 + 1099511627776*a^31*c^20 - 80*a^12*b^38*c + 3040*a^13*b^36*c^2 - 72960*a^14*b^34*c^3 + 1240320*a^15*b^32*c^4 - 15876096*a^16*b^30*c^5 + 158760960*a^17*b^28*c^6 - 1270087680*a^18*b^26*c^7 + 8255569920*a^19*b^24*c^8 - 44029706240*a^20*b^22*c^9 + 193730707456*a^21*b^20*c^10 - 704475299840*a^22*b^18*c^11 + 2113425899520*a^23*b^16*c^12 - 5202279137280*a^24*b^14*c^13 + 10404558274560*a^25*b^12*c^14 - 16647293239296*a^26*b^10*c^15 + 20809116549120*a^27*b^8*c^16 - 19585050869760*a^28*b^6*c^17 + 13056700579840*a^29*b^4*c^18 - 5497558138880*a^30*b^2*c^19)))^(1/4)","B"
1089,0,-1,147,0.000000,"\text{Not used}","int((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(1/2),x)","\int {\left(d\,x\right)}^{3/2}\,\sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(1/2), x)","F"
1090,0,-1,147,0.000000,"\text{Not used}","int((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(1/2),x)","\int \sqrt{d\,x}\,\sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(1/2), x)","F"
1091,0,-1,145,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/(d*x)^(1/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{\sqrt{d\,x}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/(d*x)^(1/2), x)","F"
1092,0,-1,145,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(1/2)/(d*x)^(3/2),x)","\int \frac{\sqrt{c\,x^4+b\,x^2+a}}{{\left(d\,x\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(1/2)/(d*x)^(3/2), x)","F"
1093,0,-1,148,0.000000,"\text{Not used}","int((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(3/2),x)","\int {\left(d\,x\right)}^{3/2}\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(3/2), x)","F"
1094,0,-1,148,0.000000,"\text{Not used}","int((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(3/2),x)","\int \sqrt{d\,x}\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(3/2), x)","F"
1095,0,-1,146,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/(d*x)^(1/2),x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{\sqrt{d\,x}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/(d*x)^(1/2), x)","F"
1096,0,-1,146,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^(3/2)/(d*x)^(3/2),x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}}{{\left(d\,x\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^(3/2)/(d*x)^(3/2), x)","F"
1097,0,-1,147,0.000000,"\text{Not used}","int((d*x)^(3/2)/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{{\left(d\,x\right)}^{3/2}}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int((d*x)^(3/2)/(a + b*x^2 + c*x^4)^(1/2), x)","F"
1098,0,-1,147,0.000000,"\text{Not used}","int((d*x)^(1/2)/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{\sqrt{d\,x}}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int((d*x)^(1/2)/(a + b*x^2 + c*x^4)^(1/2), x)","F"
1099,0,-1,145,0.000000,"\text{Not used}","int(1/((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{\sqrt{d\,x}\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
1100,0,-1,145,0.000000,"\text{Not used}","int(1/((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(1/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{3/2}\,\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int(1/((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(1/2)), x)","F"
1101,0,-1,150,0.000000,"\text{Not used}","int((d*x)^(3/2)/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{{\left(d\,x\right)}^{3/2}}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(3/2)/(a + b*x^2 + c*x^4)^(3/2), x)","F"
1102,0,-1,150,0.000000,"\text{Not used}","int((d*x)^(1/2)/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{\sqrt{d\,x}}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^(1/2)/(a + b*x^2 + c*x^4)^(3/2), x)","F"
1103,0,-1,148,0.000000,"\text{Not used}","int(1/((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{\sqrt{d\,x}\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(1/2)*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
