1,1,46,0,0.064326," ","integrate((e*x+d)*(c*x**4+b*x**2+a),x)","a d x + \frac{a e x^{2}}{2} + \frac{b d x^{3}}{3} + \frac{b e x^{4}}{4} + \frac{c d x^{5}}{5} + \frac{c e x^{6}}{6}"," ",0,"a*d*x + a*e*x**2/2 + b*d*x**3/3 + b*e*x**4/4 + c*d*x**5/5 + c*e*x**6/6","A",0
2,1,65,0,0.068890," ","integrate((f*x**2+e*x+d)*(c*x**4+b*x**2+a),x)","a d x + \frac{a e x^{2}}{2} + \frac{b e x^{4}}{4} + \frac{c e x^{6}}{6} + \frac{c f x^{7}}{7} + x^{5} \left(\frac{b f}{5} + \frac{c d}{5}\right) + x^{3} \left(\frac{a f}{3} + \frac{b d}{3}\right)"," ",0,"a*d*x + a*e*x**2/2 + b*e*x**4/4 + c*e*x**6/6 + c*f*x**7/7 + x**5*(b*f/5 + c*d/5) + x**3*(a*f/3 + b*d/3)","A",0
3,1,83,0,0.073681," ","integrate((g*x**3+f*x**2+e*x+d)*(c*x**4+b*x**2+a),x)","a d x + \frac{a e x^{2}}{2} + \frac{c f x^{7}}{7} + \frac{c g x^{8}}{8} + x^{6} \left(\frac{b g}{6} + \frac{c e}{6}\right) + x^{5} \left(\frac{b f}{5} + \frac{c d}{5}\right) + x^{4} \left(\frac{a g}{4} + \frac{b e}{4}\right) + x^{3} \left(\frac{a f}{3} + \frac{b d}{3}\right)"," ",0,"a*d*x + a*e*x**2/2 + c*f*x**7/7 + c*g*x**8/8 + x**6*(b*g/6 + c*e/6) + x**5*(b*f/5 + c*d/5) + x**4*(a*g/4 + b*e/4) + x**3*(a*f/3 + b*d/3)","A",0
4,1,102,0,0.078502," ","integrate((c*x**4+b*x**2+a)*(h*x**4+g*x**3+f*x**2+e*x+d),x)","a d x + \frac{a e x^{2}}{2} + \frac{c g x^{8}}{8} + \frac{c h x^{9}}{9} + x^{7} \left(\frac{b h}{7} + \frac{c f}{7}\right) + x^{6} \left(\frac{b g}{6} + \frac{c e}{6}\right) + x^{5} \left(\frac{a h}{5} + \frac{b f}{5} + \frac{c d}{5}\right) + x^{4} \left(\frac{a g}{4} + \frac{b e}{4}\right) + x^{3} \left(\frac{a f}{3} + \frac{b d}{3}\right)"," ",0,"a*d*x + a*e*x**2/2 + c*g*x**8/8 + c*h*x**9/9 + x**7*(b*h/7 + c*f/7) + x**6*(b*g/6 + c*e/6) + x**5*(a*h/5 + b*f/5 + c*d/5) + x**4*(a*g/4 + b*e/4) + x**3*(a*f/3 + b*d/3)","A",0
5,1,121,0,0.083457," ","integrate((c*x**4+b*x**2+a)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d),x)","a d x + \frac{a e x^{2}}{2} + \frac{c h x^{9}}{9} + \frac{c i x^{10}}{10} + x^{8} \left(\frac{b i}{8} + \frac{c g}{8}\right) + x^{7} \left(\frac{b h}{7} + \frac{c f}{7}\right) + x^{6} \left(\frac{a i}{6} + \frac{b g}{6} + \frac{c e}{6}\right) + x^{5} \left(\frac{a h}{5} + \frac{b f}{5} + \frac{c d}{5}\right) + x^{4} \left(\frac{a g}{4} + \frac{b e}{4}\right) + x^{3} \left(\frac{a f}{3} + \frac{b d}{3}\right)"," ",0,"a*d*x + a*e*x**2/2 + c*h*x**9/9 + c*i*x**10/10 + x**8*(b*i/8 + c*g/8) + x**7*(b*h/7 + c*f/7) + x**6*(a*i/6 + b*g/6 + c*e/6) + x**5*(a*h/5 + b*f/5 + c*d/5) + x**4*(a*g/4 + b*e/4) + x**3*(a*f/3 + b*d/3)","A",0
6,1,116,0,0.084154," ","integrate((e*x+d)*(c*x**4+b*x**2+a)**2,x)","a^{2} d x + \frac{a^{2} e x^{2}}{2} + \frac{2 a b d x^{3}}{3} + \frac{a b e x^{4}}{2} + \frac{2 b c d x^{7}}{7} + \frac{b c e x^{8}}{4} + \frac{c^{2} d x^{9}}{9} + \frac{c^{2} e x^{10}}{10} + x^{6} \left(\frac{a c e}{3} + \frac{b^{2} e}{6}\right) + x^{5} \left(\frac{2 a c d}{5} + \frac{b^{2} d}{5}\right)"," ",0,"a**2*d*x + a**2*e*x**2/2 + 2*a*b*d*x**3/3 + a*b*e*x**4/2 + 2*b*c*d*x**7/7 + b*c*e*x**8/4 + c**2*d*x**9/9 + c**2*e*x**10/10 + x**6*(a*c*e/3 + b**2*e/6) + x**5*(2*a*c*d/5 + b**2*d/5)","A",0
7,1,165,0,0.092975," ","integrate((f*x**2+e*x+d)*(c*x**4+b*x**2+a)**2,x)","a^{2} d x + \frac{a^{2} e x^{2}}{2} + \frac{a b e x^{4}}{2} + \frac{b c e x^{8}}{4} + \frac{c^{2} e x^{10}}{10} + \frac{c^{2} f x^{11}}{11} + x^{9} \left(\frac{2 b c f}{9} + \frac{c^{2} d}{9}\right) + x^{7} \left(\frac{2 a c f}{7} + \frac{b^{2} f}{7} + \frac{2 b c d}{7}\right) + x^{6} \left(\frac{a c e}{3} + \frac{b^{2} e}{6}\right) + x^{5} \left(\frac{2 a b f}{5} + \frac{2 a c d}{5} + \frac{b^{2} d}{5}\right) + x^{3} \left(\frac{a^{2} f}{3} + \frac{2 a b d}{3}\right)"," ",0,"a**2*d*x + a**2*e*x**2/2 + a*b*e*x**4/2 + b*c*e*x**8/4 + c**2*e*x**10/10 + c**2*f*x**11/11 + x**9*(2*b*c*f/9 + c**2*d/9) + x**7*(2*a*c*f/7 + b**2*f/7 + 2*b*c*d/7) + x**6*(a*c*e/3 + b**2*e/6) + x**5*(2*a*b*f/5 + 2*a*c*d/5 + b**2*d/5) + x**3*(a**2*f/3 + 2*a*b*d/3)","A",0
8,1,209,0,0.101868," ","integrate((g*x**3+f*x**2+e*x+d)*(c*x**4+b*x**2+a)**2,x)","a^{2} d x + \frac{a^{2} e x^{2}}{2} + \frac{c^{2} f x^{11}}{11} + \frac{c^{2} g x^{12}}{12} + x^{10} \left(\frac{b c g}{5} + \frac{c^{2} e}{10}\right) + x^{9} \left(\frac{2 b c f}{9} + \frac{c^{2} d}{9}\right) + x^{8} \left(\frac{a c g}{4} + \frac{b^{2} g}{8} + \frac{b c e}{4}\right) + x^{7} \left(\frac{2 a c f}{7} + \frac{b^{2} f}{7} + \frac{2 b c d}{7}\right) + x^{6} \left(\frac{a b g}{3} + \frac{a c e}{3} + \frac{b^{2} e}{6}\right) + x^{5} \left(\frac{2 a b f}{5} + \frac{2 a c d}{5} + \frac{b^{2} d}{5}\right) + x^{4} \left(\frac{a^{2} g}{4} + \frac{a b e}{2}\right) + x^{3} \left(\frac{a^{2} f}{3} + \frac{2 a b d}{3}\right)"," ",0,"a**2*d*x + a**2*e*x**2/2 + c**2*f*x**11/11 + c**2*g*x**12/12 + x**10*(b*c*g/5 + c**2*e/10) + x**9*(2*b*c*f/9 + c**2*d/9) + x**8*(a*c*g/4 + b**2*g/8 + b*c*e/4) + x**7*(2*a*c*f/7 + b**2*f/7 + 2*b*c*d/7) + x**6*(a*b*g/3 + a*c*e/3 + b**2*e/6) + x**5*(2*a*b*f/5 + 2*a*c*d/5 + b**2*d/5) + x**4*(a**2*g/4 + a*b*e/2) + x**3*(a**2*f/3 + 2*a*b*d/3)","A",0
9,1,258,0,0.109992," ","integrate((c*x**4+b*x**2+a)**2*(h*x**4+g*x**3+f*x**2+e*x+d),x)","a^{2} d x + \frac{a^{2} e x^{2}}{2} + \frac{c^{2} g x^{12}}{12} + \frac{c^{2} h x^{13}}{13} + x^{11} \left(\frac{2 b c h}{11} + \frac{c^{2} f}{11}\right) + x^{10} \left(\frac{b c g}{5} + \frac{c^{2} e}{10}\right) + x^{9} \left(\frac{2 a c h}{9} + \frac{b^{2} h}{9} + \frac{2 b c f}{9} + \frac{c^{2} d}{9}\right) + x^{8} \left(\frac{a c g}{4} + \frac{b^{2} g}{8} + \frac{b c e}{4}\right) + x^{7} \left(\frac{2 a b h}{7} + \frac{2 a c f}{7} + \frac{b^{2} f}{7} + \frac{2 b c d}{7}\right) + x^{6} \left(\frac{a b g}{3} + \frac{a c e}{3} + \frac{b^{2} e}{6}\right) + x^{5} \left(\frac{a^{2} h}{5} + \frac{2 a b f}{5} + \frac{2 a c d}{5} + \frac{b^{2} d}{5}\right) + x^{4} \left(\frac{a^{2} g}{4} + \frac{a b e}{2}\right) + x^{3} \left(\frac{a^{2} f}{3} + \frac{2 a b d}{3}\right)"," ",0,"a**2*d*x + a**2*e*x**2/2 + c**2*g*x**12/12 + c**2*h*x**13/13 + x**11*(2*b*c*h/11 + c**2*f/11) + x**10*(b*c*g/5 + c**2*e/10) + x**9*(2*a*c*h/9 + b**2*h/9 + 2*b*c*f/9 + c**2*d/9) + x**8*(a*c*g/4 + b**2*g/8 + b*c*e/4) + x**7*(2*a*b*h/7 + 2*a*c*f/7 + b**2*f/7 + 2*b*c*d/7) + x**6*(a*b*g/3 + a*c*e/3 + b**2*e/6) + x**5*(a**2*h/5 + 2*a*b*f/5 + 2*a*c*d/5 + b**2*d/5) + x**4*(a**2*g/4 + a*b*e/2) + x**3*(a**2*f/3 + 2*a*b*d/3)","A",0
10,1,515,0,3.147093," ","integrate((e*x+d)/(x**4-5*x**2+4),x)","- \frac{\left(d - 2 e\right) \log{\left(x + \frac{- 35 d^{4} e + \frac{51 d^{4} \left(d - 2 e\right)}{2} - 180 d^{2} e^{3} - 90 d^{2} e^{2} \left(d - 2 e\right) + 41 d^{2} e \left(d - 2 e\right)^{2} - \frac{15 d^{2} \left(d - 2 e\right)^{3}}{2} + 320 e^{5} - 96 e^{4} \left(d - 2 e\right) - 80 e^{3} \left(d - 2 e\right)^{2} + 24 e^{2} \left(d - 2 e\right)^{3}}{9 d^{5} - 160 d^{3} e^{2} + 256 d e^{4}} \right)}}{12} + \frac{\left(d - e\right) \log{\left(x + \frac{- 35 d^{4} e - 51 d^{4} \left(d - e\right) - 180 d^{2} e^{3} + 180 d^{2} e^{2} \left(d - e\right) + 164 d^{2} e \left(d - e\right)^{2} + 60 d^{2} \left(d - e\right)^{3} + 320 e^{5} + 192 e^{4} \left(d - e\right) - 320 e^{3} \left(d - e\right)^{2} - 192 e^{2} \left(d - e\right)^{3}}{9 d^{5} - 160 d^{3} e^{2} + 256 d e^{4}} \right)}}{6} - \frac{\left(d + e\right) \log{\left(x + \frac{- 35 d^{4} e + 51 d^{4} \left(d + e\right) - 180 d^{2} e^{3} - 180 d^{2} e^{2} \left(d + e\right) + 164 d^{2} e \left(d + e\right)^{2} - 60 d^{2} \left(d + e\right)^{3} + 320 e^{5} - 192 e^{4} \left(d + e\right) - 320 e^{3} \left(d + e\right)^{2} + 192 e^{2} \left(d + e\right)^{3}}{9 d^{5} - 160 d^{3} e^{2} + 256 d e^{4}} \right)}}{6} + \frac{\left(d + 2 e\right) \log{\left(x + \frac{- 35 d^{4} e - \frac{51 d^{4} \left(d + 2 e\right)}{2} - 180 d^{2} e^{3} + 90 d^{2} e^{2} \left(d + 2 e\right) + 41 d^{2} e \left(d + 2 e\right)^{2} + \frac{15 d^{2} \left(d + 2 e\right)^{3}}{2} + 320 e^{5} + 96 e^{4} \left(d + 2 e\right) - 80 e^{3} \left(d + 2 e\right)^{2} - 24 e^{2} \left(d + 2 e\right)^{3}}{9 d^{5} - 160 d^{3} e^{2} + 256 d e^{4}} \right)}}{12}"," ",0,"-(d - 2*e)*log(x + (-35*d**4*e + 51*d**4*(d - 2*e)/2 - 180*d**2*e**3 - 90*d**2*e**2*(d - 2*e) + 41*d**2*e*(d - 2*e)**2 - 15*d**2*(d - 2*e)**3/2 + 320*e**5 - 96*e**4*(d - 2*e) - 80*e**3*(d - 2*e)**2 + 24*e**2*(d - 2*e)**3)/(9*d**5 - 160*d**3*e**2 + 256*d*e**4))/12 + (d - e)*log(x + (-35*d**4*e - 51*d**4*(d - e) - 180*d**2*e**3 + 180*d**2*e**2*(d - e) + 164*d**2*e*(d - e)**2 + 60*d**2*(d - e)**3 + 320*e**5 + 192*e**4*(d - e) - 320*e**3*(d - e)**2 - 192*e**2*(d - e)**3)/(9*d**5 - 160*d**3*e**2 + 256*d*e**4))/6 - (d + e)*log(x + (-35*d**4*e + 51*d**4*(d + e) - 180*d**2*e**3 - 180*d**2*e**2*(d + e) + 164*d**2*e*(d + e)**2 - 60*d**2*(d + e)**3 + 320*e**5 - 192*e**4*(d + e) - 320*e**3*(d + e)**2 + 192*e**2*(d + e)**3)/(9*d**5 - 160*d**3*e**2 + 256*d*e**4))/6 + (d + 2*e)*log(x + (-35*d**4*e - 51*d**4*(d + 2*e)/2 - 180*d**2*e**3 + 90*d**2*e**2*(d + 2*e) + 41*d**2*e*(d + 2*e)**2 + 15*d**2*(d + 2*e)**3/2 + 320*e**5 + 96*e**4*(d + 2*e) - 80*e**3*(d + 2*e)**2 - 24*e**2*(d + 2*e)**3)/(9*d**5 - 160*d**3*e**2 + 256*d*e**4))/12","B",0
11,1,2195,0,110.121567," ","integrate((f*x**2+e*x+d)/(x**4-5*x**2+4),x)","- \frac{\left(d - 2 e + 4 f\right) \log{\left(x + \frac{- 35 d^{5} e + \frac{51 d^{5} \left(d - 2 e + 4 f\right)}{2} - 820 d^{4} e f + 90 d^{4} f \left(d - 2 e + 4 f\right) - 180 d^{3} e^{3} - 90 d^{3} e^{2} \left(d - 2 e + 4 f\right) - 4100 d^{3} e f^{2} + 41 d^{3} e \left(d - 2 e + 4 f\right)^{2} + 42 d^{3} f^{2} \left(d - 2 e + 4 f\right) - \frac{15 d^{3} \left(d - 2 e + 4 f\right)^{3}}{2} - 432 d^{2} e^{2} f \left(d - 2 e + 4 f\right) - 8000 d^{2} e f^{3} + 240 d^{2} e f \left(d - 2 e + 4 f\right)^{2} - 240 d^{2} f^{3} \left(d - 2 e + 4 f\right) - 12 d^{2} f \left(d - 2 e + 4 f\right)^{3} + 320 d e^{5} - 96 d e^{4} \left(d - 2 e + 4 f\right) + 720 d e^{3} f^{2} - 80 d e^{3} \left(d - 2 e + 4 f\right)^{2} - 1080 d e^{2} f^{2} \left(d - 2 e + 4 f\right) + 24 d e^{2} \left(d - 2 e + 4 f\right)^{3} - 6400 d e f^{4} + 492 d e f^{2} \left(d - 2 e + 4 f\right)^{2} - 576 d f^{4} \left(d - 2 e + 4 f\right) + 30 d f^{2} \left(d - 2 e + 4 f\right)^{3} + 512 e^{5} f - 128 e^{3} f \left(d - 2 e + 4 f\right)^{2} - 576 e^{2} f^{3} \left(d - 2 e + 4 f\right) - 1472 e f^{5} + 320 e f^{3} \left(d - 2 e + 4 f\right)^{2} - 480 f^{5} \left(d - 2 e + 4 f\right) + 48 f^{3} \left(d - 2 e + 4 f\right)^{3}}{9 d^{6} + 45 d^{5} f - 160 d^{4} e^{2} - 36 d^{4} f^{2} - 1312 d^{3} e^{2} f - 360 d^{3} f^{3} + 256 d^{2} e^{4} - 3840 d^{2} e^{2} f^{2} - 144 d^{2} f^{4} + 1280 d e^{4} f - 5248 d e^{2} f^{3} + 720 d f^{5} + 1024 e^{4} f^{2} - 2560 e^{2} f^{4} + 576 f^{6}} \right)}}{12} + \frac{\left(d - e + f\right) \log{\left(x + \frac{- 35 d^{5} e - 51 d^{5} \left(d - e + f\right) - 820 d^{4} e f - 180 d^{4} f \left(d - e + f\right) - 180 d^{3} e^{3} + 180 d^{3} e^{2} \left(d - e + f\right) - 4100 d^{3} e f^{2} + 164 d^{3} e \left(d - e + f\right)^{2} - 84 d^{3} f^{2} \left(d - e + f\right) + 60 d^{3} \left(d - e + f\right)^{3} + 864 d^{2} e^{2} f \left(d - e + f\right) - 8000 d^{2} e f^{3} + 960 d^{2} e f \left(d - e + f\right)^{2} + 480 d^{2} f^{3} \left(d - e + f\right) + 96 d^{2} f \left(d - e + f\right)^{3} + 320 d e^{5} + 192 d e^{4} \left(d - e + f\right) + 720 d e^{3} f^{2} - 320 d e^{3} \left(d - e + f\right)^{2} + 2160 d e^{2} f^{2} \left(d - e + f\right) - 192 d e^{2} \left(d - e + f\right)^{3} - 6400 d e f^{4} + 1968 d e f^{2} \left(d - e + f\right)^{2} + 1152 d f^{4} \left(d - e + f\right) - 240 d f^{2} \left(d - e + f\right)^{3} + 512 e^{5} f - 512 e^{3} f \left(d - e + f\right)^{2} + 1152 e^{2} f^{3} \left(d - e + f\right) - 1472 e f^{5} + 1280 e f^{3} \left(d - e + f\right)^{2} + 960 f^{5} \left(d - e + f\right) - 384 f^{3} \left(d - e + f\right)^{3}}{9 d^{6} + 45 d^{5} f - 160 d^{4} e^{2} - 36 d^{4} f^{2} - 1312 d^{3} e^{2} f - 360 d^{3} f^{3} + 256 d^{2} e^{4} - 3840 d^{2} e^{2} f^{2} - 144 d^{2} f^{4} + 1280 d e^{4} f - 5248 d e^{2} f^{3} + 720 d f^{5} + 1024 e^{4} f^{2} - 2560 e^{2} f^{4} + 576 f^{6}} \right)}}{6} - \frac{\left(d + e + f\right) \log{\left(x + \frac{- 35 d^{5} e + 51 d^{5} \left(d + e + f\right) - 820 d^{4} e f + 180 d^{4} f \left(d + e + f\right) - 180 d^{3} e^{3} - 180 d^{3} e^{2} \left(d + e + f\right) - 4100 d^{3} e f^{2} + 164 d^{3} e \left(d + e + f\right)^{2} + 84 d^{3} f^{2} \left(d + e + f\right) - 60 d^{3} \left(d + e + f\right)^{3} - 864 d^{2} e^{2} f \left(d + e + f\right) - 8000 d^{2} e f^{3} + 960 d^{2} e f \left(d + e + f\right)^{2} - 480 d^{2} f^{3} \left(d + e + f\right) - 96 d^{2} f \left(d + e + f\right)^{3} + 320 d e^{5} - 192 d e^{4} \left(d + e + f\right) + 720 d e^{3} f^{2} - 320 d e^{3} \left(d + e + f\right)^{2} - 2160 d e^{2} f^{2} \left(d + e + f\right) + 192 d e^{2} \left(d + e + f\right)^{3} - 6400 d e f^{4} + 1968 d e f^{2} \left(d + e + f\right)^{2} - 1152 d f^{4} \left(d + e + f\right) + 240 d f^{2} \left(d + e + f\right)^{3} + 512 e^{5} f - 512 e^{3} f \left(d + e + f\right)^{2} - 1152 e^{2} f^{3} \left(d + e + f\right) - 1472 e f^{5} + 1280 e f^{3} \left(d + e + f\right)^{2} - 960 f^{5} \left(d + e + f\right) + 384 f^{3} \left(d + e + f\right)^{3}}{9 d^{6} + 45 d^{5} f - 160 d^{4} e^{2} - 36 d^{4} f^{2} - 1312 d^{3} e^{2} f - 360 d^{3} f^{3} + 256 d^{2} e^{4} - 3840 d^{2} e^{2} f^{2} - 144 d^{2} f^{4} + 1280 d e^{4} f - 5248 d e^{2} f^{3} + 720 d f^{5} + 1024 e^{4} f^{2} - 2560 e^{2} f^{4} + 576 f^{6}} \right)}}{6} + \frac{\left(d + 2 e + 4 f\right) \log{\left(x + \frac{- 35 d^{5} e - \frac{51 d^{5} \left(d + 2 e + 4 f\right)}{2} - 820 d^{4} e f - 90 d^{4} f \left(d + 2 e + 4 f\right) - 180 d^{3} e^{3} + 90 d^{3} e^{2} \left(d + 2 e + 4 f\right) - 4100 d^{3} e f^{2} + 41 d^{3} e \left(d + 2 e + 4 f\right)^{2} - 42 d^{3} f^{2} \left(d + 2 e + 4 f\right) + \frac{15 d^{3} \left(d + 2 e + 4 f\right)^{3}}{2} + 432 d^{2} e^{2} f \left(d + 2 e + 4 f\right) - 8000 d^{2} e f^{3} + 240 d^{2} e f \left(d + 2 e + 4 f\right)^{2} + 240 d^{2} f^{3} \left(d + 2 e + 4 f\right) + 12 d^{2} f \left(d + 2 e + 4 f\right)^{3} + 320 d e^{5} + 96 d e^{4} \left(d + 2 e + 4 f\right) + 720 d e^{3} f^{2} - 80 d e^{3} \left(d + 2 e + 4 f\right)^{2} + 1080 d e^{2} f^{2} \left(d + 2 e + 4 f\right) - 24 d e^{2} \left(d + 2 e + 4 f\right)^{3} - 6400 d e f^{4} + 492 d e f^{2} \left(d + 2 e + 4 f\right)^{2} + 576 d f^{4} \left(d + 2 e + 4 f\right) - 30 d f^{2} \left(d + 2 e + 4 f\right)^{3} + 512 e^{5} f - 128 e^{3} f \left(d + 2 e + 4 f\right)^{2} + 576 e^{2} f^{3} \left(d + 2 e + 4 f\right) - 1472 e f^{5} + 320 e f^{3} \left(d + 2 e + 4 f\right)^{2} + 480 f^{5} \left(d + 2 e + 4 f\right) - 48 f^{3} \left(d + 2 e + 4 f\right)^{3}}{9 d^{6} + 45 d^{5} f - 160 d^{4} e^{2} - 36 d^{4} f^{2} - 1312 d^{3} e^{2} f - 360 d^{3} f^{3} + 256 d^{2} e^{4} - 3840 d^{2} e^{2} f^{2} - 144 d^{2} f^{4} + 1280 d e^{4} f - 5248 d e^{2} f^{3} + 720 d f^{5} + 1024 e^{4} f^{2} - 2560 e^{2} f^{4} + 576 f^{6}} \right)}}{12}"," ",0,"-(d - 2*e + 4*f)*log(x + (-35*d**5*e + 51*d**5*(d - 2*e + 4*f)/2 - 820*d**4*e*f + 90*d**4*f*(d - 2*e + 4*f) - 180*d**3*e**3 - 90*d**3*e**2*(d - 2*e + 4*f) - 4100*d**3*e*f**2 + 41*d**3*e*(d - 2*e + 4*f)**2 + 42*d**3*f**2*(d - 2*e + 4*f) - 15*d**3*(d - 2*e + 4*f)**3/2 - 432*d**2*e**2*f*(d - 2*e + 4*f) - 8000*d**2*e*f**3 + 240*d**2*e*f*(d - 2*e + 4*f)**2 - 240*d**2*f**3*(d - 2*e + 4*f) - 12*d**2*f*(d - 2*e + 4*f)**3 + 320*d*e**5 - 96*d*e**4*(d - 2*e + 4*f) + 720*d*e**3*f**2 - 80*d*e**3*(d - 2*e + 4*f)**2 - 1080*d*e**2*f**2*(d - 2*e + 4*f) + 24*d*e**2*(d - 2*e + 4*f)**3 - 6400*d*e*f**4 + 492*d*e*f**2*(d - 2*e + 4*f)**2 - 576*d*f**4*(d - 2*e + 4*f) + 30*d*f**2*(d - 2*e + 4*f)**3 + 512*e**5*f - 128*e**3*f*(d - 2*e + 4*f)**2 - 576*e**2*f**3*(d - 2*e + 4*f) - 1472*e*f**5 + 320*e*f**3*(d - 2*e + 4*f)**2 - 480*f**5*(d - 2*e + 4*f) + 48*f**3*(d - 2*e + 4*f)**3)/(9*d**6 + 45*d**5*f - 160*d**4*e**2 - 36*d**4*f**2 - 1312*d**3*e**2*f - 360*d**3*f**3 + 256*d**2*e**4 - 3840*d**2*e**2*f**2 - 144*d**2*f**4 + 1280*d*e**4*f - 5248*d*e**2*f**3 + 720*d*f**5 + 1024*e**4*f**2 - 2560*e**2*f**4 + 576*f**6))/12 + (d - e + f)*log(x + (-35*d**5*e - 51*d**5*(d - e + f) - 820*d**4*e*f - 180*d**4*f*(d - e + f) - 180*d**3*e**3 + 180*d**3*e**2*(d - e + f) - 4100*d**3*e*f**2 + 164*d**3*e*(d - e + f)**2 - 84*d**3*f**2*(d - e + f) + 60*d**3*(d - e + f)**3 + 864*d**2*e**2*f*(d - e + f) - 8000*d**2*e*f**3 + 960*d**2*e*f*(d - e + f)**2 + 480*d**2*f**3*(d - e + f) + 96*d**2*f*(d - e + f)**3 + 320*d*e**5 + 192*d*e**4*(d - e + f) + 720*d*e**3*f**2 - 320*d*e**3*(d - e + f)**2 + 2160*d*e**2*f**2*(d - e + f) - 192*d*e**2*(d - e + f)**3 - 6400*d*e*f**4 + 1968*d*e*f**2*(d - e + f)**2 + 1152*d*f**4*(d - e + f) - 240*d*f**2*(d - e + f)**3 + 512*e**5*f - 512*e**3*f*(d - e + f)**2 + 1152*e**2*f**3*(d - e + f) - 1472*e*f**5 + 1280*e*f**3*(d - e + f)**2 + 960*f**5*(d - e + f) - 384*f**3*(d - e + f)**3)/(9*d**6 + 45*d**5*f - 160*d**4*e**2 - 36*d**4*f**2 - 1312*d**3*e**2*f - 360*d**3*f**3 + 256*d**2*e**4 - 3840*d**2*e**2*f**2 - 144*d**2*f**4 + 1280*d*e**4*f - 5248*d*e**2*f**3 + 720*d*f**5 + 1024*e**4*f**2 - 2560*e**2*f**4 + 576*f**6))/6 - (d + e + f)*log(x + (-35*d**5*e + 51*d**5*(d + e + f) - 820*d**4*e*f + 180*d**4*f*(d + e + f) - 180*d**3*e**3 - 180*d**3*e**2*(d + e + f) - 4100*d**3*e*f**2 + 164*d**3*e*(d + e + f)**2 + 84*d**3*f**2*(d + e + f) - 60*d**3*(d + e + f)**3 - 864*d**2*e**2*f*(d + e + f) - 8000*d**2*e*f**3 + 960*d**2*e*f*(d + e + f)**2 - 480*d**2*f**3*(d + e + f) - 96*d**2*f*(d + e + f)**3 + 320*d*e**5 - 192*d*e**4*(d + e + f) + 720*d*e**3*f**2 - 320*d*e**3*(d + e + f)**2 - 2160*d*e**2*f**2*(d + e + f) + 192*d*e**2*(d + e + f)**3 - 6400*d*e*f**4 + 1968*d*e*f**2*(d + e + f)**2 - 1152*d*f**4*(d + e + f) + 240*d*f**2*(d + e + f)**3 + 512*e**5*f - 512*e**3*f*(d + e + f)**2 - 1152*e**2*f**3*(d + e + f) - 1472*e*f**5 + 1280*e*f**3*(d + e + f)**2 - 960*f**5*(d + e + f) + 384*f**3*(d + e + f)**3)/(9*d**6 + 45*d**5*f - 160*d**4*e**2 - 36*d**4*f**2 - 1312*d**3*e**2*f - 360*d**3*f**3 + 256*d**2*e**4 - 3840*d**2*e**2*f**2 - 144*d**2*f**4 + 1280*d*e**4*f - 5248*d*e**2*f**3 + 720*d*f**5 + 1024*e**4*f**2 - 2560*e**2*f**4 + 576*f**6))/6 + (d + 2*e + 4*f)*log(x + (-35*d**5*e - 51*d**5*(d + 2*e + 4*f)/2 - 820*d**4*e*f - 90*d**4*f*(d + 2*e + 4*f) - 180*d**3*e**3 + 90*d**3*e**2*(d + 2*e + 4*f) - 4100*d**3*e*f**2 + 41*d**3*e*(d + 2*e + 4*f)**2 - 42*d**3*f**2*(d + 2*e + 4*f) + 15*d**3*(d + 2*e + 4*f)**3/2 + 432*d**2*e**2*f*(d + 2*e + 4*f) - 8000*d**2*e*f**3 + 240*d**2*e*f*(d + 2*e + 4*f)**2 + 240*d**2*f**3*(d + 2*e + 4*f) + 12*d**2*f*(d + 2*e + 4*f)**3 + 320*d*e**5 + 96*d*e**4*(d + 2*e + 4*f) + 720*d*e**3*f**2 - 80*d*e**3*(d + 2*e + 4*f)**2 + 1080*d*e**2*f**2*(d + 2*e + 4*f) - 24*d*e**2*(d + 2*e + 4*f)**3 - 6400*d*e*f**4 + 492*d*e*f**2*(d + 2*e + 4*f)**2 + 576*d*f**4*(d + 2*e + 4*f) - 30*d*f**2*(d + 2*e + 4*f)**3 + 512*e**5*f - 128*e**3*f*(d + 2*e + 4*f)**2 + 576*e**2*f**3*(d + 2*e + 4*f) - 1472*e*f**5 + 320*e*f**3*(d + 2*e + 4*f)**2 + 480*f**5*(d + 2*e + 4*f) - 48*f**3*(d + 2*e + 4*f)**3)/(9*d**6 + 45*d**5*f - 160*d**4*e**2 - 36*d**4*f**2 - 1312*d**3*e**2*f - 360*d**3*f**3 + 256*d**2*e**4 - 3840*d**2*e**2*f**2 - 144*d**2*f**4 + 1280*d*e**4*f - 5248*d*e**2*f**3 + 720*d*f**5 + 1024*e**4*f**2 - 2560*e**2*f**4 + 576*f**6))/12","B",0
12,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
13,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
14,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
15,1,923,0,2.886769," ","integrate((e*x+d)/(x**4+x**2+1),x)","\left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) \log{\left(x + \frac{- 7 d^{4} e + 6 d^{4} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) - 15 d^{2} e^{3} - 18 d^{2} e^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) + 60 d^{2} e \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{2} + 72 d^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{3} + 4 e^{5} + 24 e^{4} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) + 48 e^{3} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{2} + 288 e^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{3}}{3 d^{5} - 8 d^{3} e^{2} - 16 d e^{4}} \right)} + \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) \log{\left(x + \frac{- 7 d^{4} e + 6 d^{4} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) - 15 d^{2} e^{3} - 18 d^{2} e^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) + 60 d^{2} e \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{2} + 72 d^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{3} + 4 e^{5} + 24 e^{4} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right) + 48 e^{3} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{2} + 288 e^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{12}\right)^{3}}{3 d^{5} - 8 d^{3} e^{2} - 16 d e^{4}} \right)} + \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) \log{\left(x + \frac{- 7 d^{4} e + 6 d^{4} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) - 15 d^{2} e^{3} - 18 d^{2} e^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) + 60 d^{2} e \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{2} + 72 d^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{3} + 4 e^{5} + 24 e^{4} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) + 48 e^{3} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{2} + 288 e^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{3}}{3 d^{5} - 8 d^{3} e^{2} - 16 d e^{4}} \right)} + \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) \log{\left(x + \frac{- 7 d^{4} e + 6 d^{4} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) - 15 d^{2} e^{3} - 18 d^{2} e^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) + 60 d^{2} e \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{2} + 72 d^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{3} + 4 e^{5} + 24 e^{4} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right) + 48 e^{3} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{2} + 288 e^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{12}\right)^{3}}{3 d^{5} - 8 d^{3} e^{2} - 16 d e^{4}} \right)}"," ",0,"(-d/4 - sqrt(3)*I*(d + 2*e)/12)*log(x + (-7*d**4*e + 6*d**4*(-d/4 - sqrt(3)*I*(d + 2*e)/12) - 15*d**2*e**3 - 18*d**2*e**2*(-d/4 - sqrt(3)*I*(d + 2*e)/12) + 60*d**2*e*(-d/4 - sqrt(3)*I*(d + 2*e)/12)**2 + 72*d**2*(-d/4 - sqrt(3)*I*(d + 2*e)/12)**3 + 4*e**5 + 24*e**4*(-d/4 - sqrt(3)*I*(d + 2*e)/12) + 48*e**3*(-d/4 - sqrt(3)*I*(d + 2*e)/12)**2 + 288*e**2*(-d/4 - sqrt(3)*I*(d + 2*e)/12)**3)/(3*d**5 - 8*d**3*e**2 - 16*d*e**4)) + (-d/4 + sqrt(3)*I*(d + 2*e)/12)*log(x + (-7*d**4*e + 6*d**4*(-d/4 + sqrt(3)*I*(d + 2*e)/12) - 15*d**2*e**3 - 18*d**2*e**2*(-d/4 + sqrt(3)*I*(d + 2*e)/12) + 60*d**2*e*(-d/4 + sqrt(3)*I*(d + 2*e)/12)**2 + 72*d**2*(-d/4 + sqrt(3)*I*(d + 2*e)/12)**3 + 4*e**5 + 24*e**4*(-d/4 + sqrt(3)*I*(d + 2*e)/12) + 48*e**3*(-d/4 + sqrt(3)*I*(d + 2*e)/12)**2 + 288*e**2*(-d/4 + sqrt(3)*I*(d + 2*e)/12)**3)/(3*d**5 - 8*d**3*e**2 - 16*d*e**4)) + (d/4 - sqrt(3)*I*(d - 2*e)/12)*log(x + (-7*d**4*e + 6*d**4*(d/4 - sqrt(3)*I*(d - 2*e)/12) - 15*d**2*e**3 - 18*d**2*e**2*(d/4 - sqrt(3)*I*(d - 2*e)/12) + 60*d**2*e*(d/4 - sqrt(3)*I*(d - 2*e)/12)**2 + 72*d**2*(d/4 - sqrt(3)*I*(d - 2*e)/12)**3 + 4*e**5 + 24*e**4*(d/4 - sqrt(3)*I*(d - 2*e)/12) + 48*e**3*(d/4 - sqrt(3)*I*(d - 2*e)/12)**2 + 288*e**2*(d/4 - sqrt(3)*I*(d - 2*e)/12)**3)/(3*d**5 - 8*d**3*e**2 - 16*d*e**4)) + (d/4 + sqrt(3)*I*(d - 2*e)/12)*log(x + (-7*d**4*e + 6*d**4*(d/4 + sqrt(3)*I*(d - 2*e)/12) - 15*d**2*e**3 - 18*d**2*e**2*(d/4 + sqrt(3)*I*(d - 2*e)/12) + 60*d**2*e*(d/4 + sqrt(3)*I*(d - 2*e)/12)**2 + 72*d**2*(d/4 + sqrt(3)*I*(d - 2*e)/12)**3 + 4*e**5 + 24*e**4*(d/4 + sqrt(3)*I*(d - 2*e)/12) + 48*e**3*(d/4 + sqrt(3)*I*(d - 2*e)/12)**2 + 288*e**2*(d/4 + sqrt(3)*I*(d - 2*e)/12)**3)/(3*d**5 - 8*d**3*e**2 - 16*d*e**4))","C",0
