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Integral:
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\[\int\limits_{}^{}\frac{ \sin(x) }{ \sin(x)+\cos(x) }dx\]
First I don't know where to begin I've tried substitution but I don't see it
oh, times both numerator and denominator by (sin - cos). Try it. I got the answer from there .
Is it an Indefinite Integral or you have the bounds? something like:\[\int\limits_{0}^{\frac{\pi}{2}}\frac{ \sin x }{ \sin x+\cos x }dx\]
@Loser66 you mean like multipling with conjugate
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@mukushla it's indefinite
ok, go with @Loser66 then :-)
yes, and times (-1) to both to get cos(2x) from the denominator.
@Loser66 continue
@Loser66 continue please
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hihihi... I did, on the paper.
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