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differentiate (1+x^2)^0.5 and hence using integration by parts, show that:
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\[\int\limits_{}^{}\frac{ x^3 }{ \sqrt{1+x^2} }dx = \frac{ 1 }{ 3 }(x^2 - 2)\sqrt{1+x^2} +C\]
So i've found the differential as \[\frac{ x }{ \sqrt{1+x^2} }\]
|dw:1366245654306:dw|Let f'(x) be the differential you've worked out and g(x) be x^2.
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