Problem:

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

$\frac{6 x}{3 x^2-1}-\frac{5 x^4}{2 \sqrt{x^5+3}}$

from sympy import *

x = symbols('x')
f = ((6*x)/(3*x**2-1))-((5*x**4)/(2*sqrt(x**5+3)))
print(integrate(f, x))