16,1,3589,0,98.601894," ","integrate((f*x**2+e*x+d)/(x**4+x**2+1),x)","\left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) \log{\left(x + \frac{- 7 d^{5} e + 6 d^{5} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 25 d^{4} e f + 18 d^{4} f \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 15 d^{3} e^{3} - 18 d^{3} e^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 25 d^{3} e f^{2} + 60 d^{3} e \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 42 d^{3} f^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 72 d^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} + 108 d^{2} e^{2} f \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 20 d^{2} e f^{3} - 144 d^{2} e f \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 12 d^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 144 d^{2} f \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} + 4 d e^{5} + 24 d e^{4} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 15 d e^{3} f^{2} + 48 d e^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 54 d e^{2} f^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 288 d e^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} - 20 d e f^{4} + 180 d e f^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} + 36 d f^{4} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 72 d f^{2} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} - 8 e^{5} f - 96 e^{3} f \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} + 36 e^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 11 e f^{5} - 48 e f^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 6 f^{5} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 144 f^{3} \left(- \frac{d}{4} + \frac{f}{4} - \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3}}{3 d^{6} - 3 d^{5} f - 8 d^{4} e^{2} - 3 d^{4} f^{2} + 40 d^{3} e^{2} f + 6 d^{3} f^{3} - 16 d^{2} e^{4} - 48 d^{2} e^{2} f^{2} - 3 d^{2} f^{4} + 16 d e^{4} f + 40 d e^{2} f^{3} - 3 d f^{5} - 16 e^{4} f^{2} - 8 e^{2} f^{4} + 3 f^{6}} \right)} + \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) \log{\left(x + \frac{- 7 d^{5} e + 6 d^{5} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 25 d^{4} e f + 18 d^{4} f \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 15 d^{3} e^{3} - 18 d^{3} e^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 25 d^{3} e f^{2} + 60 d^{3} e \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 42 d^{3} f^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 72 d^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} + 108 d^{2} e^{2} f \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 20 d^{2} e f^{3} - 144 d^{2} e f \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 12 d^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 144 d^{2} f \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} + 4 d e^{5} + 24 d e^{4} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 15 d e^{3} f^{2} + 48 d e^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 54 d e^{2} f^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 288 d e^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} - 20 d e f^{4} + 180 d e f^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} + 36 d f^{4} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) - 72 d f^{2} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3} - 8 e^{5} f - 96 e^{3} f \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} + 36 e^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 11 e f^{5} - 48 e f^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{2} - 6 f^{5} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right) + 144 f^{3} \left(- \frac{d}{4} + \frac{f}{4} + \frac{\sqrt{3} i \left(d + 2 e + f\right)}{12}\right)^{3}}{3 d^{6} - 3 d^{5} f - 8 d^{4} e^{2} - 3 d^{4} f^{2} + 40 d^{3} e^{2} f + 6 d^{3} f^{3} - 16 d^{2} e^{4} - 48 d^{2} e^{2} f^{2} - 3 d^{2} f^{4} + 16 d e^{4} f + 40 d e^{2} f^{3} - 3 d f^{5} - 16 e^{4} f^{2} - 8 e^{2} f^{4} + 3 f^{6}} \right)} + \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) \log{\left(x + \frac{- 7 d^{5} e + 6 d^{5} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 25 d^{4} e f + 18 d^{4} f \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 15 d^{3} e^{3} - 18 d^{3} e^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 25 d^{3} e f^{2} + 60 d^{3} e \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 42 d^{3} f^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 72 d^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} + 108 d^{2} e^{2} f \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 20 d^{2} e f^{3} - 144 d^{2} e f \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 12 d^{2} f^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 144 d^{2} f \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} + 4 d e^{5} + 24 d e^{4} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 15 d e^{3} f^{2} + 48 d e^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 54 d e^{2} f^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 288 d e^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} - 20 d e f^{4} + 180 d e f^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} + 36 d f^{4} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 72 d f^{2} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} - 8 e^{5} f - 96 e^{3} f \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} + 36 e^{2} f^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 11 e f^{5} - 48 e f^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 6 f^{5} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 144 f^{3} \left(\frac{d}{4} - \frac{f}{4} - \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3}}{3 d^{6} - 3 d^{5} f - 8 d^{4} e^{2} - 3 d^{4} f^{2} + 40 d^{3} e^{2} f + 6 d^{3} f^{3} - 16 d^{2} e^{4} - 48 d^{2} e^{2} f^{2} - 3 d^{2} f^{4} + 16 d e^{4} f + 40 d e^{2} f^{3} - 3 d f^{5} - 16 e^{4} f^{2} - 8 e^{2} f^{4} + 3 f^{6}} \right)} + \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) \log{\left(x + \frac{- 7 d^{5} e + 6 d^{5} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 25 d^{4} e f + 18 d^{4} f \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 15 d^{3} e^{3} - 18 d^{3} e^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 25 d^{3} e f^{2} + 60 d^{3} e \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 42 d^{3} f^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 72 d^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} + 108 d^{2} e^{2} f \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 20 d^{2} e f^{3} - 144 d^{2} e f \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 12 d^{2} f^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 144 d^{2} f \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} + 4 d e^{5} + 24 d e^{4} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 15 d e^{3} f^{2} + 48 d e^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 54 d e^{2} f^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 288 d e^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} - 20 d e f^{4} + 180 d e f^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} + 36 d f^{4} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) - 72 d f^{2} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3} - 8 e^{5} f - 96 e^{3} f \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} + 36 e^{2} f^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 11 e f^{5} - 48 e f^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{2} - 6 f^{5} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right) + 144 f^{3} \left(\frac{d}{4} - \frac{f}{4} + \frac{\sqrt{3} i \left(d - 2 e + f\right)}{12}\right)^{3}}{3 d^{6} - 3 d^{5} f - 8 d^{4} e^{2} - 3 d^{4} f^{2} + 40 d^{3} e^{2} f + 6 d^{3} f^{3} - 16 d^{2} e^{4} - 48 d^{2} e^{2} f^{2} - 3 d^{2} f^{4} + 16 d e^{4} f + 40 d e^{2} f^{3} - 3 d f^{5} - 16 e^{4} f^{2} - 8 e^{2} f^{4} + 3 f^{6}} \right)}"," ",0,"(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)*log(x + (-7*d**5*e + 6*d**5*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 25*d**4*e*f + 18*d**4*f*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) - 15*d**3*e**3 - 18*d**3*e**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) - 25*d**3*e*f**2 + 60*d**3*e*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 - 42*d**3*f**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 72*d**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**3 + 108*d**2*e**2*f*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 20*d**2*e*f**3 - 144*d**2*e*f*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 - 12*d**2*f**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) - 144*d**2*f*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**3 + 4*d*e**5 + 24*d*e**4*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 15*d*e**3*f**2 + 48*d*e**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 - 54*d*e**2*f**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 288*d*e**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**3 - 20*d*e*f**4 + 180*d*e*f**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 + 36*d*f**4*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) - 72*d*f**2*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**3 - 8*e**5*f - 96*e**3*f*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 + 36*e**2*f**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 11*e*f**5 - 48*e*f**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**2 - 6*f**5*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12) + 144*f**3*(-d/4 + f/4 - sqrt(3)*I*(d + 2*e + f)/12)**3)/(3*d**6 - 3*d**5*f - 8*d**4*e**2 - 3*d**4*f**2 + 40*d**3*e**2*f + 6*d**3*f**3 - 16*d**2*e**4 - 48*d**2*e**2*f**2 - 3*d**2*f**4 + 16*d*e**4*f + 40*d*e**2*f**3 - 3*d*f**5 - 16*e**4*f**2 - 8*e**2*f**4 + 3*f**6)) + (-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)*log(x + (-7*d**5*e + 6*d**5*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 25*d**4*e*f + 18*d**4*f*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) - 15*d**3*e**3 - 18*d**3*e**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) - 25*d**3*e*f**2 + 60*d**3*e*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 - 42*d**3*f**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 72*d**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**3 + 108*d**2*e**2*f*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 20*d**2*e*f**3 - 144*d**2*e*f*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 - 12*d**2*f**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) - 144*d**2*f*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**3 + 4*d*e**5 + 24*d*e**4*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 15*d*e**3*f**2 + 48*d*e**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 - 54*d*e**2*f**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 288*d*e**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**3 - 20*d*e*f**4 + 180*d*e*f**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 + 36*d*f**4*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) - 72*d*f**2*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**3 - 8*e**5*f - 96*e**3*f*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 + 36*e**2*f**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 11*e*f**5 - 48*e*f**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**2 - 6*f**5*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12) + 144*f**3*(-d/4 + f/4 + sqrt(3)*I*(d + 2*e + f)/12)**3)/(3*d**6 - 3*d**5*f - 8*d**4*e**2 - 3*d**4*f**2 + 40*d**3*e**2*f + 6*d**3*f**3 - 16*d**2*e**4 - 48*d**2*e**2*f**2 - 3*d**2*f**4 + 16*d*e**4*f + 40*d*e**2*f**3 - 3*d*f**5 - 16*e**4*f**2 - 8*e**2*f**4 + 3*f**6)) + (d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)*log(x + (-7*d**5*e + 6*d**5*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 25*d**4*e*f + 18*d**4*f*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) - 15*d**3*e**3 - 18*d**3*e**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) - 25*d**3*e*f**2 + 60*d**3*e*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 - 42*d**3*f**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 72*d**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**3 + 108*d**2*e**2*f*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 20*d**2*e*f**3 - 144*d**2*e*f*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 - 12*d**2*f**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) - 144*d**2*f*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**3 + 4*d*e**5 + 24*d*e**4*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 15*d*e**3*f**2 + 48*d*e**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 - 54*d*e**2*f**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 288*d*e**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**3 - 20*d*e*f**4 + 180*d*e*f**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 + 36*d*f**4*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) - 72*d*f**2*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**3 - 8*e**5*f - 96*e**3*f*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 + 36*e**2*f**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 11*e*f**5 - 48*e*f**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**2 - 6*f**5*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12) + 144*f**3*(d/4 - f/4 - sqrt(3)*I*(d - 2*e + f)/12)**3)/(3*d**6 - 3*d**5*f - 8*d**4*e**2 - 3*d**4*f**2 + 40*d**3*e**2*f + 6*d**3*f**3 - 16*d**2*e**4 - 48*d**2*e**2*f**2 - 3*d**2*f**4 + 16*d*e**4*f + 40*d*e**2*f**3 - 3*d*f**5 - 16*e**4*f**2 - 8*e**2*f**4 + 3*f**6)) + (d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)*log(x + (-7*d**5*e + 6*d**5*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 25*d**4*e*f + 18*d**4*f*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) - 15*d**3*e**3 - 18*d**3*e**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) - 25*d**3*e*f**2 + 60*d**3*e*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 - 42*d**3*f**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 72*d**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**3 + 108*d**2*e**2*f*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 20*d**2*e*f**3 - 144*d**2*e*f*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 - 12*d**2*f**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) - 144*d**2*f*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**3 + 4*d*e**5 + 24*d*e**4*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 15*d*e**3*f**2 + 48*d*e**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 - 54*d*e**2*f**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 288*d*e**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**3 - 20*d*e*f**4 + 180*d*e*f**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 + 36*d*f**4*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) - 72*d*f**2*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**3 - 8*e**5*f - 96*e**3*f*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 + 36*e**2*f**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 11*e*f**5 - 48*e*f**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**2 - 6*f**5*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12) + 144*f**3*(d/4 - f/4 + sqrt(3)*I*(d - 2*e + f)/12)**3)/(3*d**6 - 3*d**5*f - 8*d**4*e**2 - 3*d**4*f**2 + 40*d**3*e**2*f + 6*d**3*f**3 - 16*d**2*e**4 - 48*d**2*e**2*f**2 - 3*d**2*f**4 + 16*d*e**4*f + 40*d*e**2*f**3 - 3*d*f**5 - 16*e**4*f**2 - 8*e**2*f**4 + 3*f**6))","C",0
17,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4+x**2+1),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
18,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
19,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
20,-1,0,0,0.000000," ","integrate((e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
21,-1,0,0,0.000000," ","integrate((f*x**2+e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
22,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
23,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
24,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
25,-1,0,0,0.000000," ","integrate((m*x**8+l*x**7+k*x**6+j*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
26,1,604,0,3.565423," ","integrate((e*x+d)/(x**4-5*x**2+4)**2,x)","- \frac{\left(d - 4 e\right) \log{\left(x + \frac{- 6006260 d^{4} e + 2341251 d^{4} \left(d - 4 e\right) - 18247680 d^{2} e^{3} + 24099840 d^{2} e^{2} \left(d - 4 e\right) + 7387904 d^{2} e \left(d - 4 e\right)^{2} - 665280 d^{2} \left(d - 4 e\right)^{3} + 587202560 e^{5} - 12582912 e^{4} \left(d - 4 e\right) - 36700160 e^{3} \left(d - 4 e\right)^{2} + 786432 e^{2} \left(d - 4 e\right)^{3}}{1675971 d^{5} - 66150400 d^{3} e^{2} + 318767104 d e^{4}} \right)}}{108} + \frac{\left(d + 4 e\right) \log{\left(x + \frac{- 6006260 d^{4} e - 2341251 d^{4} \left(d + 4 e\right) - 18247680 d^{2} e^{3} - 24099840 d^{2} e^{2} \left(d + 4 e\right) + 7387904 d^{2} e \left(d + 4 e\right)^{2} + 665280 d^{2} \left(d + 4 e\right)^{3} + 587202560 e^{5} + 12582912 e^{4} \left(d + 4 e\right) - 36700160 e^{3} \left(d + 4 e\right)^{2} - 786432 e^{2} \left(d + 4 e\right)^{3}}{1675971 d^{5} - 66150400 d^{3} e^{2} + 318767104 d e^{4}} \right)}}{108} + \frac{\left(19 d - 32 e\right) \log{\left(x + \frac{- 6006260 d^{4} e - \frac{2341251 d^{4} \left(19 d - 32 e\right)}{8} - 18247680 d^{2} e^{3} - 3012480 d^{2} e^{2} \left(19 d - 32 e\right) + 115436 d^{2} e \left(19 d - 32 e\right)^{2} + \frac{10395 d^{2} \left(19 d - 32 e\right)^{3}}{8} + 587202560 e^{5} + 1572864 e^{4} \left(19 d - 32 e\right) - 573440 e^{3} \left(19 d - 32 e\right)^{2} - 1536 e^{2} \left(19 d - 32 e\right)^{3}}{1675971 d^{5} - 66150400 d^{3} e^{2} + 318767104 d e^{4}} \right)}}{864} - \frac{\left(19 d + 32 e\right) \log{\left(x + \frac{- 6006260 d^{4} e + \frac{2341251 d^{4} \left(19 d + 32 e\right)}{8} - 18247680 d^{2} e^{3} + 3012480 d^{2} e^{2} \left(19 d + 32 e\right) + 115436 d^{2} e \left(19 d + 32 e\right)^{2} - \frac{10395 d^{2} \left(19 d + 32 e\right)^{3}}{8} + 587202560 e^{5} - 1572864 e^{4} \left(19 d + 32 e\right) - 573440 e^{3} \left(19 d + 32 e\right)^{2} + 1536 e^{2} \left(19 d + 32 e\right)^{3}}{1675971 d^{5} - 66150400 d^{3} e^{2} + 318767104 d e^{4}} \right)}}{864} + \frac{- 5 d x^{3} + 17 d x - 8 e x^{2} + 20 e}{72 x^{4} - 360 x^{2} + 288}"," ",0,"-(d - 4*e)*log(x + (-6006260*d**4*e + 2341251*d**4*(d - 4*e) - 18247680*d**2*e**3 + 24099840*d**2*e**2*(d - 4*e) + 7387904*d**2*e*(d - 4*e)**2 - 665280*d**2*(d - 4*e)**3 + 587202560*e**5 - 12582912*e**4*(d - 4*e) - 36700160*e**3*(d - 4*e)**2 + 786432*e**2*(d - 4*e)**3)/(1675971*d**5 - 66150400*d**3*e**2 + 318767104*d*e**4))/108 + (d + 4*e)*log(x + (-6006260*d**4*e - 2341251*d**4*(d + 4*e) - 18247680*d**2*e**3 - 24099840*d**2*e**2*(d + 4*e) + 7387904*d**2*e*(d + 4*e)**2 + 665280*d**2*(d + 4*e)**3 + 587202560*e**5 + 12582912*e**4*(d + 4*e) - 36700160*e**3*(d + 4*e)**2 - 786432*e**2*(d + 4*e)**3)/(1675971*d**5 - 66150400*d**3*e**2 + 318767104*d*e**4))/108 + (19*d - 32*e)*log(x + (-6006260*d**4*e - 2341251*d**4*(19*d - 32*e)/8 - 18247680*d**2*e**3 - 3012480*d**2*e**2*(19*d - 32*e) + 115436*d**2*e*(19*d - 32*e)**2 + 10395*d**2*(19*d - 32*e)**3/8 + 587202560*e**5 + 1572864*e**4*(19*d - 32*e) - 573440*e**3*(19*d - 32*e)**2 - 1536*e**2*(19*d - 32*e)**3)/(1675971*d**5 - 66150400*d**3*e**2 + 318767104*d*e**4))/864 - (19*d + 32*e)*log(x + (-6006260*d**4*e + 2341251*d**4*(19*d + 32*e)/8 - 18247680*d**2*e**3 + 3012480*d**2*e**2*(19*d + 32*e) + 115436*d**2*e*(19*d + 32*e)**2 - 10395*d**2*(19*d + 32*e)**3/8 + 587202560*e**5 - 1572864*e**4*(19*d + 32*e) - 573440*e**3*(19*d + 32*e)**2 + 1536*e**2*(19*d + 32*e)**3)/(1675971*d**5 - 66150400*d**3*e**2 + 318767104*d*e**4))/864 + (-5*d*x**3 + 17*d*x - 8*e*x**2 + 20*e)/(72*x**4 - 360*x**2 + 288)","B",0
