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integral of [e^arcsin(x)] dx /[sqrt(1-x^2)]
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Easier than it looks ;)
haha I can see the sqrt(1-x^2) in denominator will lead to arcsin x
Tell me, what's \(\Large \frac{d}{dx} ~sin^{-1}x\)
\[1\div(\sqrt{1-x ^{2}}\]
Use a u-sub and get this little thing :) \[\Large \int e^u~du\] \(\Large u=arcsinx \) so that means \(\Large du=\frac{1}{\sqrt{1-x^2}} dx\)
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you can also do this question by substituting x=sinz
Excellent! Thank you!
wow.. that really was easier haha
You're welcome~
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