- #1
rasen58
- 71
- 2
It's the integral of sqrt(x)/(cubed root(x) + 1)
I tried regular u substitution but that didn't let me get rid of all the x's.
I also just tried long division but that gave me an answer that didn't match with the actual answer to the problem.
The actual answer is 6[1/7 x^(7/6) - 1/5 x^(5/6) + 1/3 x^(1/6) - x^(1/6) + arctan(x^(1/6)) ] + C
How do I go about doing this?
I tried regular u substitution but that didn't let me get rid of all the x's.
I also just tried long division but that gave me an answer that didn't match with the actual answer to the problem.
The actual answer is 6[1/7 x^(7/6) - 1/5 x^(5/6) + 1/3 x^(1/6) - x^(1/6) + arctan(x^(1/6)) ] + C
How do I go about doing this?