intergral of root (1 + (e powered by x)) with respect to x
\[\int\limits_{}^{}\sqrt{1+e^x}dx\]
the contents are enclosed in a square root
that's it, how do i get to the answer ?
\[\int\limits_{}^{}\frac{\sqrt{1+e^x}}{e^x} \cdot e^x dx \text{ let } e^x=\tan^2(u)\] Haven't tried this yet but it might work
i am looking for it too.
I think will work actually After the sub and writing \[2\int\limits_{}^{}\sec^2(u) \csc(u) du\] you will need to do integration by parts
integration by parts just once
Let me know if you run into anymore trouble :)
there was a problem in network, thanks myninaya
did you solve that?? if you have done it and i would be happy to know
am still crackin my head to see where this leads me
you can get the answer from wolf ...but it does not show steps
Well I'm still here if you can't follow be recipe :)
my*
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