27,1,2689,0,118.426469," ","integrate((f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","- \frac{\left(d - 4 e + 7 f\right) \log{\left(x + \frac{- 6006260 d^{5} e + 2341251 d^{5} \left(d - 4 e + 7 f\right) - 246016240 d^{4} e f + 31626180 d^{4} f \left(d - 4 e + 7 f\right) - 18247680 d^{3} e^{3} + 24099840 d^{3} e^{2} \left(d - 4 e + 7 f\right) - 2758371200 d^{3} e f^{2} + 7387904 d^{3} e \left(d - 4 e + 7 f\right)^{2} + 171122976 d^{3} f^{2} \left(d - 4 e + 7 f\right) - 665280 d^{3} \left(d - 4 e + 7 f\right)^{3} + 298598400 d^{2} e^{3} f + 369487872 d^{2} e^{2} f \left(d - 4 e + 7 f\right) - 13192256000 d^{2} e f^{3} + 90885120 d^{2} e f \left(d - 4 e + 7 f\right)^{2} + 441486720 d^{2} f^{3} \left(d - 4 e + 7 f\right) - 5536512 d^{2} f \left(d - 4 e + 7 f\right)^{3} + 587202560 d e^{5} - 12582912 d e^{4} \left(d - 4 e + 7 f\right) + 1353646080 d e^{3} f^{2} - 36700160 d e^{3} \left(d - 4 e + 7 f\right)^{2} + 1448755200 d e^{2} f^{2} \left(d - 4 e + 7 f\right) + 786432 d e^{2} \left(d - 4 e + 7 f\right)^{3} - 28282393600 d e f^{4} + 362729472 d e f^{2} \left(d - 4 e + 7 f\right)^{2} + 399575808 d f^{4} \left(d - 4 e + 7 f\right) - 10368000 d f^{2} \left(d - 4 e + 7 f\right)^{3} + 2751463424 e^{5} f + 251658240 e^{4} f \left(d - 4 e + 7 f\right) - 530841600 e^{3} f^{3} - 171966464 e^{3} f \left(d - 4 e + 7 f\right)^{2} + 1935212544 e^{2} f^{3} \left(d - 4 e + 7 f\right) - 15728640 e^{2} f \left(d - 4 e + 7 f\right)^{3} - 21886889984 e f^{5} + 483737600 e f^{3} \left(d - 4 e + 7 f\right)^{2} - 212474880 f^{5} \left(d - 4 e + 7 f\right) + 4534272 f^{3} \left(d - 4 e + 7 f\right)^{3}}{1675971 d^{6} + 28507545 d^{5} f - 66150400 d^{4} e^{2} + 168075324 d^{4} f^{2} - 1091117056 d^{3} e^{2} f + 384095520 d^{3} f^{3} + 318767104 d^{2} e^{4} - 6528860160 d^{2} e^{2} f^{2} + 162082944 d^{2} f^{4} + 3103784960 d e^{4} f - 17414619136 d e^{2} f^{3} - 305130240 d f^{5} + 6106906624 e^{4} f^{2} - 17414225920 e^{2} f^{4} + 67931136 f^{6}} \right)}}{108} + \frac{\left(d + 4 e + 7 f\right) \log{\left(x + \frac{- 6006260 d^{5} e - 2341251 d^{5} \left(d + 4 e + 7 f\right) - 246016240 d^{4} e f - 31626180 d^{4} f \left(d + 4 e + 7 f\right) - 18247680 d^{3} e^{3} - 24099840 d^{3} e^{2} \left(d + 4 e + 7 f\right) - 2758371200 d^{3} e f^{2} + 7387904 d^{3} e \left(d + 4 e + 7 f\right)^{2} - 171122976 d^{3} f^{2} \left(d + 4 e + 7 f\right) + 665280 d^{3} \left(d + 4 e + 7 f\right)^{3} + 298598400 d^{2} e^{3} f - 369487872 d^{2} e^{2} f \left(d + 4 e + 7 f\right) - 13192256000 d^{2} e f^{3} + 90885120 d^{2} e f \left(d + 4 e + 7 f\right)^{2} - 441486720 d^{2} f^{3} \left(d + 4 e + 7 f\right) + 5536512 d^{2} f \left(d + 4 e + 7 f\right)^{3} + 587202560 d e^{5} + 12582912 d e^{4} \left(d + 4 e + 7 f\right) + 1353646080 d e^{3} f^{2} - 36700160 d e^{3} \left(d + 4 e + 7 f\right)^{2} - 1448755200 d e^{2} f^{2} \left(d + 4 e + 7 f\right) - 786432 d e^{2} \left(d + 4 e + 7 f\right)^{3} - 28282393600 d e f^{4} + 362729472 d e f^{2} \left(d + 4 e + 7 f\right)^{2} - 399575808 d f^{4} \left(d + 4 e + 7 f\right) + 10368000 d f^{2} \left(d + 4 e + 7 f\right)^{3} + 2751463424 e^{5} f - 251658240 e^{4} f \left(d + 4 e + 7 f\right) - 530841600 e^{3} f^{3} - 171966464 e^{3} f \left(d + 4 e + 7 f\right)^{2} - 1935212544 e^{2} f^{3} \left(d + 4 e + 7 f\right) + 15728640 e^{2} f \left(d + 4 e + 7 f\right)^{3} - 21886889984 e f^{5} + 483737600 e f^{3} \left(d + 4 e + 7 f\right)^{2} + 212474880 f^{5} \left(d + 4 e + 7 f\right) - 4534272 f^{3} \left(d + 4 e + 7 f\right)^{3}}{1675971 d^{6} + 28507545 d^{5} f - 66150400 d^{4} e^{2} + 168075324 d^{4} f^{2} - 1091117056 d^{3} e^{2} f + 384095520 d^{3} f^{3} + 318767104 d^{2} e^{4} - 6528860160 d^{2} e^{2} f^{2} + 162082944 d^{2} f^{4} + 3103784960 d e^{4} f - 17414619136 d e^{2} f^{3} - 305130240 d f^{5} + 6106906624 e^{4} f^{2} - 17414225920 e^{2} f^{4} + 67931136 f^{6}} \right)}}{108} + \frac{\left(19 d - 32 e + 52 f\right) \log{\left(x + \frac{- 6006260 d^{5} e - \frac{2341251 d^{5} \left(19 d - 32 e + 52 f\right)}{8} - 246016240 d^{4} e f - \frac{7906545 d^{4} f \left(19 d - 32 e + 52 f\right)}{2} - 18247680 d^{3} e^{3} - 3012480 d^{3} e^{2} \left(19 d - 32 e + 52 f\right) - 2758371200 d^{3} e f^{2} + 115436 d^{3} e \left(19 d - 32 e + 52 f\right)^{2} - 21390372 d^{3} f^{2} \left(19 d - 32 e + 52 f\right) + \frac{10395 d^{3} \left(19 d - 32 e + 52 f\right)^{3}}{8} + 298598400 d^{2} e^{3} f - 46185984 d^{2} e^{2} f \left(19 d - 32 e + 52 f\right) - 13192256000 d^{2} e f^{3} + 1420080 d^{2} e f \left(19 d - 32 e + 52 f\right)^{2} - 55185840 d^{2} f^{3} \left(19 d - 32 e + 52 f\right) + \frac{21627 d^{2} f \left(19 d - 32 e + 52 f\right)^{3}}{2} + 587202560 d e^{5} + 1572864 d e^{4} \left(19 d - 32 e + 52 f\right) + 1353646080 d e^{3} f^{2} - 573440 d e^{3} \left(19 d - 32 e + 52 f\right)^{2} - 181094400 d e^{2} f^{2} \left(19 d - 32 e + 52 f\right) - 1536 d e^{2} \left(19 d - 32 e + 52 f\right)^{3} - 28282393600 d e f^{4} + 5667648 d e f^{2} \left(19 d - 32 e + 52 f\right)^{2} - 49946976 d f^{4} \left(19 d - 32 e + 52 f\right) + 20250 d f^{2} \left(19 d - 32 e + 52 f\right)^{3} + 2751463424 e^{5} f - 31457280 e^{4} f \left(19 d - 32 e + 52 f\right) - 530841600 e^{3} f^{3} - 2686976 e^{3} f \left(19 d - 32 e + 52 f\right)^{2} - 241901568 e^{2} f^{3} \left(19 d - 32 e + 52 f\right) + 30720 e^{2} f \left(19 d - 32 e + 52 f\right)^{3} - 21886889984 e f^{5} + 7558400 e f^{3} \left(19 d - 32 e + 52 f\right)^{2} + 26559360 f^{5} \left(19 d - 32 e + 52 f\right) - 8856 f^{3} \left(19 d - 32 e + 52 f\right)^{3}}{1675971 d^{6} + 28507545 d^{5} f - 66150400 d^{4} e^{2} + 168075324 d^{4} f^{2} - 1091117056 d^{3} e^{2} f + 384095520 d^{3} f^{3} + 318767104 d^{2} e^{4} - 6528860160 d^{2} e^{2} f^{2} + 162082944 d^{2} f^{4} + 3103784960 d e^{4} f - 17414619136 d e^{2} f^{3} - 305130240 d f^{5} + 6106906624 e^{4} f^{2} - 17414225920 e^{2} f^{4} + 67931136 f^{6}} \right)}}{864} - \frac{\left(19 d + 32 e + 52 f\right) \log{\left(x + \frac{- 6006260 d^{5} e + \frac{2341251 d^{5} \left(19 d + 32 e + 52 f\right)}{8} - 246016240 d^{4} e f + \frac{7906545 d^{4} f \left(19 d + 32 e + 52 f\right)}{2} - 18247680 d^{3} e^{3} + 3012480 d^{3} e^{2} \left(19 d + 32 e + 52 f\right) - 2758371200 d^{3} e f^{2} + 115436 d^{3} e \left(19 d + 32 e + 52 f\right)^{2} + 21390372 d^{3} f^{2} \left(19 d + 32 e + 52 f\right) - \frac{10395 d^{3} \left(19 d + 32 e + 52 f\right)^{3}}{8} + 298598400 d^{2} e^{3} f + 46185984 d^{2} e^{2} f \left(19 d + 32 e + 52 f\right) - 13192256000 d^{2} e f^{3} + 1420080 d^{2} e f \left(19 d + 32 e + 52 f\right)^{2} + 55185840 d^{2} f^{3} \left(19 d + 32 e + 52 f\right) - \frac{21627 d^{2} f \left(19 d + 32 e + 52 f\right)^{3}}{2} + 587202560 d e^{5} - 1572864 d e^{4} \left(19 d + 32 e + 52 f\right) + 1353646080 d e^{3} f^{2} - 573440 d e^{3} \left(19 d + 32 e + 52 f\right)^{2} + 181094400 d e^{2} f^{2} \left(19 d + 32 e + 52 f\right) + 1536 d e^{2} \left(19 d + 32 e + 52 f\right)^{3} - 28282393600 d e f^{4} + 5667648 d e f^{2} \left(19 d + 32 e + 52 f\right)^{2} + 49946976 d f^{4} \left(19 d + 32 e + 52 f\right) - 20250 d f^{2} \left(19 d + 32 e + 52 f\right)^{3} + 2751463424 e^{5} f + 31457280 e^{4} f \left(19 d + 32 e + 52 f\right) - 530841600 e^{3} f^{3} - 2686976 e^{3} f \left(19 d + 32 e + 52 f\right)^{2} + 241901568 e^{2} f^{3} \left(19 d + 32 e + 52 f\right) - 30720 e^{2} f \left(19 d + 32 e + 52 f\right)^{3} - 21886889984 e f^{5} + 7558400 e f^{3} \left(19 d + 32 e + 52 f\right)^{2} - 26559360 f^{5} \left(19 d + 32 e + 52 f\right) + 8856 f^{3} \left(19 d + 32 e + 52 f\right)^{3}}{1675971 d^{6} + 28507545 d^{5} f - 66150400 d^{4} e^{2} + 168075324 d^{4} f^{2} - 1091117056 d^{3} e^{2} f + 384095520 d^{3} f^{3} + 318767104 d^{2} e^{4} - 6528860160 d^{2} e^{2} f^{2} + 162082944 d^{2} f^{4} + 3103784960 d e^{4} f - 17414619136 d e^{2} f^{3} - 305130240 d f^{5} + 6106906624 e^{4} f^{2} - 17414225920 e^{2} f^{4} + 67931136 f^{6}} \right)}}{864} + \frac{- 8 e x^{2} + 20 e + x^{3} \left(- 5 d - 8 f\right) + x \left(17 d + 20 f\right)}{72 x^{4} - 360 x^{2} + 288}"," ",0,"-(d - 4*e + 7*f)*log(x + (-6006260*d**5*e + 2341251*d**5*(d - 4*e + 7*f) - 246016240*d**4*e*f + 31626180*d**4*f*(d - 4*e + 7*f) - 18247680*d**3*e**3 + 24099840*d**3*e**2*(d - 4*e + 7*f) - 2758371200*d**3*e*f**2 + 7387904*d**3*e*(d - 4*e + 7*f)**2 + 171122976*d**3*f**2*(d - 4*e + 7*f) - 665280*d**3*(d - 4*e + 7*f)**3 + 298598400*d**2*e**3*f + 369487872*d**2*e**2*f*(d - 4*e + 7*f) - 13192256000*d**2*e*f**3 + 90885120*d**2*e*f*(d - 4*e + 7*f)**2 + 441486720*d**2*f**3*(d - 4*e + 7*f) - 5536512*d**2*f*(d - 4*e + 7*f)**3 + 587202560*d*e**5 - 12582912*d*e**4*(d - 4*e + 7*f) + 1353646080*d*e**3*f**2 - 36700160*d*e**3*(d - 4*e + 7*f)**2 + 1448755200*d*e**2*f**2*(d - 4*e + 7*f) + 786432*d*e**2*(d - 4*e + 7*f)**3 - 28282393600*d*e*f**4 + 362729472*d*e*f**2*(d - 4*e + 7*f)**2 + 399575808*d*f**4*(d - 4*e + 7*f) - 10368000*d*f**2*(d - 4*e + 7*f)**3 + 2751463424*e**5*f + 251658240*e**4*f*(d - 4*e + 7*f) - 530841600*e**3*f**3 - 171966464*e**3*f*(d - 4*e + 7*f)**2 + 1935212544*e**2*f**3*(d - 4*e + 7*f) - 15728640*e**2*f*(d - 4*e + 7*f)**3 - 21886889984*e*f**5 + 483737600*e*f**3*(d - 4*e + 7*f)**2 - 212474880*f**5*(d - 4*e + 7*f) + 4534272*f**3*(d - 4*e + 7*f)**3)/(1675971*d**6 + 28507545*d**5*f - 66150400*d**4*e**2 + 168075324*d**4*f**2 - 1091117056*d**3*e**2*f + 384095520*d**3*f**3 + 318767104*d**2*e**4 - 6528860160*d**2*e**2*f**2 + 162082944*d**2*f**4 + 3103784960*d*e**4*f - 17414619136*d*e**2*f**3 - 305130240*d*f**5 + 6106906624*e**4*f**2 - 17414225920*e**2*f**4 + 67931136*f**6))/108 + (d + 4*e + 7*f)*log(x + (-6006260*d**5*e - 2341251*d**5*(d + 4*e + 7*f) - 246016240*d**4*e*f - 31626180*d**4*f*(d + 4*e + 7*f) - 18247680*d**3*e**3 - 24099840*d**3*e**2*(d + 4*e + 7*f) - 2758371200*d**3*e*f**2 + 7387904*d**3*e*(d + 4*e + 7*f)**2 - 171122976*d**3*f**2*(d + 4*e + 7*f) + 665280*d**3*(d + 4*e + 7*f)**3 + 298598400*d**2*e**3*f - 369487872*d**2*e**2*f*(d + 4*e + 7*f) - 13192256000*d**2*e*f**3 + 90885120*d**2*e*f*(d + 4*e + 7*f)**2 - 441486720*d**2*f**3*(d + 4*e + 7*f) + 5536512*d**2*f*(d + 4*e + 7*f)**3 + 587202560*d*e**5 + 12582912*d*e**4*(d + 4*e + 7*f) + 1353646080*d*e**3*f**2 - 36700160*d*e**3*(d + 4*e + 7*f)**2 - 1448755200*d*e**2*f**2*(d + 4*e + 7*f) - 786432*d*e**2*(d + 4*e + 7*f)**3 - 28282393600*d*e*f**4 + 362729472*d*e*f**2*(d + 4*e + 7*f)**2 - 399575808*d*f**4*(d + 4*e + 7*f) + 10368000*d*f**2*(d + 4*e + 7*f)**3 + 2751463424*e**5*f - 251658240*e**4*f*(d + 4*e + 7*f) - 530841600*e**3*f**3 - 171966464*e**3*f*(d + 4*e + 7*f)**2 - 1935212544*e**2*f**3*(d + 4*e + 7*f) + 15728640*e**2*f*(d + 4*e + 7*f)**3 - 21886889984*e*f**5 + 483737600*e*f**3*(d + 4*e + 7*f)**2 + 212474880*f**5*(d + 4*e + 7*f) - 4534272*f**3*(d + 4*e + 7*f)**3)/(1675971*d**6 + 28507545*d**5*f - 66150400*d**4*e**2 + 168075324*d**4*f**2 - 1091117056*d**3*e**2*f + 384095520*d**3*f**3 + 318767104*d**2*e**4 - 6528860160*d**2*e**2*f**2 + 162082944*d**2*f**4 + 3103784960*d*e**4*f - 17414619136*d*e**2*f**3 - 305130240*d*f**5 + 6106906624*e**4*f**2 - 17414225920*e**2*f**4 + 67931136*f**6))/108 + (19*d - 32*e + 52*f)*log(x + (-6006260*d**5*e - 2341251*d**5*(19*d - 32*e + 52*f)/8 - 246016240*d**4*e*f - 7906545*d**4*f*(19*d - 32*e + 52*f)/2 - 18247680*d**3*e**3 - 3012480*d**3*e**2*(19*d - 32*e + 52*f) - 2758371200*d**3*e*f**2 + 115436*d**3*e*(19*d - 32*e + 52*f)**2 - 21390372*d**3*f**2*(19*d - 32*e + 52*f) + 10395*d**3*(19*d - 32*e + 52*f)**3/8 + 298598400*d**2*e**3*f - 46185984*d**2*e**2*f*(19*d - 32*e + 52*f) - 13192256000*d**2*e*f**3 + 1420080*d**2*e*f*(19*d - 32*e + 52*f)**2 - 55185840*d**2*f**3*(19*d - 32*e + 52*f) + 21627*d**2*f*(19*d - 32*e + 52*f)**3/2 + 587202560*d*e**5 + 1572864*d*e**4*(19*d - 32*e + 52*f) + 1353646080*d*e**3*f**2 - 573440*d*e**3*(19*d - 32*e + 52*f)**2 - 181094400*d*e**2*f**2*(19*d - 32*e + 52*f) - 1536*d*e**2*(19*d - 32*e + 52*f)**3 - 28282393600*d*e*f**4 + 5667648*d*e*f**2*(19*d - 32*e + 52*f)**2 - 49946976*d*f**4*(19*d - 32*e + 52*f) + 20250*d*f**2*(19*d - 32*e + 52*f)**3 + 2751463424*e**5*f - 31457280*e**4*f*(19*d - 32*e + 52*f) - 530841600*e**3*f**3 - 2686976*e**3*f*(19*d - 32*e + 52*f)**2 - 241901568*e**2*f**3*(19*d - 32*e + 52*f) + 30720*e**2*f*(19*d - 32*e + 52*f)**3 - 21886889984*e*f**5 + 7558400*e*f**3*(19*d - 32*e + 52*f)**2 + 26559360*f**5*(19*d - 32*e + 52*f) - 8856*f**3*(19*d - 32*e + 52*f)**3)/(1675971*d**6 + 28507545*d**5*f - 66150400*d**4*e**2 + 168075324*d**4*f**2 - 1091117056*d**3*e**2*f + 384095520*d**3*f**3 + 318767104*d**2*e**4 - 6528860160*d**2*e**2*f**2 + 162082944*d**2*f**4 + 3103784960*d*e**4*f - 17414619136*d*e**2*f**3 - 305130240*d*f**5 + 6106906624*e**4*f**2 - 17414225920*e**2*f**4 + 67931136*f**6))/864 - (19*d + 32*e + 52*f)*log(x + (-6006260*d**5*e + 2341251*d**5*(19*d + 32*e + 52*f)/8 - 246016240*d**4*e*f + 7906545*d**4*f*(19*d + 32*e + 52*f)/2 - 18247680*d**3*e**3 + 3012480*d**3*e**2*(19*d + 32*e + 52*f) - 2758371200*d**3*e*f**2 + 115436*d**3*e*(19*d + 32*e + 52*f)**2 + 21390372*d**3*f**2*(19*d + 32*e + 52*f) - 10395*d**3*(19*d + 32*e + 52*f)**3/8 + 298598400*d**2*e**3*f + 46185984*d**2*e**2*f*(19*d + 32*e + 52*f) - 13192256000*d**2*e*f**3 + 1420080*d**2*e*f*(19*d + 32*e + 52*f)**2 + 55185840*d**2*f**3*(19*d + 32*e + 52*f) - 21627*d**2*f*(19*d + 32*e + 52*f)**3/2 + 587202560*d*e**5 - 1572864*d*e**4*(19*d + 32*e + 52*f) + 1353646080*d*e**3*f**2 - 573440*d*e**3*(19*d + 32*e + 52*f)**2 + 181094400*d*e**2*f**2*(19*d + 32*e + 52*f) + 1536*d*e**2*(19*d + 32*e + 52*f)**3 - 28282393600*d*e*f**4 + 5667648*d*e*f**2*(19*d + 32*e + 52*f)**2 + 49946976*d*f**4*(19*d + 32*e + 52*f) - 20250*d*f**2*(19*d + 32*e + 52*f)**3 + 2751463424*e**5*f + 31457280*e**4*f*(19*d + 32*e + 52*f) - 530841600*e**3*f**3 - 2686976*e**3*f*(19*d + 32*e + 52*f)**2 + 241901568*e**2*f**3*(19*d + 32*e + 52*f) - 30720*e**2*f*(19*d + 32*e + 52*f)**3 - 21886889984*e*f**5 + 7558400*e*f**3*(19*d + 32*e + 52*f)**2 - 26559360*f**5*(19*d + 32*e + 52*f) + 8856*f**3*(19*d + 32*e + 52*f)**3)/(1675971*d**6 + 28507545*d**5*f - 66150400*d**4*e**2 + 168075324*d**4*f**2 - 1091117056*d**3*e**2*f + 384095520*d**3*f**3 + 318767104*d**2*e**4 - 6528860160*d**2*e**2*f**2 + 162082944*d**2*f**4 + 3103784960*d*e**4*f - 17414619136*d*e**2*f**3 - 305130240*d*f**5 + 6106906624*e**4*f**2 - 17414225920*e**2*f**4 + 67931136*f**6))/864 + (-8*e*x**2 + 20*e + x**3*(-5*d - 8*f) + x*(17*d + 20*f))/(72*x**4 - 360*x**2 + 288)","B",0
28,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
29,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
30,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
31,1,952,0,3.494579," ","integrate((e*x+d)/(x**4+x**2+1)**2,x)","\left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) \log{\left(x + \frac{- 10309 d^{4} e + 1026 d^{4} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) - 7200 d^{2} e^{3} - 31536 d^{2} e^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) + 108432 d^{2} e \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{2} + 163296 d^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{3} + 1792 e^{5} + 11520 e^{4} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) + 48384 e^{3} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{2} + 311040 e^{2} \left(- \frac{d}{4} - \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{3}}{3348 d^{5} - 11408 d^{3} e^{2} - 7936 d e^{4}} \right)} + \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) \log{\left(x + \frac{- 10309 d^{4} e + 1026 d^{4} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) - 7200 d^{2} e^{3} - 31536 d^{2} e^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) + 108432 d^{2} e \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{2} + 163296 d^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{3} + 1792 e^{5} + 11520 e^{4} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right) + 48384 e^{3} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{2} + 311040 e^{2} \left(- \frac{d}{4} + \frac{\sqrt{3} i \left(d + 2 e\right)}{18}\right)^{3}}{3348 d^{5} - 11408 d^{3} e^{2} - 7936 d e^{4}} \right)} + \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) \log{\left(x + \frac{- 10309 d^{4} e + 1026 d^{4} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) - 7200 d^{2} e^{3} - 31536 d^{2} e^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) + 108432 d^{2} e \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{2} + 163296 d^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{3} + 1792 e^{5} + 11520 e^{4} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) + 48384 e^{3} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{2} + 311040 e^{2} \left(\frac{d}{4} - \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{3}}{3348 d^{5} - 11408 d^{3} e^{2} - 7936 d e^{4}} \right)} + \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) \log{\left(x + \frac{- 10309 d^{4} e + 1026 d^{4} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) - 7200 d^{2} e^{3} - 31536 d^{2} e^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) + 108432 d^{2} e \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{2} + 163296 d^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{3} + 1792 e^{5} + 11520 e^{4} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right) + 48384 e^{3} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{2} + 311040 e^{2} \left(\frac{d}{4} + \frac{\sqrt{3} i \left(d - 2 e\right)}{18}\right)^{3}}{3348 d^{5} - 11408 d^{3} e^{2} - 7936 d e^{4}} \right)} + \frac{- d x^{3} + d x + 2 e x^{2} + e}{6 x^{4} + 6 x^{2} + 6}"," ",0,"(-d/4 - sqrt(3)*I*(d + 2*e)/18)*log(x + (-10309*d**4*e + 1026*d**4*(-d/4 - sqrt(3)*I*(d + 2*e)/18) - 7200*d**2*e**3 - 31536*d**2*e**2*(-d/4 - sqrt(3)*I*(d + 2*e)/18) + 108432*d**2*e*(-d/4 - sqrt(3)*I*(d + 2*e)/18)**2 + 163296*d**2*(-d/4 - sqrt(3)*I*(d + 2*e)/18)**3 + 1792*e**5 + 11520*e**4*(-d/4 - sqrt(3)*I*(d + 2*e)/18) + 48384*e**3*(-d/4 - sqrt(3)*I*(d + 2*e)/18)**2 + 311040*e**2*(-d/4 - sqrt(3)*I*(d + 2*e)/18)**3)/(3348*d**5 - 11408*d**3*e**2 - 7936*d*e**4)) + (-d/4 + sqrt(3)*I*(d + 2*e)/18)*log(x + (-10309*d**4*e + 1026*d**4*(-d/4 + sqrt(3)*I*(d + 2*e)/18) - 7200*d**2*e**3 - 31536*d**2*e**2*(-d/4 + sqrt(3)*I*(d + 2*e)/18) + 108432*d**2*e*(-d/4 + sqrt(3)*I*(d + 2*e)/18)**2 + 163296*d**2*(-d/4 + sqrt(3)*I*(d + 2*e)/18)**3 + 1792*e**5 + 11520*e**4*(-d/4 + sqrt(3)*I*(d + 2*e)/18) + 48384*e**3*(-d/4 + sqrt(3)*I*(d + 2*e)/18)**2 + 311040*e**2*(-d/4 + sqrt(3)*I*(d + 2*e)/18)**3)/(3348*d**5 - 11408*d**3*e**2 - 7936*d*e**4)) + (d/4 - sqrt(3)*I*(d - 2*e)/18)*log(x + (-10309*d**4*e + 1026*d**4*(d/4 - sqrt(3)*I*(d - 2*e)/18) - 7200*d**2*e**3 - 31536*d**2*e**2*(d/4 - sqrt(3)*I*(d - 2*e)/18) + 108432*d**2*e*(d/4 - sqrt(3)*I*(d - 2*e)/18)**2 + 163296*d**2*(d/4 - sqrt(3)*I*(d - 2*e)/18)**3 + 1792*e**5 + 11520*e**4*(d/4 - sqrt(3)*I*(d - 2*e)/18) + 48384*e**3*(d/4 - sqrt(3)*I*(d - 2*e)/18)**2 + 311040*e**2*(d/4 - sqrt(3)*I*(d - 2*e)/18)**3)/(3348*d**5 - 11408*d**3*e**2 - 7936*d*e**4)) + (d/4 + sqrt(3)*I*(d - 2*e)/18)*log(x + (-10309*d**4*e + 1026*d**4*(d/4 + sqrt(3)*I*(d - 2*e)/18) - 7200*d**2*e**3 - 31536*d**2*e**2*(d/4 + sqrt(3)*I*(d - 2*e)/18) + 108432*d**2*e*(d/4 + sqrt(3)*I*(d - 2*e)/18)**2 + 163296*d**2*(d/4 + sqrt(3)*I*(d - 2*e)/18)**3 + 1792*e**5 + 11520*e**4*(d/4 + sqrt(3)*I*(d - 2*e)/18) + 48384*e**3*(d/4 + sqrt(3)*I*(d - 2*e)/18)**2 + 311040*e**2*(d/4 + sqrt(3)*I*(d - 2*e)/18)**3)/(3348*d**5 - 11408*d**3*e**2 - 7936*d*e**4)) + (-d*x**3 + d*x + 2*e*x**2 + e)/(6*x**4 + 6*x**2 + 6)","C",0
32,1,4106,0,108.822724," ","integrate((f*x**2+e*x+d)/(x**4+x**2+1)**2,x)","\left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) \log{\left(x + \frac{- 164944 d^{5} e + 16416 d^{5} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 336520 d^{4} e f + 200664 d^{4} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 115200 d^{3} e^{3} - 504576 d^{3} e^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 272380 d^{3} e f^{2} + 1734912 d^{3} e \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 229500 d^{3} f^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 2612736 d^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 51840 d^{2} e^{3} f + 881280 d^{2} e^{2} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 119420 d^{2} e f^{3} - 2477952 d^{2} e f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 50436 d^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 2519424 d^{2} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 28672 d e^{5} + 184320 d e^{4} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 8640 d e^{3} f^{2} + 774144 d e^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 409536 d e^{2} f^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 4976640 d e^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} - 31040 d e f^{4} + 1270080 d e f^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 14040 d f^{4} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 139968 d f^{2} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} - 20480 e^{5} f - 36864 e^{4} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 2880 e^{3} f^{3} - 552960 e^{3} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 70848 e^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 995328 e^{2} f \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 3956 e f^{5} - 209088 e f^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 3996 f^{5} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 233280 f^{3} \left(- \frac{d}{4} + \frac{f}{8} - \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3}}{53568 d^{6} - 69984 d^{5} f - 182528 d^{4} e^{2} + 23652 d^{4} f^{2} + 377344 d^{3} e^{2} f + 5400 d^{3} f^{3} - 126976 d^{2} e^{4} - 278400 d^{2} e^{2} f^{2} - 4131 d^{2} f^{4} + 102400 d e^{4} f + 93568 d e^{2} f^{3} + 81 d f^{5} - 28672 e^{4} f^{2} - 11648 e^{2} f^{4} + 189 f^{6}} \right)} + \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) \log{\left(x + \frac{- 164944 d^{5} e + 16416 d^{5} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 336520 d^{4} e f + 200664 d^{4} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 115200 d^{3} e^{3} - 504576 d^{3} e^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 272380 d^{3} e f^{2} + 1734912 d^{3} e \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 229500 d^{3} f^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 2612736 d^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 51840 d^{2} e^{3} f + 881280 d^{2} e^{2} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 119420 d^{2} e f^{3} - 2477952 d^{2} e f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 50436 d^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 2519424 d^{2} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 28672 d e^{5} + 184320 d e^{4} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 8640 d e^{3} f^{2} + 774144 d e^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 409536 d e^{2} f^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 4976640 d e^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} - 31040 d e f^{4} + 1270080 d e f^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 14040 d f^{4} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 139968 d f^{2} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} - 20480 e^{5} f - 36864 e^{4} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 2880 e^{3} f^{3} - 552960 e^{3} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} + 70848 e^{2} f^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) - 995328 e^{2} f \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3} + 3956 e f^{5} - 209088 e f^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{2} - 3996 f^{5} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right) + 233280 f^{3} \left(- \frac{d}{4} + \frac{f}{8} + \frac{\sqrt{3} i \left(4 d + 8 e + f\right)}{72}\right)^{3}}{53568 d^{6} - 69984 d^{5} f - 182528 d^{4} e^{2} + 23652 