1104,0,-1,148,0.000000,"\text{Not used}","int(1/((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(3/2)),x)","\int \frac{1}{{\left(d\,x\right)}^{3/2}\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((d*x)^(3/2)*(a + b*x^2 + c*x^4)^(3/2)), x)","F"
1105,1,546,156,4.834200,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4)^3,x)","\frac{a^3\,x\,{\left(d\,x\right)}^m\,\left(m^6+48\,m^5+925\,m^4+9120\,m^3+48259\,m^2+129072\,m+135135\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{c^3\,x^{13}\,{\left(d\,x\right)}^m\,\left(m^6+36\,m^5+505\,m^4+3480\,m^3+12139\,m^2+19524\,m+10395\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{3\,a^2\,b\,x^3\,{\left(d\,x\right)}^m\,\left(m^6+46\,m^5+835\,m^4+7540\,m^3+34759\,m^2+73054\,m+45045\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{3\,b\,c^2\,x^{11}\,{\left(d\,x\right)}^m\,\left(m^6+38\,m^5+555\,m^4+3940\,m^3+14039\,m^2+22902\,m+12285\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{3\,a\,x^5\,{\left(d\,x\right)}^m\,\left(b^2+a\,c\right)\,\left(m^6+44\,m^5+753\,m^4+6280\,m^3+25979\,m^2+47436\,m+27027\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{b\,x^7\,{\left(d\,x\right)}^m\,\left(b^2+6\,a\,c\right)\,\left(m^6+42\,m^5+679\,m^4+5292\,m^3+20335\,m^2+34986\,m+19305\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}+\frac{3\,c\,x^9\,{\left(d\,x\right)}^m\,\left(b^2+a\,c\right)\,\left(m^6+40\,m^5+613\,m^4+4528\,m^3+16627\,m^2+27688\,m+15015\right)}{m^7+49\,m^6+973\,m^5+10045\,m^4+57379\,m^3+177331\,m^2+264207\,m+135135}","Not used",1,"(a^3*x*(d*x)^m*(129072*m + 48259*m^2 + 9120*m^3 + 925*m^4 + 48*m^5 + m^6 + 135135))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (c^3*x^13*(d*x)^m*(19524*m + 12139*m^2 + 3480*m^3 + 505*m^4 + 36*m^5 + m^6 + 10395))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (3*a^2*b*x^3*(d*x)^m*(73054*m + 34759*m^2 + 7540*m^3 + 835*m^4 + 46*m^5 + m^6 + 45045))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (3*b*c^2*x^11*(d*x)^m*(22902*m + 14039*m^2 + 3940*m^3 + 555*m^4 + 38*m^5 + m^6 + 12285))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (3*a*x^5*(d*x)^m*(a*c + b^2)*(47436*m + 25979*m^2 + 6280*m^3 + 753*m^4 + 44*m^5 + m^6 + 27027))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (b*x^7*(d*x)^m*(6*a*c + b^2)*(34986*m + 20335*m^2 + 5292*m^3 + 679*m^4 + 42*m^5 + m^6 + 19305))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135) + (3*c*x^9*(d*x)^m*(a*c + b^2)*(27688*m + 16627*m^2 + 4528*m^3 + 613*m^4 + 40*m^5 + m^6 + 15015))/(264207*m + 177331*m^2 + 57379*m^3 + 10045*m^4 + 973*m^5 + 49*m^6 + m^7 + 135135)","B"
1106,1,260,101,4.583538,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4)^2,x)","{\left(d\,x\right)}^m\,\left(\frac{c^2\,x^9\,\left(m^4+16\,m^3+86\,m^2+176\,m+105\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{x^5\,\left(b^2+2\,a\,c\right)\,\left(m^4+20\,m^3+130\,m^2+300\,m+189\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{a^2\,x\,\left(m^4+24\,m^3+206\,m^2+744\,m+945\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{2\,a\,b\,x^3\,\left(m^4+22\,m^3+164\,m^2+458\,m+315\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}+\frac{2\,b\,c\,x^7\,\left(m^4+18\,m^3+104\,m^2+222\,m+135\right)}{m^5+25\,m^4+230\,m^3+950\,m^2+1689\,m+945}\right)","Not used",1,"(d*x)^m*((c^2*x^9*(176*m + 86*m^2 + 16*m^3 + m^4 + 105))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (x^5*(2*a*c + b^2)*(300*m + 130*m^2 + 20*m^3 + m^4 + 189))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (a^2*x*(744*m + 206*m^2 + 24*m^3 + m^4 + 945))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (2*a*b*x^3*(458*m + 164*m^2 + 22*m^3 + m^4 + 315))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945) + (2*b*c*x^7*(222*m + 104*m^2 + 18*m^3 + m^4 + 135))/(1689*m + 950*m^2 + 230*m^3 + 25*m^4 + m^5 + 945))","B"
