Problem:

Find an indefinite integral (which can vary by a constant) of the following function:

$\frac{e^{5 x^2+7} x \left(5 x^4-4 x^2-5\right)}{32 \left(x^4-1\right)^3}$

import math

from sympy import *

x = symbols('x')
f = ((math.e**(5*x**2+7)*x*(5*x**4-4*x**2-5))/(32*(x**4-1)**3))
print(integrate(f, x))
