Problem:
Find an indefinite integral (which can vary by a constant) of the following function:
$\frac{15}{2} x^2 \left(1-6 x^5\right)^3 \left(16 x^2+\left(1-6 x^5\right) \cot \left(\frac{1}{2} \left(5 x^3+17\right)\right)\right) \csc \left(\frac{1}{2} \left(5 x^3+17\right)\right)$
Answer:
$-\left(1-6 x^5\right)^4 \csc \left(\frac{1}{2} \left(5 x^3+17\right)\right)$
{'source': 'AMPS', 'file': 'amps/mathematica/calculus/integrals/3853.txt'}