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\[\int\limits {u \over 1+u} du\]
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take 1+u=v then u=v-1.. solve
i think thats its long division..
yes
\[Original~ question~~~ \int\limits {e^x \over 1+e^x}dx--->x=Inu\]
Once you do long div, you'll get \[\text{}=\int\limits \left(1-\frac{1}{x+1}\right) \, dx\]
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u=e^x+1and \[du=e^xd x\] \[\int\limits \frac{1}{u} \, du\]
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