1107,1,89,52,4.395452,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4),x)","{\left(d\,x\right)}^m\,\left(\frac{b\,x^3\,\left(m^2+6\,m+5\right)}{m^3+9\,m^2+23\,m+15}+\frac{c\,x^5\,\left(m^2+4\,m+3\right)}{m^3+9\,m^2+23\,m+15}+\frac{a\,x\,\left(m^2+8\,m+15\right)}{m^3+9\,m^2+23\,m+15}\right)","Not used",1,"(d*x)^m*((b*x^3*(6*m + m^2 + 5))/(23*m + 9*m^2 + m^3 + 15) + (c*x^5*(4*m + m^2 + 3))/(23*m + 9*m^2 + m^3 + 15) + (a*x*(8*m + m^2 + 15))/(23*m + 9*m^2 + m^3 + 15))","B"
1108,0,-1,173,0.000000,"\text{Not used}","int((d*x)^m/(a + b*x^2 + c*x^4),x)","\int \frac{{\left(d\,x\right)}^m}{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int((d*x)^m/(a + b*x^2 + c*x^4), x)","F"
1109,0,-1,315,0.000000,"\text{Not used}","int((d*x)^m/(a + b*x^2 + c*x^4)^2,x)","\int \frac{{\left(d\,x\right)}^m}{{\left(c\,x^4+b\,x^2+a\right)}^2} \,d x","Not used",1,"int((d*x)^m/(a + b*x^2 + c*x^4)^2, x)","F"
1110,0,-1,158,0.000000,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4)^(3/2),x)","\int {\left(d\,x\right)}^m\,{\left(c\,x^4+b\,x^2+a\right)}^{3/2} \,d x","Not used",1,"int((d*x)^m*(a + b*x^2 + c*x^4)^(3/2), x)","F"
1111,0,-1,157,0.000000,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4)^(1/2),x)","\int {\left(d\,x\right)}^m\,\sqrt{c\,x^4+b\,x^2+a} \,d x","Not used",1,"int((d*x)^m*(a + b*x^2 + c*x^4)^(1/2), x)","F"
1112,0,-1,157,0.000000,"\text{Not used}","int((d*x)^m/(a + b*x^2 + c*x^4)^(1/2),x)","\int \frac{{\left(d\,x\right)}^m}{\sqrt{c\,x^4+b\,x^2+a}} \,d x","Not used",1,"int((d*x)^m/(a + b*x^2 + c*x^4)^(1/2), x)","F"
1113,0,-1,160,0.000000,"\text{Not used}","int((d*x)^m/(a + b*x^2 + c*x^4)^(3/2),x)","\int \frac{{\left(d\,x\right)}^m}{{\left(c\,x^4+b\,x^2+a\right)}^{3/2}} \,d x","Not used",1,"int((d*x)^m/(a + b*x^2 + c*x^4)^(3/2), x)","F"
1114,0,-1,155,0.000000,"\text{Not used}","int((d*x)^m*(a + b*x^2 + c*x^4)^p,x)","\int {\left(d\,x\right)}^m\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int((d*x)^m*(a + b*x^2 + c*x^4)^p, x)","F"
1115,0,-1,257,0.000000,"\text{Not used}","int(x^7*(a + b*x^2 + c*x^4)^p,x)","\int x^7\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x^7*(a + b*x^2 + c*x^4)^p, x)","F"
1116,0,-1,223,0.000000,"\text{Not used}","int(x^5*(a + b*x^2 + c*x^4)^p,x)","\int x^5\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x^5*(a + b*x^2 + c*x^4)^p, x)","F"
1117,0,-1,160,0.000000,"\text{Not used}","int(x^3*(a + b*x^2 + c*x^4)^p,x)","\int x^3\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x^3*(a + b*x^2 + c*x^4)^p, x)","F"
1118,0,-1,126,0.000000,"\text{Not used}","int(x*(a + b*x^2 + c*x^4)^p,x)","\int x\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x*(a + b*x^2 + c*x^4)^p, x)","F"
1119,0,-1,152,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p/x,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^p}{x} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p/x, x)","F"
1120,0,-1,166,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p/x^3,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^p}{x^3} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p/x^3, x)","F"
1121,0,-1,164,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p/x^5,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^p}{x^5} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p/x^5, x)","F"
1122,0,-1,138,0.000000,"\text{Not used}","int(x^4*(a + b*x^2 + c*x^4)^p,x)","\int x^4\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x^4*(a + b*x^2 + c*x^4)^p, x)","F"
1123,0,-1,138,0.000000,"\text{Not used}","int(x^2*(a + b*x^2 + c*x^4)^p,x)","\int x^2\,{\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int(x^2*(a + b*x^2 + c*x^4)^p, x)","F"
1124,0,-1,133,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p,x)","\int {\left(c\,x^4+b\,x^2+a\right)}^p \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p, x)","F"
1125,0,-1,136,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p/x^2,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^p}{x^2} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p/x^2, x)","F"
1126,0,-1,138,0.000000,"\text{Not used}","int((a + b*x^2 + c*x^4)^p/x^4,x)","\int \frac{{\left(c\,x^4+b\,x^2+a\right)}^p}{x^4} \,d x","Not used",1,"int((a + b*x^2 + c*x^4)^p/x^4, x)","F"