d^{4} f^{2} + 377344 d^{3} e^{2} f + 5400 d^{3} f^{3} - 126976 d^{2} e^{4} - 278400 d^{2} e^{2} f^{2} - 4131 d^{2} f^{4} + 102400 d e^{4} f + 93568 d e^{2} f^{3} + 81 d f^{5} - 28672 e^{4} f^{2} - 11648 e^{2} f^{4} + 189 f^{6}} \right)} + \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) \log{\left(x + \frac{- 164944 d^{5} e + 16416 d^{5} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 336520 d^{4} e f + 200664 d^{4} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 115200 d^{3} e^{3} - 504576 d^{3} e^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 272380 d^{3} e f^{2} + 1734912 d^{3} e \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 229500 d^{3} f^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 2612736 d^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 51840 d^{2} e^{3} f + 881280 d^{2} e^{2} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 119420 d^{2} e f^{3} - 2477952 d^{2} e f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 50436 d^{2} f^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 2519424 d^{2} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 28672 d e^{5} + 184320 d e^{4} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 8640 d e^{3} f^{2} + 774144 d e^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 409536 d e^{2} f^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 4976640 d e^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} - 31040 d e f^{4} + 1270080 d e f^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 14040 d f^{4} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 139968 d f^{2} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} - 20480 e^{5} f - 36864 e^{4} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 2880 e^{3} f^{3} - 552960 e^{3} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 70848 e^{2} f^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 995328 e^{2} f \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 3956 e f^{5} - 209088 e f^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 3996 f^{5} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 233280 f^{3} \left(\frac{d}{4} - \frac{f}{8} - \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3}}{53568 d^{6} - 69984 d^{5} f - 182528 d^{4} e^{2} + 23652 d^{4} f^{2} + 377344 d^{3} e^{2} f + 5400 d^{3} f^{3} - 126976 d^{2} e^{4} - 278400 d^{2} e^{2} f^{2} - 4131 d^{2} f^{4} + 102400 d e^{4} f + 93568 d e^{2} f^{3} + 81 d f^{5} - 28672 e^{4} f^{2} - 11648 e^{2} f^{4} + 189 f^{6}} \right)} + \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) \log{\left(x + \frac{- 164944 d^{5} e + 16416 d^{5} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 336520 d^{4} e f + 200664 d^{4} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 115200 d^{3} e^{3} - 504576 d^{3} e^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 272380 d^{3} e f^{2} + 1734912 d^{3} e \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 229500 d^{3} f^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 2612736 d^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 51840 d^{2} e^{3} f + 881280 d^{2} e^{2} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 119420 d^{2} e f^{3} - 2477952 d^{2} e f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 50436 d^{2} f^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 2519424 d^{2} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 28672 d e^{5} + 184320 d e^{4} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 8640 d e^{3} f^{2} + 774144 d e^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 409536 d e^{2} f^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 4976640 d e^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} - 31040 d e f^{4} + 1270080 d e f^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 14040 d f^{4} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 139968 d f^{2} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} - 20480 e^{5} f - 36864 e^{4} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 2880 e^{3} f^{3} - 552960 e^{3} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} + 70848 e^{2} f^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) - 995328 e^{2} f \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3} + 3956 e f^{5} - 209088 e f^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{2} - 3996 f^{5} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right) + 233280 f^{3} \left(\frac{d}{4} - \frac{f}{8} + \frac{\sqrt{3} i \left(4 d - 8 e + f\right)}{72}\right)^{3}}{53568 d^{6} - 69984 d^{5} f - 182528 d^{4} e^{2} + 23652 d^{4} f^{2} + 377344 d^{3} e^{2} f + 5400 d^{3} f^{3} - 126976 d^{2} e^{4} - 278400 d^{2} e^{2} f^{2} - 4131 d^{2} f^{4} + 102400 d e^{4} f + 93568 d e^{2} f^{3} + 81 d f^{5} - 28672 e^{4} f^{2} - 11648 e^{2} f^{4} + 189 f^{6}} \right)} + \frac{2 e x^{2} + e + x^{3} \left(- d + 2 f\right) + x \left(d + f\right)}{6 x^{4} + 6 x^{2} + 6}"," ",0,"(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)*log(x + (-164944*d**5*e + 16416*d**5*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 336520*d**4*e*f + 200664*d**4*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) - 115200*d**3*e**3 - 504576*d**3*e**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) - 272380*d**3*e*f**2 + 1734912*d**3*e*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 229500*d**3*f**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 2612736*d**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 51840*d**2*e**3*f + 881280*d**2*e**2*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 119420*d**2*e*f**3 - 2477952*d**2*e*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 50436*d**2*f**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) - 2519424*d**2*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 28672*d*e**5 + 184320*d*e**4*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 8640*d*e**3*f**2 + 774144*d*e**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 409536*d*e**2*f**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 4976640*d*e**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3 - 31040*d*e*f**4 + 1270080*d*e*f**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 14040*d*f**4*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 139968*d*f**2*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3 - 20480*e**5*f - 36864*e**4*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) - 2880*e**3*f**3 - 552960*e**3*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 70848*e**2*f**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) - 995328*e**2*f*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 3956*e*f**5 - 209088*e*f**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 3996*f**5*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72) + 233280*f**3*(-d/4 + f/8 - sqrt(3)*I*(4*d + 8*e + f)/72)**3)/(53568*d**6 - 69984*d**5*f - 182528*d**4*e**2 + 23652*d**4*f**2 + 377344*d**3*e**2*f + 5400*d**3*f**3 - 126976*d**2*e**4 - 278400*d**2*e**2*f**2 - 4131*d**2*f**4 + 102400*d*e**4*f + 93568*d*e**2*f**3 + 81*d*f**5 - 28672*e**4*f**2 - 11648*e**2*f**4 + 189*f**6)) + (-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)*log(x + (-164944*d**5*e + 16416*d**5*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 336520*d**4*e*f + 200664*d**4*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) - 115200*d**3*e**3 - 504576*d**3*e**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) - 272380*d**3*e*f**2 + 1734912*d**3*e*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 229500*d**3*f**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 2612736*d**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 51840*d**2*e**3*f + 881280*d**2*e**2*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 119420*d**2*e*f**3 - 2477952*d**2*e*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 50436*d**2*f**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) - 2519424*d**2*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 28672*d*e**5 + 184320*d*e**4*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 8640*d*e**3*f**2 + 774144*d*e**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 409536*d*e**2*f**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 4976640*d*e**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3 - 31040*d*e*f**4 + 1270080*d*e*f**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 14040*d*f**4*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 139968*d*f**2*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3 - 20480*e**5*f - 36864*e**4*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) - 2880*e**3*f**3 - 552960*e**3*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 + 70848*e**2*f**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) - 995328*e**2*f*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3 + 3956*e*f**5 - 209088*e*f**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**2 - 3996*f**5*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72) + 233280*f**3*(-d/4 + f/8 + sqrt(3)*I*(4*d + 8*e + f)/72)**3)/(53568*d**6 - 69984*d**5*f - 182528*d**4*e**2 + 23652*d**4*f**2 + 377344*d**3*e**2*f + 5400*d**3*f**3 - 126976*d**2*e**4 - 278400*d**2*e**2*f**2 - 4131*d**2*f**4 + 102400*d*e**4*f + 93568*d*e**2*f**3 + 81*d*f**5 - 28672*e**4*f**2 - 11648*e**2*f**4 + 189*f**6)) + (d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)*log(x + (-164944*d**5*e + 16416*d**5*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 336520*d**4*e*f + 200664*d**4*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) - 115200*d**3*e**3 - 504576*d**3*e**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) - 272380*d**3*e*f**2 + 1734912*d**3*e*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 229500*d**3*f**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 2612736*d**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 51840*d**2*e**3*f + 881280*d**2*e**2*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 119420*d**2*e*f**3 - 2477952*d**2*e*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 50436*d**2*f**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) - 2519424*d**2*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 28672*d*e**5 + 184320*d*e**4*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 8640*d*e**3*f**2 + 774144*d*e**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 409536*d*e**2*f**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 4976640*d*e**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3 - 31040*d*e*f**4 + 1270080*d*e*f**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 14040*d*f**4*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 139968*d*f**2*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3 - 20480*e**5*f - 36864*e**4*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) - 2880*e**3*f**3 - 552960*e**3*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 70848*e**2*f**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) - 995328*e**2*f*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 3956*e*f**5 - 209088*e*f**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 3996*f**5*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72) + 233280*f**3*(d/4 - f/8 - sqrt(3)*I*(4*d - 8*e + f)/72)**3)/(53568*d**6 - 69984*d**5*f - 182528*d**4*e**2 + 23652*d**4*f**2 + 377344*d**3*e**2*f + 5400*d**3*f**3 - 126976*d**2*e**4 - 278400*d**2*e**2*f**2 - 4131*d**2*f**4 + 102400*d*e**4*f + 93568*d*e**2*f**3 + 81*d*f**5 - 28672*e**4*f**2 - 11648*e**2*f**4 + 189*f**6)) + (d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)*log(x + (-164944*d**5*e + 16416*d**5*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 336520*d**4*e*f + 200664*d**4*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) - 115200*d**3*e**3 - 504576*d**3*e**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) - 272380*d**3*e*f**2 + 1734912*d**3*e*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 229500*d**3*f**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 2612736*d**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 51840*d**2*e**3*f + 881280*d**2*e**2*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 119420*d**2*e*f**3 - 2477952*d**2*e*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 50436*d**2*f**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) - 2519424*d**2*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 28672*d*e**5 + 184320*d*e**4*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 8640*d*e**3*f**2 + 774144*d*e**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 409536*d*e**2*f**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 4976640*d*e**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3 - 31040*d*e*f**4 + 1270080*d*e*f**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 14040*d*f**4*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 139968*d*f**2*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3 - 20480*e**5*f - 36864*e**4*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) - 2880*e**3*f**3 - 552960*e**3*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 + 70848*e**2*f**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) - 995328*e**2*f*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3 + 3956*e*f**5 - 209088*e*f**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**2 - 3996*f**5*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72) + 233280*f**3*(d/4 - f/8 + sqrt(3)*I*(4*d - 8*e + f)/72)**3)/(53568*d**6 - 69984*d**5*f - 182528*d**4*e**2 + 23652*d**4*f**2 + 377344*d**3*e**2*f + 5400*d**3*f**3 - 126976*d**2*e**4 - 278400*d**2*e**2*f**2 - 4131*d**2*f**4 + 102400*d*e**4*f + 93568*d*e**2*f**3 + 81*d*f**5 - 28672*e**4*f**2 - 11648*e**2*f**4 + 189*f**6)) + (2*e*x**2 + e + x**3*(-d + 2*f) + x*(d + f))/(6*x**4 + 6*x**2 + 6)","C",0
33,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
34,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
35,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
36,-1,0,0,0.000000," ","integrate((e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
37,-1,0,0,0.000000," ","integrate((f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
38,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
39,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
40,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
41,-1,0,0,0.000000," ","integrate((m*x**8+l*x**7+k*x**6+j*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
42,1,668,0,3.687012," ","integrate((e*x+d)/(x**4-5*x**2+4)**3,x)","\frac{\left(13 d - 16 e\right) \log{\left(x + \frac{- 1106258459719280 d^{4} e - 13113710954343 d^{4} \left(13 d - 16 e\right) - 817263343042560 d^{2} e^{3} + 153628968222720 d^{2} e^{2} \left(13 d - 16 e\right) + 9530197557248 d^{2} e \left(13 d - 16 e\right)^{2} + 88038005760 d^{2} \left(13 d - 16 e\right)^{3} + 5035763255214080 e^{5} + 142661633703936 e^{4} \left(13 d - 16 e\right) - 19670950215680 e^{3} \left(13 d - 16 e\right)^{2} - 557272006656 e^{2} \left(13 d - 16 e\right)^{3}}{22941256248261 d^{5} - 2312740746035200 d^{3} e^{2} + 4473912813420544 d e^{4}} \right)}}{1296} - \frac{\left(13 d + 16 e\right) \log{\left(x + \frac{- 1106258459719280 d^{4} e + 13113710954343 d^{4} \left(13 d + 16 e\right) - 817263343042560 d^{2} e^{3} - 153628968222720 d^{2} e^{2} \left(13 d + 16 e\right) + 9530197557248 d^{2} e \left(13 d + 16 e\right)^{2} - 88038005760 d^{2} \left(13 d + 16 e\right)^{3} + 5035763255214080 e^{5} - 142661633703936 e^{4} \left(13 d + 16 e\right) - 19670950215680 e^{3} \left(13 d + 16 e\right)^{2} + 557272006656 e^{2} \left(13 d + 16 e\right)^{3}}{22941256248261 d^{5} - 2312740746035200 d^{3} e^{2} + 4473912813420544 d e^{4}} \right)}}{1296} - \frac{\left(313 d - 512 e\right) \log{\left(x + \frac{- 1106258459719280 d^{4} e + \frac{13113710954343 d^{4} \left(313 d - 512 e\right)}{32} - 817263343042560 d^{2} e^{3} - 4800905256960 d^{2} e^{2} \left(313 d - 512 e\right) + 9306833552 d^{2} e \left(313 d - 512 e\right)^{2} - \frac{85974615 d^{2} \left(313 d - 512 e\right)^{3}}{32} + 5035763255214080 e^{5} - 4458176053248 e^{4} \left(313 d - 512 e\right) - 19209912320 e^{3} \left(313 d - 512 e\right)^{2} + 17006592 e^{2} \left(313 d - 512 e\right)^{3}}{22941256248261 d^{5} - 2312740746035200 d^{3} e^{2} + 4473912813420544 d e^{4}} \right)}}{41472} + \frac{\left(313 d + 512 e\right) \log{\left(x + \frac{- 1106258459719280 d^{4} e - \frac{13113710954343 d^{4} \left(313 d + 512 e\right)}{32} - 817263343042560 d^{2} e^{3} + 4800905256960 d^{2} e^{2} \left(313 d + 512 e\right) + 9306833552 d^{2} e \left(313 d + 512 e\right)^{2} + \frac{85974615 d^{2} \left(313 d + 512 e\right)^{3}}{32} + 5035763255214080 e^{5} + 4458176053248 e^{4} \left(313 d + 512 e\right) - 19209912320 e^{3} \left(313 d + 512 e\right)^{2} - 17006592 e^{2} \left(313 d + 512 e\right)^{3}}{22941256248261 d^{5} - 2312740746035200 d^{3} e^{2} + 4473912813420544 d e^{4}} \right)}}{41472} + \frac{35 d x^{7} - 234 d x^{5} + 315 d x^{3} + 172 d x + 128 e x^{6} - 960 e x^{4} + 1920 e x^{2} - 800 e}{3456 x^{8} - 34560 x^{6} + 114048 x^{4} - 138240 x^{2} + 55296}"," ",0,"(13*d - 16*e)*log(x + (-1106258459719280*d**4*e - 13113710954343*d**4*(13*d - 16*e) - 817263343042560*d**2*e**3 + 153628968222720*d**2*e**2*(13*d - 16*e) + 9530197557248*d**2*e*(13*d - 16*e)**2 + 88038005760*d**2*(13*d - 16*e)**3 + 5035763255214080*e**5 + 142661633703936*e**4*(13*d - 16*e) - 19670950215680*e**3*(13*d - 16*e)**2 - 557272006656*e**2*(13*d - 16*e)**3)/(22941256248261*d**5 - 2312740746035200*d**3*e**2 + 4473912813420544*d*e**4))/1296 - (13*d + 16*e)*log(x + (-1106258459719280*d**4*e + 13113710954343*d**4*(13*d + 16*e) - 817263343042560*d**2*e**3 - 153628968222720*d**2*e**2*(13*d + 16*e) + 9530197557248*d**2*e*(13*d + 16*e)**2 - 88038005760*d**2*(13*d + 16*e)**3 + 5035763255214080*e**5 - 142661633703936*e**4*(13*d + 16*e) - 19670950215680*e**3*(13*d + 16*e)**2 + 557272006656*e**2*(13*d + 16*e)**3)/(22941256248261*d**5 - 2312740746035200*d**3*e**2 + 4473912813420544*d*e**4))/1296 - (313*d - 512*e)*log(x + (-1106258459719280*d**4*e + 13113710954343*d**4*(313*d - 512*e)/32 - 817263343042560*d**2*e**3 - 4800905256960*d**2*e**2*(313*d - 512*e) + 9306833552*d**2*e*(313*d - 512*e)**2 - 85974615*d**2*(313*d - 512*e)**3/32 + 5035763255214080*e**5 - 4458176053248*e**4*(313*d - 512*e) - 19209912320*e**3*(313*d - 512*e)**2 + 17006592*e**2*(313*d - 512*e)**3)/(22941256248261*d**5 - 2312740746035200*d**3*e**2 + 4473912813420544*d*e**4))/41472 + (313*d + 512*e)*log(x + (-1106258459719280*d**4*e - 13113710954343*d**4*(313*d + 512*e)/32 - 817263343042560*d**2*e**3 + 4800905256960*d**2*e**2*(313*d + 512*e) + 9306833552*d**2*e*(313*d + 512*e)**2 + 85974615*d**2*(313*d + 512*e)**3/32 + 5035763255214080*e**5 + 4458176053248*e**4*(313*d + 512*e) - 19209912320*e**3*(313*d + 512*e)**2 - 17006592*e**2*(313*d + 512*e)**3)/(22941256248261*d**5 - 2312740746035200*d**3*e**2 + 4473912813420544*d*e**4))/41472 + (35*d*x**7 - 234*d*x**5 + 315*d*x**3 + 172*d*x + 128*e*x**6 - 960*e*x**4 + 1920*e*x**2 - 800*e)/(3456*x**8 - 34560*x**6 + 114048*x**4 - 138240*x**2 + 55296)","B",0
