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evaluate the integral
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\[\frac{ x^3 }{ 3 }\arctan - \frac{ 1 }{ 3 }\int\limits_{}^{}\frac{ x^3 }{ 1 + x^2 }\]
@Loser66
I am so lost
the original is \[\int\limits_{}^{}x^2\arctan(x)dx\]
If it helps, here is the solution and I don't understand why they are doing long division and how they got their answer
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They did the long division to simplify the fraction into two. Then after that they did a u sub.
split x^3 as x^2 . x dx then substitute x^2 = t tdt/1+t now its simple
oh gotcha @Luigi0210
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