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How to take integral: (xe power X)dx/Sq of (1+e power X)
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\[\Large \int\limits \frac{x e^x\;dx}{\sqrt{1+e^x}}\quad=\quad \int\limits \frac{e^x\;dx}{\sqrt{1+e^x}}\cdot x\]Hmm from this form I think we can successfully apply `Integration by Parts`. You are familiar with this technique, yes?
The x isn't outside of the integral. I shouldn't have written it AFTER the dx, sorry that was sloppy of me :)
\[\Large =\quad \int\limits\limits x\cdot\frac{e^x\;dx}{\sqrt{1+e^x}}\]
\[\Large\bf u=x,\qquad\qquad dv=\frac{e^x\;dx}{\sqrt{1+e^x}}\] \[\Large\bf du=?, \qquad\qquad v=?\]
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