43,1,2822,0,124.286855," ","integrate((f*x**2+e*x+d)/(x**4-5*x**2+4)**3,x)","\frac{\left(13 d - 16 e + 25 f\right) \log{\left(x + \frac{- 1106258459719280 d^{5} e - 13113710954343 d^{5} \left(13 d - 16 e + 25 f\right) - 12929482401572800 d^{4} e f - 107063904267900 d^{4} f \left(13 d - 16 e + 25 f\right) - 817263343042560 d^{3} e^{3} + 153628968222720 d^{3} e^{2} \left(13 d - 16 e + 25 f\right) - 59478343838144000 d^{3} e f^{2} + 9530197557248 d^{3} e \left(13 d - 16 e + 25 f\right)^{2} - 324891412840800 d^{3} f^{2} \left(13 d - 16 e + 25 f\right) + 88038005760 d^{3} \left(13 d - 16 e + 25 f\right)^{3} - 2885705898393600 d^{2} e^{3} f + 1014848673546240 d^{2} e^{2} f \left(13 d - 16 e + 25 f\right) - 134905286808320000 d^{2} e f^{3} + 63469758382080 d^{2} e f \left(13 d - 16 e + 25 f\right)^{2} - 422972724528000 d^{2} f^{3} \left(13 d - 16 e + 25 f\right) + 364616847360 d^{2} f \left(13 d - 16 e + 25 f\right)^{3} + 5035763255214080 d e^{5} + 142661633703936 d e^{4} \left(13 d - 16 e + 25 f\right) - 2138314899456000 d e^{3} f^{2} - 19670950215680 d e^{3} \left(13 d - 16 e + 25 f\right)^{2} + 2257033730457600 d e^{2} f^{2} \left(13 d - 16 e + 25 f\right) - 557272006656 d e^{2} \left(13 d - 16 e + 25 f\right)^{3} - 151082645593600000 d e f^{4} + 141056507904000 d e f^{2} \left(13 d - 16 e + 25 f\right)^{2} - 167683154400000 d f^{4} \left(13 d - 16 e + 25 f\right) + 339373670400 d f^{2} \left(13 d - 16 e + 25 f\right)^{3} + 10643272556871680 e^{5} f + 214404767416320 e^{4} f \left(13 d - 16 e + 25 f\right) + 529992253440000 e^{3} f^{3} - 41575283425280 e^{3} f \left(13 d - 16 e + 25 f\right)^{2} + 1671759396864000 e^{2} f^{3} \left(13 d - 16 e + 25 f\right) - 837518622720 e^{2} f \left(13 d - 16 e + 25 f\right)^{3} - 66895452108800000 e f^{5} + 104485486592000 e f^{3} \left(13 d - 16 e + 25 f\right)^{2} + 51041923200000 f^{5} \left(13 d - 16 e + 25 f\right) - 80289792000 f^{3} \left(13 d - 16 e + 25 f\right)^{3}}{22941256248261 d^{6} + 197271407316645 d^{5} f - 2312740746035200 d^{4} e^{2} + 612862910928900 d^{4} f^{2} - 20566607354920960 d^{3} e^{2} f + 767363353812000 d^{3} f^{3} + 4473912813420544 d^{2} e^{4} - 68552762169753600 d^{2} e^{2} f^{2} + 197499222000000 d^{2} f^{4} + 20324472439439360 d e^{4} f - 101559983669248000 d e^{2} f^{3} - 182883938400000 d f^{5} + 22539988369408000 e^{4} f^{2} - 56422196838400000 e^{2} f^{4} + 21520080000000 f^{6}} \right)}}{1296} - \frac{\left(13 d + 16 e + 25 f\right) \log{\left(x + \frac{- 1106258459719280 d^{5} e + 13113710954343 d^{5} \left(13 d + 16 e + 25 f\right) - 12929482401572800 d^{4} e f + 107063904267900 d^{4} f \left(13 d + 16 e + 25 f\right) - 817263343042560 d^{3} e^{3} - 153628968222720 d^{3} e^{2} \left(13 d + 16 e + 25 f\right) - 59478343838144000 d^{3} e f^{2} + 9530197557248 d^{3} e \left(13 d + 16 e + 25 f\right)^{2} + 324891412840800 d^{3} f^{2} \left(13 d + 16 e + 25 f\right) - 88038005760 d^{3} \left(13 d + 16 e + 25 f\right)^{3} - 2885705898393600 d^{2} e^{3} f - 1014848673546240 d^{2} e^{2} f \left(13 d + 16 e + 25 f\right) - 134905286808320000 d^{2} e f^{3} + 63469758382080 d^{2} e f \left(13 d + 16 e + 25 f\right)^{2} + 422972724528000 d^{2} f^{3} \left(13 d + 16 e + 25 f\right) - 364616847360 d^{2} f \left(13 d + 16 e + 25 f\right)^{3} + 5035763255214080 d e^{5} - 142661633703936 d e^{4} \left(13 d + 16 e + 25 f\right) - 2138314899456000 d e^{3} f^{2} - 19670950215680 d e^{3} \left(13 d + 16 e + 25 f\right)^{2} - 2257033730457600 d e^{2} f^{2} \left(13 d + 16 e + 25 f\right) + 557272006656 d e^{2} \left(13 d + 16 e + 25 f\right)^{3} - 151082645593600000 d e f^{4} + 141056507904000 d e f^{2} \left(13 d + 16 e + 25 f\right)^{2} + 167683154400000 d f^{4} \left(13 d + 16 e + 25 f\right) - 339373670400 d f^{2} \left(13 d + 16 e + 25 f\right)^{3} + 10643272556871680 e^{5} f - 214404767416320 e^{4} f \left(13 d + 16 e + 25 f\right) + 529992253440000 e^{3} f^{3} - 41575283425280 e^{3} f \left(13 d + 16 e + 25 f\right)^{2} - 1671759396864000 e^{2} f^{3} \left(13 d + 16 e + 25 f\right) + 837518622720 e^{2} f \left(13 d + 16 e + 25 f\right)^{3} - 66895452108800000 e f^{5} + 104485486592000 e f^{3} \left(13 d + 16 e + 25 f\right)^{2} - 51041923200000 f^{5} \left(13 d + 16 e + 25 f\right) + 80289792000 f^{3} \left(13 d + 16 e + 25 f\right)^{3}}{22941256248261 d^{6} + 197271407316645 d^{5} f - 2312740746035200 d^{4} e^{2} + 612862910928900 d^{4} f^{2} - 20566607354920960 d^{3} e^{2} f + 767363353812000 d^{3} f^{3} + 4473912813420544 d^{2} e^{4} - 68552762169753600 d^{2} e^{2} f^{2} + 197499222000000 d^{2} f^{4} + 20324472439439360 d e^{4} f - 101559983669248000 d e^{2} f^{3} - 182883938400000 d f^{5} + 22539988369408000 e^{4} f^{2} - 56422196838400000 e^{2} f^{4} + 21520080000000 f^{6}} \right)}}{1296} - \frac{\left(313 d - 512 e + 820 f\right) \log{\left(x + \frac{- 1106258459719280 d^{5} e + \frac{13113710954343 d^{5} \left(313 d - 512 e + 820 f\right)}{32} - 12929482401572800 d^{4} e f + \frac{26765976066975 d^{4} f \left(313 d - 512 e + 820 f\right)}{8} - 817263343042560 d^{3} e^{3} - 4800905256960 d^{3} e^{2} \left(313 d - 512 e + 820 f\right) - 59478343838144000 d^{3} e f^{2} + 9306833552 d^{3} e \left(313 d - 512 e + 820 f\right)^{2} + 10152856651275 d^{3} f^{2} \left(313 d - 512 e + 820 f\right) - \frac{85974615 d^{3} \left(313 d - 512 e + 820 f\right)^{3}}{32} - 2885705898393600 d^{2} e^{3} f - 31714021048320 d^{2} e^{2} f \left(313 d - 512 e + 820 f\right) - 134905286808320000 d^{2} e f^{3} + 61982185920 d^{2} e f \left(313 d - 512 e + 820 f\right)^{2} + 13217897641500 d^{2} f^{3} \left(313 d - 512 e + 820 f\right) - \frac{89017785 d^{2} f \left(313 d - 512 e + 820 f\right)^{3}}{8} + 5035763255214080 d e^{5} - 4458176053248 d e^{4} \left(313 d - 512 e + 820 f\right) - 2138314899456000 d e^{3} f^{2} - 19209912320 d e^{3} \left(313 d - 512 e + 820 f\right)^{2} - 70532304076800 d e^{2} f^{2} \left(313 d - 512 e + 820 f\right) + 17006592 d e^{2} \left(313 d - 512 e + 820 f\right)^{3} - 151082645593600000 d e f^{4} + 137750496000 d e f^{2} \left(313 d - 512 e + 820 f\right)^{2} + 5240098575000 d f^{4} \left(313 d - 512 e + 820 f\right) - \frac{20713725 d f^{2} \left(313 d - 512 e + 820 f\right)^{3}}{2} + 10643272556871680 e^{5} f - 6700148981760 e^{4} f \left(313 d - 512 e + 820 f\right) + 529992253440000 e^{3} f^{3} - 40600862720 e^{3} f \left(313 d - 512 e + 820 f\right)^{2} - 52242481152000 e^{2} f^{3} \left(313 d - 512 e + 820 f\right) + 25559040 e^{2} f \left(313 d - 512 e + 820 f\right)^{3} - 66895452108800000 e f^{5} + 102036608000 e f^{3} \left(313 d - 512 e + 820 f\right)^{2} - 1595060100000 f^{5} \left(313 d - 512 e + 820 f\right) + 2450250 f^{3} \left(313 d - 512 e + 820 f\right)^{3}}{22941256248261 d^{6} + 197271407316645 d^{5} f - 2312740746035200 d^{4} e^{2} + 612862910928900 d^{4} f^{2} - 20566607354920960 d^{3} e^{2} f + 767363353812000 d^{3} f^{3} + 4473912813420544 d^{2} e^{4} - 68552762169753600 d^{2} e^{2} f^{2} + 197499222000000 d^{2} f^{4} + 20324472439439360 d e^{4} f - 101559983669248000 d e^{2} f^{3} - 182883938400000 d f^{5} + 22539988369408000 e^{4} f^{2} - 56422196838400000 e^{2} f^{4} + 21520080000000 f^{6}} \right)}}{41472} + \frac{\left(313 d + 512 e + 820 f\right) \log{\left(x + \frac{- 1106258459719280 d^{5} e - \frac{13113710954343 d^{5} \left(313 d + 512 e + 820 f\right)}{32} - 12929482401572800 d^{4} e f - \frac{26765976066975 d^{4} f \left(313 d + 512 e + 820 f\right)}{8} - 817263343042560 d^{3} e^{3} + 4800905256960 d^{3} e^{2} \left(313 d + 512 e + 820 f\right) - 59478343838144000 d^{3} e f^{2} + 9306833552 d^{3} e \left(313 d + 512 e + 820 f\right)^{2} - 10152856651275 d^{3} f^{2} \left(313 d + 512 e + 820 f\right) + \frac{85974615 d^{3} \left(313 d + 512 e + 820 f\right)^{3}}{32} - 2885705898393600 d^{2} e^{3} f + 31714021048320 d^{2} e^{2} f \left(313 d + 512 e + 820 f\right) - 134905286808320000 d^{2} e f^{3} + 61982185920 d^{2} e f \left(313 d + 512 e + 820 f\right)^{2} - 13217897641500 d^{2} f^{3} \left(313 d + 512 e + 820 f\right) + \frac{89017785 d^{2} f \left(313 d + 512 e + 820 f\right)^{3}}{8} + 5035763255214080 d e^{5} + 4458176053248 d e^{4} \left(313 d + 512 e + 820 f\right) - 2138314899456000 d e^{3} f^{2} - 19209912320 d e^{3} \left(313 d + 512 e + 820 f\right)^{2} + 70532304076800 d e^{2} f^{2} \left(313 d + 512 e + 820 f\right) - 17006592 d e^{2} \left(313 d + 512 e + 820 f\right)^{3} - 151082645593600000 d e f^{4} + 137750496000 d e f^{2} \left(313 d + 512 e + 820 f\right)^{2} - 5240098575000 d f^{4} \left(313 d + 512 e + 820 f\right) + \frac{20713725 d f^{2} \left(313 d + 512 e + 820 f\right)^{3}}{2} + 10643272556871680 e^{5} f + 6700148981760 e^{4} f \left(313 d + 512 e + 820 f\right) + 529992253440000 e^{3} f^{3} - 40600862720 e^{3} f \left(313 d + 512 e + 820 f\right)^{2} + 52242481152000 e^{2} f^{3} \left(313 d + 512 e + 820 f\right) - 25559040 e^{2} f \left(313 d + 512 e + 820 f\right)^{3} - 66895452108800000 e f^{5} + 102036608000 e f^{3} \left(313 d + 512 e + 820 f\right)^{2} + 1595060100000 f^{5} \left(313 d + 512 e + 820 f\right) - 2450250 f^{3} \left(313 d + 512 e + 820 f\right)^{3}}{22941256248261 d^{6} + 197271407316645 d^{5} f - 2312740746035200 d^{4} e^{2} + 612862910928900 d^{4} f^{2} - 20566607354920960 d^{3} e^{2} f + 767363353812000 d^{3} f^{3} + 4473912813420544 d^{2} e^{4} - 68552762169753600 d^{2} e^{2} f^{2} + 197499222000000 d^{2} f^{4} + 20324472439439360 d e^{4} f - 101559983669248000 d e^{2} f^{3} - 182883938400000 d f^{5} + 22539988369408000 e^{4} f^{2} - 56422196838400000 e^{2} f^{4} + 21520080000000 f^{6}} \right)}}{41472} + \frac{128 e x^{6} - 960 e x^{4} + 1920 e x^{2} - 800 e + x^{7} \left(35 d + 140 f\right) + x^{5} \left(- 234 d - 1080 f\right) + x^{3} \left(315 d + 2268 f\right) + x \left(172 d - 1040 f\right)}{3456 x^{8} - 34560 x^{6} + 114048 x^{4} - 138240 x^{2} + 55296}"," ",0,"(13*d - 16*e + 25*f)*log(x + (-1106258459719280*d**5*e - 13113710954343*d**5*(13*d - 16*e + 25*f) - 12929482401572800*d**4*e*f - 107063904267900*d**4*f*(13*d - 16*e + 25*f) - 817263343042560*d**3*e**3 + 153628968222720*d**3*e**2*(13*d - 16*e + 25*f) - 59478343838144000*d**3*e*f**2 + 9530197557248*d**3*e*(13*d - 16*e + 25*f)**2 - 324891412840800*d**3*f**2*(13*d - 16*e + 25*f) + 88038005760*d**3*(13*d - 16*e + 25*f)**3 - 2885705898393600*d**2*e**3*f + 1014848673546240*d**2*e**2*f*(13*d - 16*e + 25*f) - 134905286808320000*d**2*e*f**3 + 63469758382080*d**2*e*f*(13*d - 16*e + 25*f)**2 - 422972724528000*d**2*f**3*(13*d - 16*e + 25*f) + 364616847360*d**2*f*(13*d - 16*e + 25*f)**3 + 5035763255214080*d*e**5 + 142661633703936*d*e**4*(13*d - 16*e + 25*f) - 2138314899456000*d*e**3*f**2 - 19670950215680*d*e**3*(13*d - 16*e + 25*f)**2 + 2257033730457600*d*e**2*f**2*(13*d - 16*e + 25*f) - 557272006656*d*e**2*(13*d - 16*e + 25*f)**3 - 151082645593600000*d*e*f**4 + 141056507904000*d*e*f**2*(13*d - 16*e + 25*f)**2 - 167683154400000*d*f**4*(13*d - 16*e + 25*f) + 339373670400*d*f**2*(13*d - 16*e + 25*f)**3 + 10643272556871680*e**5*f + 214404767416320*e**4*f*(13*d - 16*e + 25*f) + 529992253440000*e**3*f**3 - 41575283425280*e**3*f*(13*d - 16*e + 25*f)**2 + 1671759396864000*e**2*f**3*(13*d - 16*e + 25*f) - 837518622720*e**2*f*(13*d - 16*e + 25*f)**3 - 66895452108800000*e*f**5 + 104485486592000*e*f**3*(13*d - 16*e + 25*f)**2 + 51041923200000*f**5*(13*d - 16*e + 25*f) - 80289792000*f**3*(13*d - 16*e + 25*f)**3)/(22941256248261*d**6 + 197271407316645*d**5*f - 2312740746035200*d**4*e**2 + 612862910928900*d**4*f**2 - 20566607354920960*d**3*e**2*f + 767363353812000*d**3*f**3 + 4473912813420544*d**2*e**4 - 68552762169753600*d**2*e**2*f**2 + 197499222000000*d**2*f**4 + 20324472439439360*d*e**4*f - 101559983669248000*d*e**2*f**3 - 182883938400000*d*f**5 + 22539988369408000*e**4*f**2 - 56422196838400000*e**2*f**4 + 21520080000000*f**6))/1296 - (13*d + 16*e + 25*f)*log(x + (-1106258459719280*d**5*e + 13113710954343*d**5*(13*d + 16*e + 25*f) - 12929482401572800*d**4*e*f + 107063904267900*d**4*f*(13*d + 16*e + 25*f) - 817263343042560*d**3*e**3 - 153628968222720*d**3*e**2*(13*d + 16*e + 25*f) - 59478343838144000*d**3*e*f**2 + 9530197557248*d**3*e*(13*d + 16*e + 25*f)**2 + 324891412840800*d**3*f**2*(13*d + 16*e + 25*f) - 88038005760*d**3*(13*d + 16*e + 25*f)**3 - 2885705898393600*d**2*e**3*f - 1014848673546240*d**2*e**2*f*(13*d + 16*e + 25*f) - 134905286808320000*d**2*e*f**3 + 63469758382080*d**2*e*f*(13*d + 16*e + 25*f)**2 + 422972724528000*d**2*f**3*(13*d + 16*e + 25*f) - 364616847360*d**2*f*(13*d + 16*e + 25*f)**3 + 5035763255214080*d*e**5 - 142661633703936*d*e**4*(13*d + 16*e + 25*f) - 2138314899456000*d*e**3*f**2 - 19670950215680*d*e**3*(13*d + 16*e + 25*f)**2 - 2257033730457600*d*e**2*f**2*(13*d + 16*e + 25*f) + 557272006656*d*e**2*(13*d + 16*e + 25*f)**3 - 151082645593600000*d*e*f**4 + 141056507904000*d*e*f**2*(13*d + 16*e + 25*f)**2 + 167683154400000*d*f**4*(13*d + 16*e + 25*f) - 339373670400*d*f**2*(13*d + 16*e + 25*f)**3 + 10643272556871680*e**5*f - 214404767416320*e**4*f*(13*d + 16*e + 25*f) + 529992253440000*e**3*f**3 - 41575283425280*e**3*f*(13*d + 16*e + 25*f)**2 - 1671759396864000*e**2*f**3*(13*d + 16*e + 25*f) + 837518622720*e**2*f*(13*d + 16*e + 25*f)**3 - 66895452108800000*e*f**5 + 104485486592000*e*f**3*(13*d + 16*e + 25*f)**2 - 51041923200000*f**5*(13*d + 16*e + 25*f) + 80289792000*f**3*(13*d + 16*e + 25*f)**3)/(22941256248261*d**6 + 197271407316645*d**5*f - 2312740746035200*d**4*e**2 + 612862910928900*d**4*f**2 - 20566607354920960*d**3*e**2*f + 767363353812000*d**3*f**3 + 4473912813420544*d**2*e**4 - 68552762169753600*d**2*e**2*f**2 + 197499222000000*d**2*f**4 + 20324472439439360*d*e**4*f - 101559983669248000*d*e**2*f**3 - 182883938400000*d*f**5 + 22539988369408000*e**4*f**2 - 56422196838400000*e**2*f**4 + 21520080000000*f**6))/1296 - (313*d - 512*e + 820*f)*log(x + (-1106258459719280*d**5*e + 13113710954343*d**5*(313*d - 512*e + 820*f)/32 - 12929482401572800*d**4*e*f + 26765976066975*d**4*f*(313*d - 512*e + 820*f)/8 - 817263343042560*d**3*e**3 - 4800905256960*d**3*e**2*(313*d - 512*e + 820*f) - 59478343838144000*d**3*e*f**2 + 9306833552*d**3*e*(313*d - 512*e + 820*f)**2 + 10152856651275*d**3*f**2*(313*d - 512*e + 820*f) - 85974615*d**3*(313*d - 512*e + 820*f)**3/32 - 2885705898393600*d**2*e**3*f - 31714021048320*d**2*e**2*f*(313*d - 512*e + 820*f) - 134905286808320000*d**2*e*f**3 + 61982185920*d**2*e*f*(313*d - 512*e + 820*f)**2 + 13217897641500*d**2*f**3*(313*d - 512*e + 820*f) - 89017785*d**2*f*(313*d - 512*e + 820*f)**3/8 + 5035763255214080*d*e**5 - 4458176053248*d*e**4*(313*d - 512*e + 820*f) - 2138314899456000*d*e**3*f**2 - 19209912320*d*e**3*(313*d - 512*e + 820*f)**2 - 70532304076800*d*e**2*f**2*(313*d - 512*e + 820*f) + 17006592*d*e**2*(313*d - 512*e + 820*f)**3 - 151082645593600000*d*e*f**4 + 137750496000*d*e*f**2*(313*d - 512*e + 820*f)**2 + 5240098575000*d*f**4*(313*d - 512*e + 820*f) - 20713725*d*f**2*(313*d - 512*e + 820*f)**3/2 + 10643272556871680*e**5*f - 6700148981760*e**4*f*(313*d - 512*e + 820*f) + 529992253440000*e**3*f**3 - 40600862720*e**3*f*(313*d - 512*e + 820*f)**2 - 52242481152000*e**2*f**3*(313*d - 512*e + 820*f) + 25559040*e**2*f*(313*d - 512*e + 820*f)**3 - 66895452108800000*e*f**5 + 102036608000*e*f**3*(313*d - 512*e + 820*f)**2 - 1595060100000*f**5*(313*d - 512*e + 820*f) + 2450250*f**3*(313*d - 512*e + 820*f)**3)/(22941256248261*d**6 + 197271407316645*d**5*f - 2312740746035200*d**4*e**2 + 612862910928900*d**4*f**2 - 20566607354920960*d**3*e**2*f + 767363353812000*d**3*f**3 + 4473912813420544*d**2*e**4 - 68552762169753600*d**2*e**2*f**2 + 197499222000000*d**2*f**4 + 20324472439439360*d*e**4*f - 101559983669248000*d*e**2*f**3 - 182883938400000*d*f**5 + 22539988369408000*e**4*f**2 - 56422196838400000*e**2*f**4 + 21520080000000*f**6))/41472 + (313*d + 512*e + 820*f)*log(x + (-1106258459719280*d**5*e - 13113710954343*d**5*(313*d + 512*e + 820*f)/32 - 12929482401572800*d**4*e*f - 26765976066975*d**4*f*(313*d + 512*e + 820*f)/8 - 817263343042560*d**3*e**3 + 4800905256960*d**3*e**2*(313*d + 512*e + 820*f) - 59478343838144000*d**3*e*f**2 + 9306833552*d**3*e*(313*d + 512*e + 820*f)**2 - 10152856651275*d**3*f**2*(313*d + 512*e + 820*f) + 85974615*d**3*(313*d + 512*e + 820*f)**3/32 - 2885705898393600*d**2*e**3*f + 31714021048320*d**2*e**2*f*(313*d + 512*e + 820*f) - 134905286808320000*d**2*e*f**3 + 61982185920*d**2*e*f*(313*d + 512*e + 820*f)**2 - 13217897641500*d**2*f**3*(313*d + 512*e + 820*f) + 89017785*d**2*f*(313*d + 512*e + 820*f)**3/8 + 5035763255214080*d*e**5 + 4458176053248*d*e**4*(313*d + 512*e + 820*f) - 2138314899456000*d*e**3*f**2 - 19209912320*d*e**3*(313*d + 512*e + 820*f)**2 + 70532304076800*d*e**2*f**2*(313*d + 512*e + 820*f) - 17006592*d*e**2*(313*d + 512*e + 820*f)**3 - 151082645593600000*d*e*f**4 + 137750496000*d*e*f**2*(313*d + 512*e + 820*f)**2 - 5240098575000*d*f**4*(313*d + 512*e + 820*f) + 20713725*d*f**2*(313*d + 512*e + 820*f)**3/2 + 10643272556871680*e**5*f + 6700148981760*e**4*f*(313*d + 512*e + 820*f) + 529992253440000*e**3*f**3 - 40600862720*e**3*f*(313*d + 512*e + 820*f)**2 + 52242481152000*e**2*f**3*(313*d + 512*e + 820*f) - 25559040*e**2*f*(313*d + 512*e + 820*f)**3 - 66895452108800000*e*f**5 + 102036608000*e*f**3*(313*d + 512*e + 820*f)**2 + 1595060100000*f**5*(313*d + 512*e + 820*f) - 2450250*f**3*(313*d + 512*e + 820*f)**3)/(22941256248261*d**6 + 197271407316645*d**5*f - 2312740746035200*d**4*e**2 + 612862910928900*d**4*f**2 - 20566607354920960*d**3*e**2*f + 767363353812000*d**3*f**3 + 4473912813420544*d**2*e**4 - 68552762169753600*d**2*e**2*f**2 + 197499222000000*d**2*f**4 + 20324472439439360*d*e**4*f - 101559983669248000*d*e**2*f**3 - 182883938400000*d*f**5 + 22539988369408000*e**4*f**2 - 56422196838400000*e**2*f**4 + 21520080000000*f**6))/41472 + (128*e*x**6 - 960*e*x**4 + 1920*e*x**2 - 800*e + x**7*(35*d + 140*f) + x**5*(-234*d - 1080*f) + x**3*(315*d + 2268*f) + x*(172*d - 1040*f))/(3456*x**8 - 34560*x**6 + 114048*x**4 - 138240*x**2 + 55296)","B",0
44,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
45,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
46,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
47,1,1103,0,3.615129," ","integrate((e*x+d)/(x**4+x**2+1)**3,x)","\left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{4} e - 334752912 d^{4} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) - 431308800 d^{2} e^{3} - 3143688192 d^{2} e^{2} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) + 9917005824 d^{2} e \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{2} + 11878244352 d^{2} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{3} + 142606336 e^{5} + 754974720 e^{4} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) + 3850371072 e^{3} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{2} + 20384317440 e^{2} \left(- \frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{3}}{217696167 d^{5} - 1217128448 d^{3} e^{2} - 617611264 d e^{4}} \right)} + \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{4} e - 334752912 d^{4} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) - 431308800 d^{2} e^{3} - 3143688192 d^{2} e^{2} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) + 9917005824 d^{2} e \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{2} + 11878244352 d^{2} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{3} + 142606336 e^{5} + 754974720 e^{4} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right) + 3850371072 e^{3} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{2} + 20384317440 e^{2} \left(- \frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d + 32 e\right)}{288}\right)^{3}}{217696167 d^{5} - 1217128448 d^{3} e^{2} - 617611264 d e^{4}} \right)} + \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{4} e - 334752912 d^{4} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) - 431308800 d^{2} e^{3} - 3143688192 d^{2} e^{2} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) + 9917005824 d^{2} e \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{2} + 11878244352 d^{2} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{3} + 142606336 e^{5} + 754974720 e^{4} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) + 3850371072 e^{3} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{2} + 20384317440 e^{2} \left(\frac{9 d}{32} - \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{3}}{217696167 d^{5} - 1217128448 d^{3} e^{2} - 617611264 d e^{4}} \right)} + \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{4} e - 334752912 d^{4} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) - 431308800 d^{2} e^{3} - 3143688192 d^{2} e^{2} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) + 9917005824 d^{2} e \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{2} + 11878244352 d^{2} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{3} + 142606336 e^{5} + 754974720 e^{4} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right) + 3850371072 e^{3} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{2} + 20384317440 e^{2} \left(\frac{9 d}{32} + \frac{\sqrt{3} i \left(13 d - 32 e\right)}{288}\right)^{3}}{217696167 d^{5} - 1217128448 d^{3} e^{2} - 617611264 d e^{4}} \right)} + \frac{- 7 d x^{7} - 5 d x^{5} - 7 d x^{3} + 4 d x + 8 e x^{6} + 12 e x^{4} + 16 e x^{2} + 6 e}{24 x^{8} + 48 x^{6} + 72 x^{4} + 48 x^{2} + 24}"," ",0,"(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288)*log(x + (-1025428432*d**4*e - 334752912*d**4*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288) - 431308800*d**2*e**3 - 3143688192*d**2*e**2*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288) + 9917005824*d**2*e*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288)**2 + 11878244352*d**2*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288)**3 + 142606336*e**5 + 754974720*e**4*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288) + 3850371072*e**3*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288)**2 + 20384317440*e**2*(-9*d/32 - sqrt(3)*I*(13*d + 32*e)/288)**3)/(217696167*d**5 - 1217128448*d**3*e**2 - 617611264*d*e**4)) + (-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288)*log(x + (-1025428432*d**4*e - 334752912*d**4*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288) - 431308800*d**2*e**3 - 3143688192*d**2*e**2*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288) + 9917005824*d**2*e*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288)**2 + 11878244352*d**2*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288)**3 + 142606336*e**5 + 754974720*e**4*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288) + 3850371072*e**3*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288)**2 + 20384317440*e**2*(-9*d/32 + sqrt(3)*I*(13*d + 32*e)/288)**3)/(217696167*d**5 - 1217128448*d**3*e**2 - 617611264*d*e**4)) + (9*d/32 - sqrt(3)*I*(13*d - 32*e)/288)*log(x + (-1025428432*d**4*e - 334752912*d**4*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288) - 431308800*d**2*e**3 - 3143688192*d**2*e**2*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288) + 9917005824*d**2*e*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288)**2 + 11878244352*d**2*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288)**3 + 142606336*e**5 + 754974720*e**4*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288) + 3850371072*e**3*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288)**2 + 20384317440*e**2*(9*d/32 - sqrt(3)*I*(13*d - 32*e)/288)**3)/(217696167*d**5 - 1217128448*d**3*e**2 - 617611264*d*e**4)) + (9*d/32 + sqrt(3)*I*(13*d - 32*e)/288)*log(x + (-1025428432*d**4*e - 334752912*d**4*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288) - 431308800*d**2*e**3 - 3143688192*d**2*e**2*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288) + 9917005824*d**2*e*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288)**2 + 11878244352*d**2*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288)**3 + 142606336*e**5 + 754974720*e**4*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288) + 3850371072*e**3*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288)**2 + 20384317440*e**2*(9*d/32 + sqrt(3)*I*(13*d - 32*e)/288)**3)/(217696167*d**5 - 1217128448*d**3*e**2 - 617611264*d*e**4)) + (-7*d*x**7 - 5*d*x**5 - 7*d*x**3 + 4*d*x + 8*e*x**6 + 12*e*x**4 + 16*e*x**2 + 6*e)/(24*x**8 + 48*x**6 + 72*x**4 + 48*x**2 + 24)","C",0
