small calculus .... /..
\[\int\limits ( \sin^{-1} (\frac{ 2tanx }{1+\tan ^{2} x }))dx\] the bracket after simplifying got (sin 2x )
\[\int\limits \sin^{-1} (\sin2x)dx\] .. ??
its sin 2x ....how is it possible
@reemii
well not clear ...
is \(\sin^{-1}x = \frac1{\sin x}\) or \(\arcsin x\) ?
arc sinx
well both r correct ....rt
I would start by integration by parts. Make \(x\) appea with the "usual trick" : \(\int f(x)dx = xf(x) - \int xf'(x) dx\). Did you try that?
noo i dont like by parts ..... it takes lot of time i did not try that ,,,,,,,,
the derivative of \(\arcsin u = \frac1{\sqrt{1-u^2}}u'\). This might give something interesting (\(u=\sin(2x))\).
well we r gona take derivative of sin2x
@mathslover @mathstudent55 @mind2000 @amistre64
what must sin-1(2inx) be?
you forgot the power |dw:1372453398556:dw|
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