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Integral (sinx +cos x/(e^-x+sin x))
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can i form to this// \[\int\limits \frac{ \cos 2x }{ cox-sinx } *\frac{ 1 }{ e^{x}sinx+1 }\]
is this the problem? \[\Large \int\limits \left(\frac{\sin x + \cos x}{e^{-x}+\sin x}\right)dx\]
yes..
start by multplying top and bottom by \(e^x\)
so it will be integral (sinx +cos x)/(1+e^xsin x)
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\[\Large \frac{ e^x \sin x + e^x \cos x}{ 1+e^x \sin x }\]
ok..then???
let \(\displaystyle \large u = 1 + e^x \sin x\)
\(\Large du = ?\)
du=\[e^x \sin x +e^x \cos x \]
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so the answer is \[\ln\left| 1+e^x sinx \right|\]
right
ok thank>>
you're welcome.
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