48,1,4496,0,117.113313," ","integrate((f*x**2+e*x+d)/(x**4+x**2+1)**3,x)","\left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{5} e - 334752912 d^{5} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 2008961360 d^{4} e f + 1151575920 d^{4} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 431308800 d^{3} e^{3} - 3143688192 d^{3} e^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 1598857120 d^{3} e f^{2} + 9917005824 d^{3} e \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 944300160 d^{3} f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 11878244352 d^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 233164800 d^{2} e^{3} f + 4409634816 d^{2} e^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 662937520 d^{2} e f^{3} - 13004623872 d^{2} e f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 231796080 d^{2} f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 10089639936 d^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 142606336 d e^{5} + 754974720 d e^{4} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 1843200 d e^{3} f^{2} + 3850371072 d e^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 1926291456 d e^{2} f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 20384317440 d e^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} - 146756960 d e f^{4} + 5813379072 d e f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 12679200 d f^{4} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 1116758016 d f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} - 79691776 e^{5} f - 188743680 e^{4} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 7372800 e^{3} f^{3} - 2151677952 e^{3} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 287096832 e^{2} f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 5096079360 e^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 14093632 e f^{5} - 859521024 e f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 7648128 f^{5} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 453869568 f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} - \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3}}{217696167 d^{6} - 301346487 d^{5} f - 1217128448 d^{4} e^{2} + 130506255 d^{4} f^{2} + 2181281792 d^{3} e^{2} f - 5619240 d^{3} f^{3} - 617611264 d^{2} e^{4} - 1450149888 d^{2} e^{2} f^{2} - 8036820 d^{2} f^{4} + 495976448 d e^{4} f + 430088192 d e^{2} f^{3} + 783648 d f^{5} - 114294784 e^{4} f^{2} - 47771648 e^{2} f^{4} + 188352 f^{6}} \right)} + \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{5} e - 334752912 d^{5} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 2008961360 d^{4} e f + 1151575920 d^{4} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 431308800 d^{3} e^{3} - 3143688192 d^{3} e^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 1598857120 d^{3} e f^{2} + 9917005824 d^{3} e \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 944300160 d^{3} f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 11878244352 d^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 233164800 d^{2} e^{3} f + 4409634816 d^{2} e^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 662937520 d^{2} e f^{3} - 13004623872 d^{2} e f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 231796080 d^{2} f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 10089639936 d^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 142606336 d e^{5} + 754974720 d e^{4} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 1843200 d e^{3} f^{2} + 3850371072 d e^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 1926291456 d e^{2} f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 20384317440 d e^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} - 146756960 d e f^{4} + 5813379072 d e f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 12679200 d f^{4} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 1116758016 d f^{2} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} - 79691776 e^{5} f - 188743680 e^{4} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 7372800 e^{3} f^{3} - 2151677952 e^{3} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} + 287096832 e^{2} f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) - 5096079360 e^{2} f \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3} + 14093632 e f^{5} - 859521024 e f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{2} - 7648128 f^{5} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right) + 453869568 f^{3} \left(- \frac{9 d}{32} + \frac{f}{8} + \frac{\sqrt{3} i \left(13 d + 32 e + 2 f\right)}{288}\right)^{3}}{217696167 d^{6} - 301346487 d^{5} f - 1217128448 d^{4} e^{2} + 130506255 d^{4} f^{2} + 2181281792 d^{3} e^{2} f - 5619240 d^{3} f^{3} - 617611264 d^{2} e^{4} - 1450149888 d^{2} e^{2} f^{2} - 8036820 d^{2} f^{4} + 495976448 d e^{4} f + 430088192 d e^{2} f^{3} + 783648 d f^{5} - 114294784 e^{4} f^{2} - 47771648 e^{2} f^{4} + 188352 f^{6}} \right)} + \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{5} e - 334752912 d^{5} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 2008961360 d^{4} e f + 1151575920 d^{4} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 431308800 d^{3} e^{3} - 3143688192 d^{3} e^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 1598857120 d^{3} e f^{2} + 9917005824 d^{3} e \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 944300160 d^{3} f^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 11878244352 d^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 233164800 d^{2} e^{3} f + 4409634816 d^{2} e^{2} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 662937520 d^{2} e f^{3} - 13004623872 d^{2} e f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 231796080 d^{2} f^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 10089639936 d^{2} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 142606336 d e^{5} + 754974720 d e^{4} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 1843200 d e^{3} f^{2} + 3850371072 d e^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 1926291456 d e^{2} f^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 20384317440 d e^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} - 146756960 d e f^{4} + 5813379072 d e f^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 12679200 d f^{4} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 1116758016 d f^{2} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} - 79691776 e^{5} f - 188743680 e^{4} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 7372800 e^{3} f^{3} - 2151677952 e^{3} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 287096832 e^{2} f^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 5096079360 e^{2} f \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 14093632 e f^{5} - 859521024 e f^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 7648128 f^{5} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 453869568 f^{3} \left(\frac{9 d}{32} - \frac{f}{8} - \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3}}{217696167 d^{6} - 301346487 d^{5} f - 1217128448 d^{4} e^{2} + 130506255 d^{4} f^{2} + 2181281792 d^{3} e^{2} f - 5619240 d^{3} f^{3} - 617611264 d^{2} e^{4} - 1450149888 d^{2} e^{2} f^{2} - 8036820 d^{2} f^{4} + 495976448 d e^{4} f + 430088192 d e^{2} f^{3} + 783648 d f^{5} - 114294784 e^{4} f^{2} - 47771648 e^{2} f^{4} + 188352 f^{6}} \right)} + \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) \log{\left(x + \frac{- 1025428432 d^{5} e - 334752912 d^{5} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 2008961360 d^{4} e f + 1151575920 d^{4} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 431308800 d^{3} e^{3} - 3143688192 d^{3} e^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 1598857120 d^{3} e f^{2} + 9917005824 d^{3} e \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 944300160 d^{3} f^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 11878244352 d^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 233164800 d^{2} e^{3} f + 4409634816 d^{2} e^{2} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 662937520 d^{2} e f^{3} - 13004623872 d^{2} e f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 231796080 d^{2} f^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 10089639936 d^{2} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 142606336 d e^{5} + 754974720 d e^{4} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 1843200 d e^{3} f^{2} + 3850371072 d e^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 1926291456 d e^{2} f^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 20384317440 d e^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} - 146756960 d e f^{4} + 5813379072 d e f^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 12679200 d f^{4} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 1116758016 d f^{2} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} - 79691776 e^{5} f - 188743680 e^{4} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 7372800 e^{3} f^{3} - 2151677952 e^{3} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} + 287096832 e^{2} f^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) - 5096079360 e^{2} f \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3} + 14093632 e f^{5} - 859521024 e f^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{2} - 7648128 f^{5} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right) + 453869568 f^{3} \left(\frac{9 d}{32} - \frac{f}{8} + \frac{\sqrt{3} i \left(13 d - 32 e + 2 f\right)}{288}\right)^{3}}{217696167 d^{6} - 301346487 d^{5} f - 1217128448 d^{4} e^{2} + 130506255 d^{4} f^{2} + 2181281792 d^{3} e^{2} f - 5619240 d^{3} f^{3} - 617611264 d^{2} e^{4} - 1450149888 d^{2} e^{2} f^{2} - 8036820 d^{2} f^{4} + 495976448 d e^{4} f + 430088192 d e^{2} f^{3} + 783648 d f^{5} - 114294784 e^{4} f^{2} - 47771648 e^{2} f^{4} + 188352 f^{6}} \right)} + \frac{8 e x^{6} + 12 e x^{4} + 16 e x^{2} + 6 e + x^{7} \left(- 7 d + 7 f\right) + x^{5} \left(- 5 d + 10 f\right) + x^{3} \left(- 7 d + 14 f\right) + x \left(4 d + 5 f\right)}{24 x^{8} + 48 x^{6} + 72 x^{4} + 48 x^{2} + 24}"," ",0,"(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)*log(x + (-1025428432*d**5*e - 334752912*d**5*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 2008961360*d**4*e*f + 1151575920*d**4*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 431308800*d**3*e**3 - 3143688192*d**3*e**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 1598857120*d**3*e*f**2 + 9917005824*d**3*e*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 944300160*d**3*f**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 11878244352*d**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 233164800*d**2*e**3*f + 4409634816*d**2*e**2*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 662937520*d**2*e*f**3 - 13004623872*d**2*e*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 231796080*d**2*f**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 10089639936*d**2*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 142606336*d*e**5 + 754974720*d*e**4*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 1843200*d*e**3*f**2 + 3850371072*d*e**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 1926291456*d*e**2*f**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 20384317440*d*e**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 - 146756960*d*e*f**4 + 5813379072*d*e*f**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 12679200*d*f**4*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 1116758016*d*f**2*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 - 79691776*e**5*f - 188743680*e**4*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 7372800*e**3*f**3 - 2151677952*e**3*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 287096832*e**2*f**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 5096079360*e**2*f*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 14093632*e*f**5 - 859521024*e*f**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 7648128*f**5*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 453869568*f**3*(-9*d/32 + f/8 - sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3)/(217696167*d**6 - 301346487*d**5*f - 1217128448*d**4*e**2 + 130506255*d**4*f**2 + 2181281792*d**3*e**2*f - 5619240*d**3*f**3 - 617611264*d**2*e**4 - 1450149888*d**2*e**2*f**2 - 8036820*d**2*f**4 + 495976448*d*e**4*f + 430088192*d*e**2*f**3 + 783648*d*f**5 - 114294784*e**4*f**2 - 47771648*e**2*f**4 + 188352*f**6)) + (-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)*log(x + (-1025428432*d**5*e - 334752912*d**5*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 2008961360*d**4*e*f + 1151575920*d**4*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 431308800*d**3*e**3 - 3143688192*d**3*e**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 1598857120*d**3*e*f**2 + 9917005824*d**3*e*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 944300160*d**3*f**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 11878244352*d**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 233164800*d**2*e**3*f + 4409634816*d**2*e**2*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 662937520*d**2*e*f**3 - 13004623872*d**2*e*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 231796080*d**2*f**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 10089639936*d**2*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 142606336*d*e**5 + 754974720*d*e**4*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 1843200*d*e**3*f**2 + 3850371072*d*e**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 1926291456*d*e**2*f**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 20384317440*d*e**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 - 146756960*d*e*f**4 + 5813379072*d*e*f**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 12679200*d*f**4*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 1116758016*d*f**2*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 - 79691776*e**5*f - 188743680*e**4*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 7372800*e**3*f**3 - 2151677952*e**3*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 + 287096832*e**2*f**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) - 5096079360*e**2*f*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3 + 14093632*e*f**5 - 859521024*e*f**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**2 - 7648128*f**5*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288) + 453869568*f**3*(-9*d/32 + f/8 + sqrt(3)*I*(13*d + 32*e + 2*f)/288)**3)/(217696167*d**6 - 301346487*d**5*f - 1217128448*d**4*e**2 + 130506255*d**4*f**2 + 2181281792*d**3*e**2*f - 5619240*d**3*f**3 - 617611264*d**2*e**4 - 1450149888*d**2*e**2*f**2 - 8036820*d**2*f**4 + 495976448*d*e**4*f + 430088192*d*e**2*f**3 + 783648*d*f**5 - 114294784*e**4*f**2 - 47771648*e**2*f**4 + 188352*f**6)) + (9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)*log(x + (-1025428432*d**5*e - 334752912*d**5*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 2008961360*d**4*e*f + 1151575920*d**4*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 431308800*d**3*e**3 - 3143688192*d**3*e**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 1598857120*d**3*e*f**2 + 9917005824*d**3*e*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 944300160*d**3*f**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 11878244352*d**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 233164800*d**2*e**3*f + 4409634816*d**2*e**2*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 662937520*d**2*e*f**3 - 13004623872*d**2*e*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 231796080*d**2*f**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 10089639936*d**2*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 142606336*d*e**5 + 754974720*d*e**4*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 1843200*d*e**3*f**2 + 3850371072*d*e**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 1926291456*d*e**2*f**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 20384317440*d*e**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 - 146756960*d*e*f**4 + 5813379072*d*e*f**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 12679200*d*f**4*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 1116758016*d*f**2*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 - 79691776*e**5*f - 188743680*e**4*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 7372800*e**3*f**3 - 2151677952*e**3*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 287096832*e**2*f**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 5096079360*e**2*f*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 14093632*e*f**5 - 859521024*e*f**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 7648128*f**5*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 453869568*f**3*(9*d/32 - f/8 - sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3)/(217696167*d**6 - 301346487*d**5*f - 1217128448*d**4*e**2 + 130506255*d**4*f**2 + 2181281792*d**3*e**2*f - 5619240*d**3*f**3 - 617611264*d**2*e**4 - 1450149888*d**2*e**2*f**2 - 8036820*d**2*f**4 + 495976448*d*e**4*f + 430088192*d*e**2*f**3 + 783648*d*f**5 - 114294784*e**4*f**2 - 47771648*e**2*f**4 + 188352*f**6)) + (9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)*log(x + (-1025428432*d**5*e - 334752912*d**5*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 2008961360*d**4*e*f + 1151575920*d**4*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 431308800*d**3*e**3 - 3143688192*d**3*e**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 1598857120*d**3*e*f**2 + 9917005824*d**3*e*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 944300160*d**3*f**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 11878244352*d**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 233164800*d**2*e**3*f + 4409634816*d**2*e**2*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 662937520*d**2*e*f**3 - 13004623872*d**2*e*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 231796080*d**2*f**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 10089639936*d**2*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 142606336*d*e**5 + 754974720*d*e**4*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 1843200*d*e**3*f**2 + 3850371072*d*e**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 1926291456*d*e**2*f**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 20384317440*d*e**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 - 146756960*d*e*f**4 + 5813379072*d*e*f**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 12679200*d*f**4*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 1116758016*d*f**2*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 - 79691776*e**5*f - 188743680*e**4*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 7372800*e**3*f**3 - 2151677952*e**3*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 + 287096832*e**2*f**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) - 5096079360*e**2*f*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3 + 14093632*e*f**5 - 859521024*e*f**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**2 - 7648128*f**5*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288) + 453869568*f**3*(9*d/32 - f/8 + sqrt(3)*I*(13*d - 32*e + 2*f)/288)**3)/(217696167*d**6 - 301346487*d**5*f - 1217128448*d**4*e**2 + 130506255*d**4*f**2 + 2181281792*d**3*e**2*f - 5619240*d**3*f**3 - 617611264*d**2*e**4 - 1450149888*d**2*e**2*f**2 - 8036820*d**2*f**4 + 495976448*d*e**4*f + 430088192*d*e**2*f**3 + 783648*d*f**5 - 114294784*e**4*f**2 - 47771648*e**2*f**4 + 188352*f**6)) + (8*e*x**6 + 12*e*x**4 + 16*e*x**2 + 6*e + x**7*(-7*d + 7*f) + x**5*(-5*d + 10*f) + x**3*(-7*d + 14*f) + x*(4*d + 5*f))/(24*x**8 + 48*x**6 + 72*x**4 + 48*x**2 + 24)","C",0
49,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
50,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
51,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4+x**2+1)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
52,-1,0,0,0.000000," ","integrate((e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
53,-1,0,0,0.000000," ","integrate((f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
54,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
55,-1,0,0,0.000000," ","integrate((h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
56,-1,0,0,0.000000," ","integrate((i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
57,-1,0,0,0.000000," ","integrate((m*x**8+l*x**7+k*x**6+j*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
58,-1,0,0,0.000000," ","integrate((k*x**7+j*x**6+i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
59,-1,0,0,0.000000," ","integrate((k*x**11+j*x**8+i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
60,1,503,0,0.161404," ","integrate((c*x**4+b*x**2+a)**3*(a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6),x)","a^{4} d x + \frac{a^{4} e x^{2}}{2} + a^{3} b e x^{4} + \frac{b c^{3} e x^{16}}{4} + \frac{c^{4} e x^{18}}{18} + \frac{c^{4} f x^{19}}{19} + x^{17} \left(\frac{4 b c^{3} f}{17} + \frac{c^{4} d}{17}\right) + x^{15} \left(\frac{4 a c^{3} f}{15} + \frac{2 b^{2} c^{2} f}{5} + \frac{4 b c^{3} d}{15}\right) + x^{14} \left(\frac{2 a c^{3} e}{7} + \frac{3 b^{2} c^{2} e}{7}\right) + x^{13} \left(\frac{12 a b c^{2} f}{13} + \frac{4 a c^{3} d}{13} + \frac{4 b^{3} c f}{13} + \frac{6 b^{2} c^{2} d}{13}\right) + x^{12} \left(a b c^{2} e + \frac{b^{3} c e}{3}\right) + x^{11} \left(\frac{6 a^{2} c^{2} f}{11} + \frac{12 a b^{2} c f}{11} + \frac{12 a b c^{2} d}{11} + \frac{b^{4} f}{11} + \frac{4 b^{3} c d}{11}\right) + x^{10} \left(\frac{3 a^{2} c^{2} e}{5} + \frac{6 a b^{2} c e}{5} + \frac{b^{4} e}{10}\right) + x^{9} \left(\frac{4 a^{2} b c f}{3} + \frac{2 a^{2} c^{2} d}{3} + \frac{4 a b^{3} f}{9} + \frac{4 a b^{2} c d}{3} + \frac{b^{4} d}{9}\right) + x^{8} \left(\frac{3 a^{2} b c e}{2} + \frac{a b^{3} e}{2}\right) + x^{7} \left(\frac{4 a^{3} c f}{7} + \frac{6 a^{2} b^{2} f}{7} + \frac{12 a^{2} b c d}{7} + \frac{4 a b^{3} d}{7}\right) + x^{6} \left(\frac{2 a^{3} c e}{3} + a^{2} b^{2} e\right) + x^{5} \left(\frac{4 a^{3} b f}{5} + \frac{4 a^{3} c d}{5} + \frac{6 a^{2} b^{2} d}{5}\right) + x^{3} \left(\frac{a^{4} f}{3} + \frac{4 a^{3} b d}{3}\right)"," ",0,"a**4*d*x + a**4*e*x**2/2 + a**3*b*e*x**4 + b*c**3*e*x**16/4 + c**4*e*x**18/18 + c**4*f*x**19/19 + x**17*(4*b*c**3*f/17 + c**4*d/17) + x**15*(4*a*c**3*f/15 + 2*b**2*c**2*f/5 + 4*b*c**3*d/15) + x**14*(2*a*c**3*e/7 + 3*b**2*c**2*e/7) + x**13*(12*a*b*c**2*f/13 + 4*a*c**3*d/13 + 4*b**3*c*f/13 + 6*b**2*c**2*d/13) + x**12*(a*b*c**2*e + b**3*c*e/3) + x**11*(6*a**2*c**2*f/11 + 12*a*b**2*c*f/11 + 12*a*b*c**2*d/11 + b**4*f/11 + 4*b**3*c*d/11) + x**10*(3*a**2*c**2*e/5 + 6*a*b**2*c*e/5 + b**4*e/10) + x**9*(4*a**2*b*c*f/3 + 2*a**2*c**2*d/3 + 4*a*b**3*f/9 + 4*a*b**2*c*d/3 + b**4*d/9) + x**8*(3*a**2*b*c*e/2 + a*b**3*e/2) + x**7*(4*a**3*c*f/7 + 6*a**2*b**2*f/7 + 12*a**2*b*c*d/7 + 4*a*b**3*d/7) + x**6*(2*a**3*c*e/3 + a**2*b**2*e) + x**5*(4*a**3*b*f/5 + 4*a**3*c*d/5 + 6*a**2*b**2*d/5) + x**3*(a**4*f/3 + 4*a**3*b*d/3)","A",0
