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Help me Integrate:
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\[\int\limits_{?}^{?} \left( x \sqrt{x} + \frac{ 1 }{ x^3 \sqrt{x} } \right) dx\] This is an indefinite integral
any ideas?
remember how √x is really \(x^{1/2}\)
and \[a^n\times a^m=a^{n+m}\]
so both terms in the integrand can be rewritten as simple powers of \(x\) and you can apply the familiar rule , of adding one to the index and dividing by the new index
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and dont forget to add an arbitrary constant of integration
if i were to use u-substitution ? what would my u be?
um, dont do use substitution for this problem
the only substitution you need to make is substituting the root signs for their exponential equivalents, just as UnkleRhaukus stated.
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