61,1,309,0,0.124826," ","integrate((c*x**4+b*x**2+a)**2*(a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6),x)","a^{3} d x + \frac{a^{3} e x^{2}}{2} + \frac{3 a^{2} b e x^{4}}{4} + \frac{b c^{2} e x^{12}}{4} + \frac{c^{3} e x^{14}}{14} + \frac{c^{3} f x^{15}}{15} + x^{13} \left(\frac{3 b c^{2} f}{13} + \frac{c^{3} d}{13}\right) + x^{11} \left(\frac{3 a c^{2} f}{11} + \frac{3 b^{2} c f}{11} + \frac{3 b c^{2} d}{11}\right) + x^{10} \left(\frac{3 a c^{2} e}{10} + \frac{3 b^{2} c e}{10}\right) + x^{9} \left(\frac{2 a b c f}{3} + \frac{a c^{2} d}{3} + \frac{b^{3} f}{9} + \frac{b^{2} c d}{3}\right) + x^{8} \left(\frac{3 a b c e}{4} + \frac{b^{3} e}{8}\right) + x^{7} \left(\frac{3 a^{2} c f}{7} + \frac{3 a b^{2} f}{7} + \frac{6 a b c d}{7} + \frac{b^{3} d}{7}\right) + x^{6} \left(\frac{a^{2} c e}{2} + \frac{a b^{2} e}{2}\right) + x^{5} \left(\frac{3 a^{2} b f}{5} + \frac{3 a^{2} c d}{5} + \frac{3 a b^{2} d}{5}\right) + x^{3} \left(\frac{a^{3} f}{3} + a^{2} b d\right)"," ",0,"a**3*d*x + a**3*e*x**2/2 + 3*a**2*b*e*x**4/4 + b*c**2*e*x**12/4 + c**3*e*x**14/14 + c**3*f*x**15/15 + x**13*(3*b*c**2*f/13 + c**3*d/13) + x**11*(3*a*c**2*f/11 + 3*b**2*c*f/11 + 3*b*c**2*d/11) + x**10*(3*a*c**2*e/10 + 3*b**2*c*e/10) + x**9*(2*a*b*c*f/3 + a*c**2*d/3 + b**3*f/9 + b**2*c*d/3) + x**8*(3*a*b*c*e/4 + b**3*e/8) + x**7*(3*a**2*c*f/7 + 3*a*b**2*f/7 + 6*a*b*c*d/7 + b**3*d/7) + x**6*(a**2*c*e/2 + a*b**2*e/2) + x**5*(3*a**2*b*f/5 + 3*a**2*c*d/5 + 3*a*b**2*d/5) + x**3*(a**3*f/3 + a**2*b*d)","A",0
62,1,165,0,0.095777," ","integrate((c*x**4+b*x**2+a)*(a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6),x)","a^{2} d x + \frac{a^{2} e x^{2}}{2} + \frac{a b e x^{4}}{2} + \frac{b c e x^{8}}{4} + \frac{c^{2} e x^{10}}{10} + \frac{c^{2} f x^{11}}{11} + x^{9} \left(\frac{2 b c f}{9} + \frac{c^{2} d}{9}\right) + x^{7} \left(\frac{2 a c f}{7} + \frac{b^{2} f}{7} + \frac{2 b c d}{7}\right) + x^{6} \left(\frac{a c e}{3} + \frac{b^{2} e}{6}\right) + x^{5} \left(\frac{2 a b f}{5} + \frac{2 a c d}{5} + \frac{b^{2} d}{5}\right) + x^{3} \left(\frac{a^{2} f}{3} + \frac{2 a b d}{3}\right)"," ",0,"a**2*d*x + a**2*e*x**2/2 + a*b*e*x**4/2 + b*c*e*x**8/4 + c**2*e*x**10/10 + c**2*f*x**11/11 + x**9*(2*b*c*f/9 + c**2*d/9) + x**7*(2*a*c*f/7 + b**2*f/7 + 2*b*c*d/7) + x**6*(a*c*e/3 + b**2*e/6) + x**5*(2*a*b*f/5 + 2*a*c*d/5 + b**2*d/5) + x**3*(a**2*f/3 + 2*a*b*d/3)","A",0
63,1,15,0,0.089814," ","integrate((a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6)/(c*x**4+b*x**2+a),x)","d x + \frac{e x^{2}}{2} + \frac{f x^{3}}{3}"," ",0,"d*x + e*x**2/2 + f*x**3/3","A",0
64,-1,0,0,0.000000," ","integrate((a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6)/(c*x**4+b*x**2+a)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
65,-1,0,0,0.000000," ","integrate((a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6)/(c*x**4+b*x**2+a)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
66,-1,0,0,0.000000," ","integrate((a*d+a*e*x+(a*f+b*d)*x**2+b*e*x**3+(b*f+c*d)*x**4+c*e*x**5+c*f*x**6)/(c*x**4+b*x**2+a)**4,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
67,1,3,0,0.069248," ","integrate((x**3-2*x**2-x+2)/(x**4-5*x**2+4),x)","\log{\left(x + 2 \right)}"," ",0,"log(x + 2)","A",0
68,1,12,0,0.121112," ","integrate((e*x+d)*(x**3-2*x**2-x+2)/(x**4-5*x**2+4),x)","e x + \left(d - 2 e\right) \log{\left(x + 2 \right)}"," ",0,"e*x + (d - 2*e)*log(x + 2)","A",0
69,1,26,0,0.145630," ","integrate((f*x**2+e*x+d)*(x**3-2*x**2-x+2)/(x**4-5*x**2+4),x)","\frac{f x^{2}}{2} + x \left(e - 2 f\right) + \left(d - 2 e + 4 f\right) \log{\left(x + 2 \right)}"," ",0,"f*x**2/2 + x*(e - 2*f) + (d - 2*e + 4*f)*log(x + 2)","A",0
70,1,41,0,0.176417," ","integrate((x**3-2*x**2-x+2)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{g x^{3}}{3} + x^{2} \left(\frac{f}{2} - g\right) + x \left(e - 2 f + 4 g\right) + \left(d - 2 e + 4 f - 8 g\right) \log{\left(x + 2 \right)}"," ",0,"g*x**3/3 + x**2*(f/2 - g) + x*(e - 2*f + 4*g) + (d - 2*e + 4*f - 8*g)*log(x + 2)","A",0
71,1,63,0,0.209327," ","integrate((x**3-2*x**2-x+2)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{h x^{4}}{4} + x^{3} \left(\frac{g}{3} - \frac{2 h}{3}\right) + x^{2} \left(\frac{f}{2} - g + 2 h\right) + x \left(e - 2 f + 4 g - 8 h\right) + \left(d - 2 e + 4 f - 8 g + 16 h\right) \log{\left(x + 2 \right)}"," ",0,"h*x**4/4 + x**3*(g/3 - 2*h/3) + x**2*(f/2 - g + 2*h) + x*(e - 2*f + 4*g - 8*h) + (d - 2*e + 4*f - 8*g + 16*h)*log(x + 2)","A",0
72,1,88,0,0.247294," ","integrate((x**3-2*x**2-x+2)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{i x^{5}}{5} + x^{4} \left(\frac{h}{4} - \frac{i}{2}\right) + x^{3} \left(\frac{g}{3} - \frac{2 h}{3} + \frac{4 i}{3}\right) + x^{2} \left(\frac{f}{2} - g + 2 h - 4 i\right) + x \left(e - 2 f + 4 g - 8 h + 16 i\right) + \left(d - 2 e + 4 f - 8 g + 16 h - 32 i\right) \log{\left(x + 2 \right)}"," ",0,"i*x**5/5 + x**4*(h/4 - i/2) + x**3*(g/3 - 2*h/3 + 4*i/3) + x**2*(f/2 - g + 2*h - 4*i) + x*(e - 2*f + 4*g - 8*h + 16*i) + (d - 2*e + 4*f - 8*g + 16*h - 32*i)*log(x + 2)","A",0
73,1,8,0,0.106871," ","integrate((x**2-3*x+2)/(x**4-5*x**2+4),x)","\log{\left(x + 1 \right)} - \log{\left(x + 2 \right)}"," ",0,"log(x + 1) - log(x + 2)","A",0
74,1,29,0,0.283212," ","integrate((e*x+d)*(x**2-3*x+2)/(x**4-5*x**2+4),x)","\left(- d + 2 e\right) \log{\left(x + \frac{4 d - 6 e}{2 d - 3 e} \right)} + \left(d - e\right) \log{\left(x + 1 \right)}"," ",0,"(-d + 2*e)*log(x + (4*d - 6*e)/(2*d - 3*e)) + (d - e)*log(x + 1)","A",0
75,1,44,0,0.509510," ","integrate((x**2-3*x+2)*(f*x**2+e*x+d)/(x**4-5*x**2+4),x)","f x + \left(- d + 2 e - 4 f\right) \log{\left(x + \frac{4 d - 6 e + 10 f}{2 d - 3 e + 5 f} \right)} + \left(d - e + f\right) \log{\left(x + 1 \right)}"," ",0,"f*x + (-d + 2*e - 4*f)*log(x + (4*d - 6*e + 10*f)/(2*d - 3*e + 5*f)) + (d - e + f)*log(x + 1)","A",0
76,1,66,0,0.858028," ","integrate((x**2-3*x+2)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{g x^{2}}{2} + x \left(f - 3 g\right) + \left(- d + 2 e - 4 f + 8 g\right) \log{\left(x + \frac{4 d - 6 e + 10 f - 18 g}{2 d - 3 e + 5 f - 9 g} \right)} + \left(d - e + f - g\right) \log{\left(x + 1 \right)}"," ",0,"g*x**2/2 + x*(f - 3*g) + (-d + 2*e - 4*f + 8*g)*log(x + (4*d - 6*e + 10*f - 18*g)/(2*d - 3*e + 5*f - 9*g)) + (d - e + f - g)*log(x + 1)","A",0
77,1,94,0,1.530862," ","integrate((x**2-3*x+2)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{h x^{3}}{3} + x^{2} \left(\frac{g}{2} - \frac{3 h}{2}\right) + x \left(f - 3 g + 7 h\right) + \left(- d + 2 e - 4 f + 8 g - 16 h\right) \log{\left(x + \frac{4 d - 6 e + 10 f - 18 g + 34 h}{2 d - 3 e + 5 f - 9 g + 17 h} \right)} + \left(d - e + f - g + h\right) \log{\left(x + 1 \right)}"," ",0,"h*x**3/3 + x**2*(g/2 - 3*h/2) + x*(f - 3*g + 7*h) + (-d + 2*e - 4*f + 8*g - 16*h)*log(x + (4*d - 6*e + 10*f - 18*g + 34*h)/(2*d - 3*e + 5*f - 9*g + 17*h)) + (d - e + f - g + h)*log(x + 1)","A",0
78,1,122,0,2.590674," ","integrate((x**2-3*x+2)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{i x^{4}}{4} + x^{3} \left(\frac{h}{3} - i\right) + x^{2} \left(\frac{g}{2} - \frac{3 h}{2} + \frac{7 i}{2}\right) + x \left(f - 3 g + 7 h - 15 i\right) + \left(- d + 2 e - 4 f + 8 g - 16 h + 32 i\right) \log{\left(x + \frac{4 d - 6 e + 10 f - 18 g + 34 h - 66 i}{2 d - 3 e + 5 f - 9 g + 17 h - 33 i} \right)} + \left(d - e + f - g + h - i\right) \log{\left(x + 1 \right)}"," ",0,"i*x**4/4 + x**3*(h/3 - i) + x**2*(g/2 - 3*h/2 + 7*i/2) + x*(f - 3*g + 7*h - 15*i) + (-d + 2*e - 4*f + 8*g - 16*h + 32*i)*log(x + (4*d - 6*e + 10*f - 18*g + 34*h - 66*i)/(2*d - 3*e + 5*f - 9*g + 17*h - 33*i)) + (d - e + f - g + h - i)*log(x + 1)","A",0
79,1,19,0,0.141467," ","integrate((2+x)/(x**4-5*x**2+4),x)","\frac{\log{\left(x - 2 \right)}}{3} - \frac{\log{\left(x - 1 \right)}}{2} + \frac{\log{\left(x + 1 \right)}}{6}"," ",0,"log(x - 2)/3 - log(x - 1)/2 + log(x + 1)/6","A",0
80,1,304,0,1.759558," ","integrate((2+x)*(e*x+d)/(x**4-5*x**2+4),x)","\frac{\left(d - e\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e - 9 d^{2} \left(d - e\right) + 78 d e^{2} - 12 d e \left(d - e\right) - 7 d \left(d - e\right)^{2} + 46 e^{3} + 3 e^{2} \left(d - e\right) - 8 e \left(d - e\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d e^{2} + 35 e^{3}} \right)}}{6} - \frac{\left(d + e\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 27 d^{2} \left(d + e\right) + 78 d e^{2} + 36 d e \left(d + e\right) - 63 d \left(d + e\right)^{2} + 46 e^{3} - 9 e^{2} \left(d + e\right) - 72 e \left(d + e\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d e^{2} + 35 e^{3}} \right)}}{2} + \frac{\left(d + 2 e\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e - 18 d^{2} \left(d + 2 e\right) + 78 d e^{2} - 24 d e \left(d + 2 e\right) - 28 d \left(d + 2 e\right)^{2} + 46 e^{3} + 6 e^{2} \left(d + 2 e\right) - 32 e \left(d + 2 e\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d e^{2} + 35 e^{3}} \right)}}{3}"," ",0,"(d - e)*log(x + (26*d**3 + 66*d**2*e - 9*d**2*(d - e) + 78*d*e**2 - 12*d*e*(d - e) - 7*d*(d - e)**2 + 46*e**3 + 3*e**2*(d - e) - 8*e*(d - e)**2)/(10*d**3 + 69*d**2*e + 102*d*e**2 + 35*e**3))/6 - (d + e)*log(x + (26*d**3 + 66*d**2*e + 27*d**2*(d + e) + 78*d*e**2 + 36*d*e*(d + e) - 63*d*(d + e)**2 + 46*e**3 - 9*e**2*(d + e) - 72*e*(d + e)**2)/(10*d**3 + 69*d**2*e + 102*d*e**2 + 35*e**3))/2 + (d + 2*e)*log(x + (26*d**3 + 66*d**2*e - 18*d**2*(d + 2*e) + 78*d*e**2 - 24*d*e*(d + 2*e) - 28*d*(d + 2*e)**2 + 46*e**3 + 6*e**2*(d + 2*e) - 32*e*(d + 2*e)**2)/(10*d**3 + 69*d**2*e + 102*d*e**2 + 35*e**3))/3","B",0
81,1,716,0,12.723188," ","integrate((2+x)*(f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\frac{\left(d - e + f\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f - 9 d^{2} \left(d - e + f\right) + 78 d e^{2} + 276 d e f - 12 d e \left(d - e + f\right) + 222 d f^{2} + 6 d f \left(d - e + f\right) - 7 d \left(d - e + f\right)^{2} + 46 e^{3} + 204 e^{2} f + 3 e^{2} \left(d - e + f\right) + 282 e f^{2} + 36 e f \left(d - e + f\right) - 8 e \left(d - e + f\right)^{2} + 116 f^{3} + 51 f^{2} \left(d - e + f\right) - 13 f \left(d - e + f\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 102 d e^{2} + 318 d e f + 246 d f^{2} + 35 e^{3} + 174 e^{2} f + 285 e f^{2} + 154 f^{3}} \right)}}{6} - \frac{\left(d + e + f\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f + 27 d^{2} \left(d + e + f\right) + 78 d e^{2} + 276 d e f + 36 d e \left(d + e + f\right) + 222 d f^{2} - 18 d f \left(d + e + f\right) - 63 d \left(d + e + f\right)^{2} + 46 e^{3} + 204 e^{2} f - 9 e^{2} \left(d + e + f\right) + 282 e f^{2} - 108 e f \left(d + e + f\right) - 72 e \left(d + e + f\right)^{2} + 116 f^{3} - 153 f^{2} \left(d + e + f\right) - 117 f \left(d + e + f\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 102 d e^{2} + 318 d e f + 246 d f^{2} + 35 e^{3} + 174 e^{2} f + 285 e f^{2} + 154 f^{3}} \right)}}{2} + \frac{\left(d + 2 e + 4 f\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f - 18 d^{2} \left(d + 2 e + 4 f\right) + 78 d e^{2} + 276 d e f - 24 d e \left(d + 2 e + 4 f\right) + 222 d f^{2} + 12 d f \left(d + 2 e + 4 f\right) - 28 d \left(d + 2 e + 4 f\right)^{2} + 46 e^{3} + 204 e^{2} f + 6 e^{2} \left(d + 2 e + 4 f\right) + 282 e f^{2} + 72 e f \left(d + 2 e + 4 f\right) - 32 e \left(d + 2 e + 4 f\right)^{2} + 116 f^{3} + 102 f^{2} \left(d + 2 e + 4 f\right) - 52 f \left(d + 2 e + 4 f\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 102 d e^{2} + 318 d e f + 246 d f^{2} + 35 e^{3} + 174 e^{2} f + 285 e f^{2} + 154 f^{3}} \right)}}{3}"," ",0,"(d - e + f)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f - 9*d**2*(d - e + f) + 78*d*e**2 + 276*d*e*f - 12*d*e*(d - e + f) + 222*d*f**2 + 6*d*f*(d - e + f) - 7*d*(d - e + f)**2 + 46*e**3 + 204*e**2*f + 3*e**2*(d - e + f) + 282*e*f**2 + 36*e*f*(d - e + f) - 8*e*(d - e + f)**2 + 116*f**3 + 51*f**2*(d - e + f) - 13*f*(d - e + f)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 102*d*e**2 + 318*d*e*f + 246*d*f**2 + 35*e**3 + 174*e**2*f + 285*e*f**2 + 154*f**3))/6 - (d + e + f)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f + 27*d**2*(d + e + f) + 78*d*e**2 + 276*d*e*f + 36*d*e*(d + e + f) + 222*d*f**2 - 18*d*f*(d + e + f) - 63*d*(d + e + f)**2 + 46*e**3 + 204*e**2*f - 9*e**2*(d + e + f) + 282*e*f**2 - 108*e*f*(d + e + f) - 72*e*(d + e + f)**2 + 116*f**3 - 153*f**2*(d + e + f) - 117*f*(d + e + f)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 102*d*e**2 + 318*d*e*f + 246*d*f**2 + 35*e**3 + 174*e**2*f + 285*e*f**2 + 154*f**3))/2 + (d + 2*e + 4*f)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f - 18*d**2*(d + 2*e + 4*f) + 78*d*e**2 + 276*d*e*f - 24*d*e*(d + 2*e + 4*f) + 222*d*f**2 + 12*d*f*(d + 2*e + 4*f) - 28*d*(d + 2*e + 4*f)**2 + 46*e**3 + 204*e**2*f + 6*e**2*(d + 2*e + 4*f) + 282*e*f**2 + 72*e*f*(d + 2*e + 4*f) - 32*e*(d + 2*e + 4*f)**2 + 116*f**3 + 102*f**2*(d + 2*e + 4*f) - 52*f*(d + 2*e + 4*f)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 102*d*e**2 + 318*d*e*f + 246*d*f**2 + 35*e**3 + 174*e**2*f + 285*e*f**2 + 154*f**3))/3","B",0
82,1,1389,0,91.466317," ","integrate((2+x)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","g x + \frac{\left(d - e + f - g\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f + 174 d^{2} g - 9 d^{2} \left(d - e + f - g\right) + 78 d e^{2} + 276 d e f + 444 d e g - 12 d e \left(d - e + f - g\right) + 222 d f^{2} + 636 d f g + 6 d f \left(d - e + f - g\right) + 510 d g^{2} + 36 d g \left(d - e + f - g\right) - 7 d \left(d - e + f - g\right)^{2} + 46 e^{3} + 204 e^{2} f + 390 e^{2} g + 3 e^{2} \left(d - e + f - g\right) + 282 e f^{2} + 984 e f g + 36 e f \left(d - e + f - g\right) + 930 e g^{2} + 102 e g \left(d - e + f - g\right) - 8 e \left(d - e + f - g\right)^{2} + 116 f^{3} + 534 f^{2} g + 51 f^{2} \left(d - e + f - g\right) + 924 f g^{2} + 228 f g \left(d - e + f - g\right) - 13 f \left(d - e + f - g\right)^{2} + 586 g^{3} + 243 g^{2} \left(d - e + f - g\right) - 20 g \left(d - e + f - g\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 213 d^{2} g + 102 d e^{2} + 318 d e f + 564 d e g + 246 d f^{2} + 894 d f g + 750 d g^{2} + 35 e^{3} + 174 e^{2} f + 249 e^{2} g + 285 e f^{2} + 852 e f g + 537 e g^{2} + 154 f^{3} + 717 f^{2} g + 966 f g^{2} + 323 g^{3}} \right)}}{6} - \frac{\left(d + e + f + g\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f + 174 d^{2} g + 27 d^{2} \left(d + e + f + g\right) + 78 d e^{2} + 276 d e f + 444 d e g + 36 d e \left(d + e + f + g\right) + 222 d f^{2} + 636 d f g - 18 d f \left(d + e + f + g\right) + 510 d g^{2} - 108 d g \left(d + e + f + g\right) - 63 d \left(d + e + f + g\right)^{2} + 46 e^{3} + 204 e^{2} f + 390 e^{2} g - 9 e^{2} \left(d + e + f + g\right) + 282 e f^{2} + 984 e f g - 108 e f \left(d + e + f + g\right) + 930 e g^{2} - 306 e g \left(d + e + f + g\right) - 72 e \left(d + e + f + g\right)^{2} + 116 f^{3} + 534 f^{2} g - 153 f^{2} \left(d + e + f + g\right) + 924 f g^{2} - 684 f g \left(d + e + f + g\right) - 117 f \left(d + e + f + g\right)^{2} + 586 g^{3} - 729 g^{2} \left(d + e + f + g\right) - 180 g \left(d + e + f + g\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 213 d^{2} g + 102 d e^{2} + 318 d e f + 564 d e g + 246 d f^{2} + 894 d f g + 750 d g^{2} + 35 e^{3} + 174 e^{2} f + 249 e^{2} g + 285 e f^{2} + 852 e f g + 537 e g^{2} + 154 f^{3} + 717 f^{2} g + 966 f g^{2} + 323 g^{3}} \right)}}{2} + \frac{\left(d + 2 e + 4 f + 8 g\right) \log{\left(x + \frac{26 d^{3} + 66 d^{2} e + 132 d^{2} f + 174 d^{2} g - 18 d^{2} \left(d + 2 e + 4 f + 8 g\right) + 78 d e^{2} + 276 d e f + 444 d e g - 24 d e \left(d + 2 e + 4 f + 8 g\right) + 222 d f^{2} + 636 d f g + 12 d f \left(d + 2 e + 4 f + 8 g\right) + 510 d g^{2} + 72 d g \left(d + 2 e + 4 f + 8 g\right) - 28 d \left(d + 2 e + 4 f + 8 g\right)^{2} + 46 e^{3} + 204 e^{2} f + 390 e^{2} g + 6 e^{2} \left(d + 2 e + 4 f + 8 g\right) + 282 e f^{2} + 984 e f g + 72 e f \left(d + 2 e + 4 f + 8 g\right) + 930 e g^{2} + 204 e g \left(d + 2 e + 4 f + 8 g\right) - 32 e \left(d + 2 e + 4 f + 8 g\right)^{2} + 116 f^{3} + 534 f^{2} g + 102 f^{2} \left(d + 2 e + 4 f + 8 g\right) + 924 f g^{2} + 456 f g \left(d + 2 e + 4 f + 8 g\right) - 52 f \left(d + 2 e + 4 f + 8 g\right)^{2} + 586 g^{3} + 486 g^{2} \left(d + 2 e + 4 f + 8 g\right) - 80 g \left(d + 2 e + 4 f + 8 g\right)^{2}}{10 d^{3} + 69 d^{2} e + 102 d^{2} f + 213 d^{2} g + 102 d e^{2} + 318 d e f + 564 d e g + 246 d f^{2} + 894 d f g + 750 d g^{2} + 35 e^{3} + 174 e^{2} f + 249 e^{2} g + 285 e f^{2} + 852 e f g + 537 e g^{2} + 154 f^{3} + 717 f^{2} g + 966 f g^{2} + 323 g^{3}} \right)}}{3}"," ",0,"g*x + (d - e + f - g)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f + 174*d**2*g - 9*d**2*(d - e + f - g) + 78*d*e**2 + 276*d*e*f + 444*d*e*g - 12*d*e*(d - e + f - g) + 222*d*f**2 + 636*d*f*g + 6*d*f*(d - e + f - g) + 510*d*g**2 + 36*d*g*(d - e + f - g) - 7*d*(d - e + f - g)**2 + 46*e**3 + 204*e**2*f + 390*e**2*g + 3*e**2*(d - e + f - g) + 282*e*f**2 + 984*e*f*g + 36*e*f*(d - e + f - g) + 930*e*g**2 + 102*e*g*(d - e + f - g) - 8*e*(d - e + f - g)**2 + 116*f**3 + 534*f**2*g + 51*f**2*(d - e + f - g) + 924*f*g**2 + 228*f*g*(d - e + f - g) - 13*f*(d - e + f - g)**2 + 586*g**3 + 243*g**2*(d - e + f - g) - 20*g*(d - e + f - g)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 213*d**2*g + 102*d*e**2 + 318*d*e*f + 564*d*e*g + 246*d*f**2 + 894*d*f*g + 750*d*g**2 + 35*e**3 + 174*e**2*f + 249*e**2*g + 285*e*f**2 + 852*e*f*g + 537*e*g**2 + 154*f**3 + 717*f**2*g + 966*f*g**2 + 323*g**3))/6 - (d + e + f + g)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f + 174*d**2*g + 27*d**2*(d + e + f + g) + 78*d*e**2 + 276*d*e*f + 444*d*e*g + 36*d*e*(d + e + f + g) + 222*d*f**2 + 636*d*f*g - 18*d*f*(d + e + f + g) + 510*d*g**2 - 108*d*g*(d + e + f + g) - 63*d*(d + e + f + g)**2 + 46*e**3 + 204*e**2*f + 390*e**2*g - 9*e**2*(d + e + f + g) + 282*e*f**2 + 984*e*f*g - 108*e*f*(d + e + f + g) + 930*e*g**2 - 306*e*g*(d + e + f + g) - 72*e*(d + e + f + g)**2 + 116*f**3 + 534*f**2*g - 153*f**2*(d + e + f + g) + 924*f*g**2 - 684*f*g*(d + e + f + g) - 117*f*(d + e + f + g)**2 + 586*g**3 - 729*g**2*(d + e + f + g) - 180*g*(d + e + f + g)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 213*d**2*g + 102*d*e**2 + 318*d*e*f + 564*d*e*g + 246*d*f**2 + 894*d*f*g + 750*d*g**2 + 35*e**3 + 174*e**2*f + 249*e**2*g + 285*e*f**2 + 852*e*f*g + 537*e*g**2 + 154*f**3 + 717*f**2*g + 966*f*g**2 + 323*g**3))/2 + (d + 2*e + 4*f + 8*g)*log(x + (26*d**3 + 66*d**2*e + 132*d**2*f + 174*d**2*g - 18*d**2*(d + 2*e + 4*f + 8*g) + 78*d*e**2 + 276*d*e*f + 444*d*e*g - 24*d*e*(d + 2*e + 4*f + 8*g) + 222*d*f**2 + 636*d*f*g + 12*d*f*(d + 2*e + 4*f + 8*g) + 510*d*g**2 + 72*d*g*(d + 2*e + 4*f + 8*g) - 28*d*(d + 2*e + 4*f + 8*g)**2 + 46*e**3 + 204*e**2*f + 390*e**2*g + 6*e**2*(d + 2*e + 4*f + 8*g) + 282*e*f**2 + 984*e*f*g + 72*e*f*(d + 2*e + 4*f + 8*g) + 930*e*g**2 + 204*e*g*(d + 2*e + 4*f + 8*g) - 32*e*(d + 2*e + 4*f + 8*g)**2 + 116*f**3 + 534*f**2*g + 102*f**2*(d + 2*e + 4*f + 8*g) + 924*f*g**2 + 456*f*g*(d + 2*e + 4*f + 8*g) - 52*f*(d + 2*e + 4*f + 8*g)**2 + 586*g**3 + 486*g**2*(d + 2*e + 4*f + 8*g) - 80*g*(d + 2*e + 4*f + 8*g)**2)/(10*d**3 + 69*d**2*e + 102*d**2*f + 213*d**2*g + 102*d*e**2 + 318*d*e*f + 564*d*e*g + 246*d*f**2 + 894*d*f*g + 750*d*g**2 + 35*e**3 + 174*e**2*f + 249*e**2*g + 285*e*f**2 + 852*e*f*g + 537*e*g**2 + 154*f**3 + 717*f**2*g + 966*f*g**2 + 323*g**3))/3","B",0
83,-1,0,0,0.000000," ","integrate((2+x)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
84,-1,0,0,0.000000," ","integrate((2+x)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
85,1,34,0,0.259583," ","integrate((x**3-2*x**2-x+2)/(x**4-5*x**2+4)**2,x)","\frac{\log{\left(x - 2 \right)}}{48} - \frac{\log{\left(x - 1 \right)}}{18} + \frac{\log{\left(x + 1 \right)}}{6} - \frac{19 \log{\left(x + 2 \right)}}{144} + \frac{1}{12 x + 24}"," ",0,"log(x - 2)/48 - log(x - 1)/18 + log(x + 1)/6 - 19*log(x + 2)/144 + 1/(12*x + 24)","A",0
86,1,1188,0,10.542541," ","integrate((e*x+d)*(x**3-2*x**2-x+2)/(x**4-5*x**2+4)**2,x)","\frac{d - 2 e}{12 x + 24} + \frac{\left(d - e\right) \log{\left(x + \frac{- 1534775 d^{6} + 8032360 d^{5} e - 984027 d^{5} \left(d - e\right) - 12991180 d^{4} e^{2} + 11797266 d^{4} e \left(d - e\right) + 3567168 d^{4} \left(d - e\right)^{2} + 1075200 d^{3} e^{3} - 32721528 d^{3} e^{2} \left(d - e\right) - 8725248 d^{3} e \left(d - e\right)^{2} - 247104 d^{3} \left(d - e\right)^{3} + 16959280 d^{2} e^{4} + 38977296 d^{2} e^{3} \left(d - e\right) - 2820096 d^{2} e^{2} \left(d - e\right)^{2} - 10357632 d^{2} e \left(d - e\right)^{3} - 15836800 d e^{5} - 21294960 d e^{4} \left(d - e\right) + 15436800 d e^{3} \left(d - e\right)^{2} + 16277760 d e^{2} \left(d - e\right)^{3} + 4283840 e^{6} + 3876000 e^{5} \left(d - e\right) - 6865920 e^{4} \left(d - e\right)^{2} - 4078080 e^{3} \left(d - e\right)^{3}}{801262 d^{6} - 4662251 d^{5} e + 7296938 d^{4} e^{2} + 1388616 d^{3} e^{3} - 12447440 d^{2} e^{4} + 9990800 d e^{5} - 2380000 e^{6}} \right)}}{6} - \frac{\left(d + e\right) \log{\left(x + \frac{- 1534775 d^{6} + 8032360 d^{5} e + 328009 d^{5} \left(d + e\right) - 12991180 d^{4} e^{2} - 3932422 d^{4} e \left(d + e\right) + 396352 d^{4} \left(d + e\right)^{2} + 1075200 d^{3} e^{3} + 10907176 d^{3} e^{2} \left(d + e\right) - 969472 d^{3} e \left(d + e\right)^{2} + 9152 d^{3} \left(d + e\right)^{3} + 16959280 d^{2} e^{4} - 12992432 d^{2} e^{3} \left(d + e\right) - 313344 d^{2} e^{2} \left(d + e\right)^{2} + 383616 d^{2} e \left(d + e\right)^{3} - 15836800 d e^{5} + 7098320 d e^{4} \left(d + e\right) + 1715200 d e^{3} \left(d + e\right)^{2} - 602880 d e^{2} \left(d + e\right)^{3} + 4283840 e^{6} - 1292000 e^{5} \left(d + e\right) - 762880 e^{4} \left(d + e\right)^{2} + 151040 e^{3} \left(d + e\right)^{3}}{801262 d^{6} - 4662251 d^{5} e + 7296938 d^{4} e^{2} + 1388616 d^{3} e^{3} - 12447440 d^{2} e^{4} + 9990800 d e^{5} - 2380000 e^{6}} \right)}}{18} + \frac{\left(d + 2 e\right) \log{\left(x + \frac{- 1534775 d^{6} + 8032360 d^{5} e - \frac{984027 d^{5} \left(d + 2 e\right)}{8} - 12991180 d^{4} e^{2} + \frac{5898633 d^{4} e \left(d + 2 e\right)}{4} + 55737 d^{4} \left(d + 2 e\right)^{2} + 1075200 d^{3} e^{3} - 4090191 d^{3} e^{2} \left(d + 2 e\right) - 136332 d^{3} e \left(d + 2 e\right)^{2} - \frac{3861 d^{3} \left(d + 2 e\right)^{3}}{8} + 16959280 d^{2} e^{4} + 4872162 d^{2} e^{3} \left(d + 2 e\right) - 44064 d^{2} e^{2} \left(d + 2 e\right)^{2} - \frac{80919 d^{2} e \left(d + 2 e\right)^{3}}{4} - 15836800 d e^{5} - 2661870 d e^{4} \left(d + 2 e\right) + 241200 d e^{3} \left(d + 2 e\right)^{2} + \frac{63585 d e^{2} \left(d + 2 e\right)^{3}}{2} + 4283840 e^{6} + 484500 e^{5} \left(d + 2 e\right) - 107280 e^{4} \left(d + 2 e\right)^{2} - 7965 e^{3} \left(d + 2 e\right)^{3}}{801262 d^{6} - 4662251 d^{5} e + 7296938 d^{4} e^{2} + 1388616 d^{3} e^{3} - 12447440 d^{2} e^{4} + 9990800 d e^{5} - 2380000 e^{6}} \right)}}{48} - \frac{\left(19 d - 26 e\right) \log{\left(x + \frac{- 1534775 d^{6} + 8032360 d^{5} e + \frac{328009 d^{5} \left(19 d - 26 e\right)}{8} - 12991180 d^{4} e^{2} - \frac{1966211 d^{4} e \left(19 d - 26 e\right)}{4} + 6193 d^{4} \left(19 d - 26 e\right)^{2} + 1075200 d^{3} e^{3} + 1363397 d^{3} e^{2} \left(19 d - 26 e\right) - 15148 d^{3} e \left(19 d - 26 e\right)^{2} + \frac{143 d^{3} \left(19 d - 26 e\right)^{3}}{8} + 16959280 d^{2} e^{4} - 1624054 d^{2} e^{3} \left(19 d - 26 e\right) - 4896 d^{2} e^{2} \left(19 d - 26 e\right)^{2} + \frac{2997 d^{2} e \left(19 d - 26 e\right)^{3}}{4} - 15836800 d e^{5} + 887290 d e^{4} \left(19 d - 26 e\right) + 26800 d e^{3} \left(19 d - 26 e\right)^{2} - \frac{2355 d e^{2} \left(19 d - 26 e\right)^{3}}{2} + 4283840 e^{6} - 161500 e^{5} \left(19 d - 26 e\right) - 11920 e^{4} \left(19 d - 26 e\right)^{2} + 295 e^{3} \left(19 d - 26 e\right)^{3}}{801262 d^{6} - 4662251 d^{5} e + 7296938 d^{4} e^{2} + 1388616 d^{3} e^{3} - 12447440 d^{2} e^{4} + 9990800 d e^{5} - 2380000 e^{6}} \right)}}{144}"," ",0,"(d - 2*e)/(12*x + 24) + (d - e)*log(x + (-1534775*d**6 + 8032360*d**5*e - 984027*d**5*(d - e) - 12991180*d**4*e**2 + 11797266*d**4*e*(d - e) + 3567168*d**4*(d - e)**2 + 1075200*d**3*e**3 - 32721528*d**3*e**2*(d - e) - 8725248*d**3*e*(d - e)**2 - 247104*d**3*(d - e)**3 + 16959280*d**2*e**4 + 38977296*d**2*e**3*(d - e) - 2820096*d**2*e**2*(d - e)**2 - 10357632*d**2*e*(d - e)**3 - 15836800*d*e**5 - 21294960*d*e**4*(d - e) + 15436800*d*e**3*(d - e)**2 + 16277760*d*e**2*(d - e)**3 + 4283840*e**6 + 3876000*e**5*(d - e) - 6865920*e**4*(d - e)**2 - 4078080*e**3*(d - e)**3)/(801262*d**6 - 4662251*d**5*e + 7296938*d**4*e**2 + 1388616*d**3*e**3 - 12447440*d**2*e**4 + 9990800*d*e**5 - 2380000*e**6))/6 - (d + e)*log(x + (-1534775*d**6 + 8032360*d**5*e + 328009*d**5*(d + e) - 12991180*d**4*e**2 - 3932422*d**4*e*(d + e) + 396352*d**4*(d + e)**2 + 1075200*d**3*e**3 + 10907176*d**3*e**2*(d + e) - 969472*d**3*e*(d + e)**2 + 9152*d**3*(d + e)**3 + 16959280*d**2*e**4 - 12992432*d**2*e**3*(d + e) - 313344*d**2*e**2*(d + e)**2 + 383616*d**2*e*(d + e)**3 - 15836800*d*e**5 + 7098320*d*e**4*(d + e) + 1715200*d*e**3*(d + e)**2 - 602880*d*e**2*(d + e)**3 + 4283840*e**6 - 1292000*e**5*(d + e) - 762880*e**4*(d + e)**2 + 151040*e**3*(d + e)**3)/(801262*d**6 - 4662251*d**5*e + 7296938*d**4*e**2 + 1388616*d**3*e**3 - 12447440*d**2*e**4 + 9990800*d*e**5 - 2380000*e**6))/18 + (d + 2*e)*log(x + (-1534775*d**6 + 8032360*d**5*e - 984027*d**5*(d + 2*e)/8 - 12991180*d**4*e**2 + 5898633*d**4*e*(d + 2*e)/4 + 55737*d**4*(d + 2*e)**2 + 1075200*d**3*e**3 - 4090191*d**3*e**2*(d + 2*e) - 136332*d**3*e*(d + 2*e)**2 - 3861*d**3*(d + 2*e)**3/8 + 16959280*d**2*e**4 + 4872162*d**2*e**3*(d + 2*e) - 44064*d**2*e**2*(d + 2*e)**2 - 80919*d**2*e*(d + 2*e)**3/4 - 15836800*d*e**5 - 2661870*d*e**4*(d + 2*e) + 241200*d*e**3*(d + 2*e)**2 + 63585*d*e**2*(d + 2*e)**3/2 + 4283840*e**6 + 484500*e**5*(d + 2*e) - 107280*e**4*(d + 2*e)**2 - 7965*e**3*(d + 2*e)**3)/(801262*d**6 - 4662251*d**5*e + 7296938*d**4*e**2 + 1388616*d**3*e**3 - 12447440*d**2*e**4 + 9990800*d*e**5 - 2380000*e**6))/48 - (19*d - 26*e)*log(x + (-1534775*d**6 + 8032360*d**5*e + 328009*d**5*(19*d - 26*e)/8 - 12991180*d**4*e**2 - 1966211*d**4*e*(19*d - 26*e)/4 + 6193*d**4*(19*d - 26*e)**2 + 1075200*d**3*e**3 + 1363397*d**3*e**2*(19*d - 26*e) - 15148*d**3*e*(19*d - 26*e)**2 + 143*d**3*(19*d - 26*e)**3/8 + 16959280*d**2*e**4 - 1624054*d**2*e**3*(19*d - 26*e) - 4896*d**2*e**2*(19*d - 26*e)**2 + 2997*d**2*e*(19*d - 26*e)**3/4 - 15836800*d*e**5 + 887290*d*e**4*(19*d - 26*e) + 26800*d*e**3*(19*d - 26*e)**2 - 2355*d*e**2*(19*d - 26*e)**3/2 + 4283840*e**6 - 161500*e**5*(19*d - 26*e) - 11920*e**4*(19*d - 26*e)**2 + 295*e**3*(19*d - 26*e)**3)/(801262*d**6 - 4662251*d**5*e + 7296938*d**4*e**2 + 1388616*d**3*e**3 - 12447440*d**2*e**4 + 9990800*d*e**5 - 2380000*e**6))/144","B",0
87,-1,0,0,0.000000," ","integrate((f*x**2+e*x+d)*(x**3-2*x**2-x+2)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
88,-1,0,0,0.000000," ","integrate((x**3-2*x**2-x+2)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
89,-1,0,0,0.000000," ","integrate((x**3-2*x**2-x+2)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
90,-1,0,0,0.000000," ","integrate((x**3-2*x**2-x+2)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
91,1,46,0,0.291325," ","integrate((x**2-3*x+2)/(x**4-5*x**2+4)**2,x)","\frac{- 3 x - 5}{12 x^{2} + 36 x + 24} + \frac{\log{\left(x - 2 \right)}}{144} - \frac{\log{\left(x - 1 \right)}}{36} - \frac{7 \log{\left(x + 1 \right)}}{36} + \frac{31 \log{\left(x + 2 \right)}}{144}"," ",0,"(-3*x - 5)/(12*x**2 + 36*x + 24) + log(x - 2)/144 - log(x - 1)/36 - 7*log(x + 1)/36 + 31*log(x + 2)/144","A",0
92,1,1255,0,10.508461," ","integrate((e*x+d)*(x**2-3*x+2)/(x**4-5*x**2+4)**2,x)","- \frac{\left(d + e\right) \log{\left(x + \frac{- 24383100 d^{6} + 187408066 d^{5} e + 10439775 d^{5} \left(d + e\right) - 511591980 d^{4} e^{2} - 94132290 d^{4} e \left(d + e\right) + 667200 d^{4} \left(d + e\right)^{2} + 469491120 d^{3} e^{3} + 333672552 d^{3} e^{2} \left(d + e\right) - 2703328 d^{3} e \left(d + e\right)^{2} - 198000 d^{3} \left(d + e\right)^{3} + 322778400 d^{2} e^{4} - 582497712 d^{2} e^{3} \left(d + e\right) + 1752768 d^{2} e^{2} \left(d + e\right)^{2} + 1107552 d^{2} e \left(d + e\right)^{3} - 863493856 d e^{5} + 500776560 d e^{4} \left(d + e\right) + 4226944 d e^{3} \left(d + e\right)^{2} - 1880640 d e^{2} \left(d + e\right)^{3} + 429000000 e^{6} - 169242912 e^{5} \left(d + e\right) - 4538112 e^{4} \left(d + e\right)^{2} + 964224 e^{3} \left(d + e\right)^{3}}{13474125 d^{6} - 102860175 d^{5} e + 274190390 d^{4} e^{2} - 224142072 d^{3} e^{3} - 245084096 d^{2} e^{4} + 535797456 d e^{5} - 256183200 e^{6}} \right)}}{36} + \frac{\left(d + 2 e\right) \log{\left(x + \frac{- 24383100 d^{6} + 187408066 d^{5} e - \frac{10439775 d^{5} \left(d + 2 e\right)}{4} - 511591980 d^{4} e^{2} + \frac{47066145 d^{4} e \left(d + 2 e\right)}{2} + 41700 d^{4} \left(d + 2 e\right)^{2} + 469491120 d^{3} e^{3} - 83418138 d^{3} e^{2} \left(d + 2 e\right) - 168958 d^{3} e \left(d + 2 e\right)^{2} + \frac{12375 d^{3} \left(d + 2 e\right)^{3}}{4} + 322778400 d^{2} e^{4} + 145624428 d^{2} e^{3} \left(d + 2 e\right) + 109548 d^{2} e^{2} \left(d + 2 e\right)^{2} - \frac{34611 d^{2} e \left(d + 2 e\right)^{3}}{2} - 863493856 d e^{5} - 125194140 d e^{4} \left(d + 2 e\right) + 264184 d e^{3} \left(d + 2 e\right)^{2} + 29385 d e^{2} \left(d + 2 e\right)^{3} + 429000000 e^{6} + 42310728 e^{5} \left(d + 2 e\right) - 283632 e^{4} \left(d + 2 e\right)^{2} - 15066 e^{3} \left(d + 2 e\right)^{3}}{13474125 d^{6} - 102860175 d^{5} e + 274190390 d^{4} e^{2} - 224142072 d^{3} e^{3} - 245084096 d^{2} e^{4} + 535797456 d e^{5} - 256183200 e^{6}} \right)}}{144} - \frac{\left(7 d - 13 e\right) \log{\left(x + \frac{- 24383100 d^{6} + 187408066 d^{5} e + 10439775 d^{5} \left(7 d - 13 e\right) - 511591980 d^{4} e^{2} - 94132290 d^{4} e \left(7 d - 13 e\right) + 667200 d^{4} \left(7 d - 13 e\right)^{2} + 469491120 d^{3} e^{3} + 333672552 d^{3} e^{2} \left(7 d - 13 e\right) - 2703328 d^{3} e \left(7 d - 13 e\right)^{2} - 198000 d^{3} \left(7 d - 13 e\right)^{3} + 322778400 d^{2} e^{4} - 582497712 d^{2} e^{3} \left(7 d - 13 e\right) + 1752768 d^{2} e^{2} \left(7 d - 13 e\right)^{2} + 1107552 d^{2} e \left(7 d - 13 e\right)^{3} - 863493856 d e^{5} + 500776560 d e^{4} \left(7 d - 13 e\right) + 4226944 d e^{3} \left(7 d - 13 e\right)^{2} - 1880640 d e^{2} \left(7 d - 13 e\right)^{3} + 429000000 e^{6} - 169242912 e^{5} \left(7 d - 13 e\right) - 4538112 e^{4} \left(7 d - 13 e\right)^{2} + 964224 e^{3} \left(7 d - 13 e\right)^{3}}{13474125 d^{6} - 102860175 d^{5} e + 274190390 d^{4} e^{2} - 224142072 d^{3} e^{3} - 245084096 d^{2} e^{4} + 535797456 d e^{5} - 256183200 e^{6}} \right)}}{36} + \frac{\left(31 d - 50 e\right) \log{\left(x + \frac{- 24383100 d^{6} + 187408066 d^{5} e - \frac{10439775 d^{5} \left(31 d - 50 e\right)}{4} - 511591980 d^{4} e^{2} + \frac{47066145 d^{4} e \left(31 d - 50 e\right)}{2} + 41700 d^{4} \left(31 d - 50 e\right)^{2} + 469491120 d^{3} e^{3} - 83418138 d^{3} e^{2} \left(31 d - 50 e\right) - 168958 d^{3} e \left(31 d - 50 e\right)^{2} + \frac{12375 d^{3} \left(31 d - 50 e\right)^{3}}{4} + 322778400 d^{2} e^{4} + 145624428 d^{2} e^{3} \left(31 d - 50 e\right) + 109548 d^{2} e^{2} \left(31 d - 50 e\right)^{2} - \frac{34611 d^{2} e \left(31 d - 50 e\right)^{3}}{2} - 863493856 d e^{5} - 125194140 d e^{4} \left(31 d - 50 e\right) + 264184 d e^{3} \left(31 d - 50 e\right)^{2} + 29385 d e^{2} \left(31 d - 50 e\right)^{3} + 429000000 e^{6} + 42310728 e^{5} \left(31 d - 50 e\right) - 283632 e^{4} \left(31 d - 50 e\right)^{2} - 15066 e^{3} \left(31 d - 50 e\right)^{3}}{13474125 d^{6} - 102860175 d^{5} e + 274190390 d^{4} e^{2} - 224142072 d^{3} e^{3} - 245084096 d^{2} e^{4} + 535797456 d e^{5} - 256183200 e^{6}} \right)}}{144} + \frac{- 5 d + 6 e + x \left(- 3 d + 4 e\right)}{12 x^{2} + 36 x + 24}"," ",0,"-(d + e)*log(x + (-24383100*d**6 + 187408066*d**5*e + 10439775*d**5*(d + e) - 511591980*d**4*e**2 - 94132290*d**4*e*(d + e) + 667200*d**4*(d + e)**2 + 469491120*d**3*e**3 + 333672552*d**3*e**2*(d + e) - 2703328*d**3*e*(d + e)**2 - 198000*d**3*(d + e)**3 + 322778400*d**2*e**4 - 582497712*d**2*e**3*(d + e) + 1752768*d**2*e**2*(d + e)**2 + 1107552*d**2*e*(d + e)**3 - 863493856*d*e**5 + 500776560*d*e**4*(d + e) + 4226944*d*e**3*(d + e)**2 - 1880640*d*e**2*(d + e)**3 + 429000000*e**6 - 169242912*e**5*(d + e) - 4538112*e**4*(d + e)**2 + 964224*e**3*(d + e)**3)/(13474125*d**6 - 102860175*d**5*e + 274190390*d**4*e**2 - 224142072*d**3*e**3 - 245084096*d**2*e**4 + 535797456*d*e**5 - 256183200*e**6))/36 + (d + 2*e)*log(x + (-24383100*d**6 + 187408066*d**5*e - 10439775*d**5*(d + 2*e)/4 - 511591980*d**4*e**2 + 47066145*d**4*e*(d + 2*e)/2 + 41700*d**4*(d + 2*e)**2 + 469491120*d**3*e**3 - 83418138*d**3*e**2*(d + 2*e) - 168958*d**3*e*(d + 2*e)**2 + 12375*d**3*(d + 2*e)**3/4 + 322778400*d**2*e**4 + 145624428*d**2*e**3*(d + 2*e) + 109548*d**2*e**2*(d + 2*e)**2 - 34611*d**2*e*(d + 2*e)**3/2 - 863493856*d*e**5 - 125194140*d*e**4*(d + 2*e) + 264184*d*e**3*(d + 2*e)**2 + 29385*d*e**2*(d + 2*e)**3 + 429000000*e**6 + 42310728*e**5*(d + 2*e) - 283632*e**4*(d + 2*e)**2 - 15066*e**3*(d + 2*e)**3)/(13474125*d**6 - 102860175*d**5*e + 274190390*d**4*e**2 - 224142072*d**3*e**3 - 245084096*d**2*e**4 + 535797456*d*e**5 - 256183200*e**6))/144 - (7*d - 13*e)*log(x + (-24383100*d**6 + 187408066*d**5*e + 10439775*d**5*(7*d - 13*e) - 511591980*d**4*e**2 - 94132290*d**4*e*(7*d - 13*e) + 667200*d**4*(7*d - 13*e)**2 + 469491120*d**3*e**3 + 333672552*d**3*e**2*(7*d - 13*e) - 2703328*d**3*e*(7*d - 13*e)**2 - 198000*d**3*(7*d - 13*e)**3 + 322778400*d**2*e**4 - 582497712*d**2*e**3*(7*d - 13*e) + 1752768*d**2*e**2*(7*d - 13*e)**2 + 1107552*d**2*e*(7*d - 13*e)**3 - 863493856*d*e**5 + 500776560*d*e**4*(7*d - 13*e) + 4226944*d*e**3*(7*d - 13*e)**2 - 1880640*d*e**2*(7*d - 13*e)**3 + 429000000*e**6 - 169242912*e**5*(7*d - 13*e) - 4538112*e**4*(7*d - 13*e)**2 + 964224*e**3*(7*d - 13*e)**3)/(13474125*d**6 - 102860175*d**5*e + 274190390*d**4*e**2 - 224142072*d**3*e**3 - 245084096*d**2*e**4 + 535797456*d*e**5 - 256183200*e**6))/36 + (31*d - 50*e)*log(x + (-24383100*d**6 + 187408066*d**5*e - 10439775*d**5*(31*d - 50*e)/4 - 511591980*d**4*e**2 + 47066145*d**4*e*(31*d - 50*e)/2 + 41700*d**4*(31*d - 50*e)**2 + 469491120*d**3*e**3 - 83418138*d**3*e**2*(31*d - 50*e) - 168958*d**3*e*(31*d - 50*e)**2 + 12375*d**3*(31*d - 50*e)**3/4 + 322778400*d**2*e**4 + 145624428*d**2*e**3*(31*d - 50*e) + 109548*d**2*e**2*(31*d - 50*e)**2 - 34611*d**2*e*(31*d - 50*e)**3/2 - 863493856*d*e**5 - 125194140*d*e**4*(31*d - 50*e) + 264184*d*e**3*(31*d - 50*e)**2 + 29385*d*e**2*(31*d - 50*e)**3 + 429000000*e**6 + 42310728*e**5*(31*d - 50*e) - 283632*e**4*(31*d - 50*e)**2 - 15066*e**3*(31*d - 50*e)**3)/(13474125*d**6 - 102860175*d**5*e + 274190390*d**4*e**2 - 224142072*d**3*e**3 - 245084096*d**2*e**4 + 535797456*d*e**5 - 256183200*e**6))/144 + (-5*d + 6*e + x*(-3*d + 4*e))/(12*x**2 + 36*x + 24)","B",0
93,-1,0,0,0.000000," ","integrate((x**2-3*x+2)*(f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
94,-1,0,0,0.000000," ","integrate((x**2-3*x+2)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
95,-1,0,0,0.000000," ","integrate((x**2-3*x+2)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
96,-1,0,0,0.000000," ","integrate((x**2-3*x+2)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
97,1,53,0,0.305202," ","integrate((2+x)/(x**4-5*x**2+4)**2,x)","\frac{- 5 x^{2} + 6 x + 5}{36 x^{3} - 72 x^{2} - 36 x + 72} - \frac{35 \log{\left(x - 2 \right)}}{432} + \frac{\log{\left(x - 1 \right)}}{18} + \frac{\log{\left(x + 1 \right)}}{54} + \frac{\log{\left(x + 2 \right)}}{144}"," ",0,"(-5*x**2 + 6*x + 5)/(36*x**3 - 72*x**2 - 36*x + 72) - 35*log(x - 2)/432 + log(x - 1)/18 + log(x + 1)/54 + log(x + 2)/144","A",0
98,1,1034,0,8.786781," ","integrate((2+x)*(e*x+d)/(x**4-5*x**2+4)**2,x)","\frac{\left(d - 2 e\right) \log{\left(x + \frac{8710660 d^{5} + 91884504 d^{4} e - \frac{7579779 d^{4} \left(d - 2 e\right)}{4} + 364910432 d^{3} e^{2} - 18128055 d^{3} e \left(d - 2 e\right) - 83772 d^{3} \left(d - 2 e\right)^{2} + 686697536 d^{2} e^{3} - 60296868 d^{2} e^{2} \left(d - 2 e\right) - 597816 d^{2} e \left(d - 2 e\right)^{2} + \frac{65907 d^{2} \left(d - 2 e\right)^{3}}{4} + 614357568 d e^{4} - 85949220 d e^{3} \left(d - 2 e\right) - 1500048 d e^{2} \left(d - 2 e\right)^{2} + 105840 d e \left(d - 2 e\right)^{3} + 208470400 e^{5} - 45136356 e^{4} \left(d - 2 e\right) - 1196064 e^{3} \left(d - 2 e\right)^{2} + 128277 e^{2} \left(d - 2 e\right)^{3}}{3374210 d^{5} + 38645295 d^{4} e + 170558380 d^{3} e^{2} + 362061760 d^{2} e^{3} + 370298160 d e^{4} + 146466320 e^{5}} \right)}}{144} + \frac{\left(2 d + e\right) \log{\left(x + \frac{8710660 d^{5} + 91884504 d^{4} e - 2526593 d^{4} \left(2 d + e\right) + 364910432 d^{3} e^{2} - 24170740 d^{3} e \left(2 d + e\right) - 148928 d^{3} \left(2 d + e\right)^{2} + 686697536 d^{2} e^{3} - 80395824 d^{2} e^{2} \left(2 d + e\right) - 1062784 d^{2} e \left(2 d + e\right)^{2} + 39056 d^{2} \left(2 d + e\right)^{3} + 614357568 d e^{4} - 114598960 d e^{3} \left(2 d + e\right) - 2666752 d e^{2} \left(2 d + e\right)^{2} + 250880 d e \left(2 d + e\right)^{3} + 208470400 e^{5} - 60181808 e^{4} \left(2 d + e\right) - 2126336 e^{3} \left(2 d + e\right)^{2} + 304064 e^{2} \left(2 d + e\right)^{3}}{3374210 d^{5} + 38645295 d^{4} e + 170558380 d^{3} e^{2} + 362061760 d^{2} e^{3} + 370298160 d e^{4} + 146466320 e^{5}} \right)}}{108} + \frac{\left(2 d + 5 e\right) \log{\left(x + \frac{8710660 d^{5} + 91884504 d^{4} e - 7579779 d^{4} \left(2 d + 5 e\right) + 364910432 d^{3} e^{2} - 72512220 d^{3} e \left(2 d + 5 e\right) - 1340352 d^{3} \left(2 d + 5 e\right)^{2} + 686697536 d^{2} e^{3} - 241187472 d^{2} e^{2} \left(2 d + 5 e\right) - 9565056 d^{2} e \left(2 d + 5 e\right)^{2} + 1054512 d^{2} \left(2 d + 5 e\right)^{3} + 614357568 d e^{4} - 343796880 d e^{3} \left(2 d + 5 e\right) - 24000768 d e^{2} \left(2 d + 5 e\right)^{2} + 6773760 d e \left(2 d + 5 e\right)^{3} + 208470400 e^{5} - 180545424 e^{4} \left(2 d + 5 e\right) - 19137024 e^{3} \left(2 d + 5 e\right)^{2} + 8209728 e^{2} \left(2 d + 5 e\right)^{3}}{3374210 d^{5} + 38645295 d^{4} e + 170558380 d^{3} e^{2} + 362061760 d^{2} e^{3} + 370298160 d e^{4} + 146466320 e^{5}} \right)}}{36} - \frac{\left(35 d + 58 e\right) \log{\left(x + \frac{8710660 d^{5} + 91884504 d^{4} e + \frac{2526593 d^{4} \left(35 d + 58 e\right)}{4} + 364910432 d^{3} e^{2} + 6042685 d^{3} e \left(35 d + 58 e\right) - 9308 d^{3} \left(35 d + 58 e\right)^{2} + 686697536 d^{2} e^{3} + 20098956 d^{2} e^{2} \left(35 d + 58 e\right) - 66424 d^{2} e \left(35 d + 58 e\right)^{2} - \frac{2441 d^{2} \left(35 d + 58 e\right)^{3}}{4} + 614357568 d e^{4} + 28649740 d e^{3} \left(35 d + 58 e\right) - 166672 d e^{2} \left(35 d + 58 e\right)^{2} - 3920 d e \left(35 d + 58 e\right)^{3} + 208470400 e^{5} + 15045452 e^{4} \left(35 d + 58 e\right) - 132896 e^{3} \left(35 d + 58 e\right)^{2} - 4751 e^{2} \left(35 d + 58 e\right)^{3}}{3374210 d^{5} + 38645295 d^{4} e + 170558380 d^{3} e^{2} + 362061760 d^{2} e^{3} + 370298160 d e^{4} + 146466320 e^{5}} \right)}}{432} + \frac{6 d x + 5 d + 10 e + x^{2} \left(- 5 d - 4 e\right)}{36 x^{3} - 72 x^{2} - 36 x + 72}"," ",0,"(d - 2*e)*log(x + (8710660*d**5 + 91884504*d**4*e - 7579779*d**4*(d - 2*e)/4 + 364910432*d**3*e**2 - 18128055*d**3*e*(d - 2*e) - 83772*d**3*(d - 2*e)**2 + 686697536*d**2*e**3 - 60296868*d**2*e**2*(d - 2*e) - 597816*d**2*e*(d - 2*e)**2 + 65907*d**2*(d - 2*e)**3/4 + 614357568*d*e**4 - 85949220*d*e**3*(d - 2*e) - 1500048*d*e**2*(d - 2*e)**2 + 105840*d*e*(d - 2*e)**3 + 208470400*e**5 - 45136356*e**4*(d - 2*e) - 1196064*e**3*(d - 2*e)**2 + 128277*e**2*(d - 2*e)**3)/(3374210*d**5 + 38645295*d**4*e + 170558380*d**3*e**2 + 362061760*d**2*e**3 + 370298160*d*e**4 + 146466320*e**5))/144 + (2*d + e)*log(x + (8710660*d**5 + 91884504*d**4*e - 2526593*d**4*(2*d + e) + 364910432*d**3*e**2 - 24170740*d**3*e*(2*d + e) - 148928*d**3*(2*d + e)**2 + 686697536*d**2*e**3 - 80395824*d**2*e**2*(2*d + e) - 1062784*d**2*e*(2*d + e)**2 + 39056*d**2*(2*d + e)**3 + 614357568*d*e**4 - 114598960*d*e**3*(2*d + e) - 2666752*d*e**2*(2*d + e)**2 + 250880*d*e*(2*d + e)**3 + 208470400*e**5 - 60181808*e**4*(2*d + e) - 2126336*e**3*(2*d + e)**2 + 304064*e**2*(2*d + e)**3)/(3374210*d**5 + 38645295*d**4*e + 170558380*d**3*e**2 + 362061760*d**2*e**3 + 370298160*d*e**4 + 146466320*e**5))/108 + (2*d + 5*e)*log(x + (8710660*d**5 + 91884504*d**4*e - 7579779*d**4*(2*d + 5*e) + 364910432*d**3*e**2 - 72512220*d**3*e*(2*d + 5*e) - 1340352*d**3*(2*d + 5*e)**2 + 686697536*d**2*e**3 - 241187472*d**2*e**2*(2*d + 5*e) - 9565056*d**2*e*(2*d + 5*e)**2 + 1054512*d**2*(2*d + 5*e)**3 + 614357568*d*e**4 - 343796880*d*e**3*(2*d + 5*e) - 24000768*d*e**2*(2*d + 5*e)**2 + 6773760*d*e*(2*d + 5*e)**3 + 208470400*e**5 - 180545424*e**4*(2*d + 5*e) - 19137024*e**3*(2*d + 5*e)**2 + 8209728*e**2*(2*d + 5*e)**3)/(3374210*d**5 + 38645295*d**4*e + 170558380*d**3*e**2 + 362061760*d**2*e**3 + 370298160*d*e**4 + 146466320*e**5))/36 - (35*d + 58*e)*log(x + (8710660*d**5 + 91884504*d**4*e + 2526593*d**4*(35*d + 58*e)/4 + 364910432*d**3*e**2 + 6042685*d**3*e*(35*d + 58*e) - 9308*d**3*(35*d + 58*e)**2 + 686697536*d**2*e**3 + 20098956*d**2*e**2*(35*d + 58*e) - 66424*d**2*e*(35*d + 58*e)**2 - 2441*d**2*(35*d + 58*e)**3/4 + 614357568*d*e**4 + 28649740*d*e**3*(35*d + 58*e) - 166672*d*e**2*(35*d + 58*e)**2 - 3920*d*e*(35*d + 58*e)**3 + 208470400*e**5 + 15045452*e**4*(35*d + 58*e) - 132896*e**3*(35*d + 58*e)**2 - 4751*e**2*(35*d + 58*e)**3)/(3374210*d**5 + 38645295*d**4*e + 170558380*d**3*e**2 + 362061760*d**2*e**3 + 370298160*d*e**4 + 146466320*e**5))/432 + (6*d*x + 5*d + 10*e + x**2*(-5*d - 4*e))/(36*x**3 - 72*x**2 - 36*x + 72)","B",0
99,-1,0,0,0.000000," ","integrate((2+x)*(f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
100,-1,0,0,0.000000," ","integrate((2+x)*(g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
101,-1,0,0,0.000000," ","integrate((2+x)*(h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
102,-1,0,0,0.000000," ","integrate((2+x)*(i*x**5+h*x**4+g*x**3+f*x**2+e*x+d)/(x**4-5*x**2+4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
103,0,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)*(c*x**4+b*x**2+a)**(3/2),x)","\int \left(a + b x^{2} + c x^{4}\right)^{\frac{3}{2}} \left(d + e x + f x^{2} + g x^{3}\right)\, dx"," ",0,"Integral((a + b*x**2 + c*x**4)**(3/2)*(d + e*x + f*x**2 + g*x**3), x)","F",0
104,0,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)*(c*x**4+b*x**2+a)**(1/2),x)","\int \sqrt{a + b x^{2} + c x^{4}} \left(d + e x + f x^{2} + g x^{3}\right)\, dx"," ",0,"Integral(sqrt(a + b*x**2 + c*x**4)*(d + e*x + f*x**2 + g*x**3), x)","F",0
105,0,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**(1/2),x)","\int \frac{d + e x + f x^{2} + g x^{3}}{\sqrt{a + b x^{2} + c x^{4}}}\, dx"," ",0,"Integral((d + e*x + f*x**2 + g*x**3)/sqrt(a + b*x**2 + c*x**4), x)","F",0
106,0,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**(3/2),x)","\int \frac{d + e x + f x^{2} + g x^{3}}{\left(a + b x^{2} + c x^{4}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral((d + e*x + f*x**2 + g*x**3)/(a + b*x**2 + c*x**4)**(3/2), x)","F",0
107,-1,0,0,0.000000," ","integrate((g*x**3+f*x**2+e*x+d)/(c*x**4+b*x**2+a)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
108,0,0,0,0.000000," ","integrate((-c*g*x**4+a*g)/(c*x**4+b*x**2+a)**(3/2),x)","- g \left(\int \left(- \frac{a}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx + \int \frac{c x^{4}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\, dx\right)"," ",0,"-g*(Integral(-a/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) + Integral(c*x**4/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x))","F",0
109,0,0,0,0.000000," ","integrate((-c*g*x**4+a*g+e*x)/(c*x**4+b*x**2+a)**(3/2),x)","- \int \left(- \frac{a g}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \left(- \frac{e x}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \frac{c g x^{4}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\, dx"," ",0,"-Integral(-a*g/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(-e*x/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(c*g*x**4/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x)","F",0
110,0,0,0,0.000000," ","integrate((-c*g*x**4+f*x**3+a*g)/(c*x**4+b*x**2+a)**(3/2),x)","- \int \left(- \frac{a g}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \left(- \frac{f x^{3}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \frac{c g x^{4}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\, dx"," ",0,"-Integral(-a*g/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(-f*x**3/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(c*g*x**4/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x)","F",0
111,0,0,0,0.000000," ","integrate((-c*g*x**4+f*x**3+a*g+e*x)/(c*x**4+b*x**2+a)**(3/2),x)","- \int \left(- \frac{a g}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \left(- \frac{e x}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \left(- \frac{f x^{3}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\right)\, dx - \int \frac{c g x^{4}}{a \sqrt{a + b x^{2} + c x^{4}} + b x^{2} \sqrt{a + b x^{2} + c x^{4}} + c x^{4} \sqrt{a + b x^{2} + c x^{4}}}\, dx"," ",0,"-Integral(-a*g/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(-e*x/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(-f*x**3/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x) - Integral(c*g*x**4/(a*sqrt(a + b*x**2 + c*x**4) + b*x**2*sqrt(a + b*x**2 + c*x**4) + c*x**4*sqrt(a + b*x**2 + c*x**4)), x)","F",0
