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Compute the exact value of \[\int_0^{\pi/2}\frac{\sin x}{9+16\sin(2x)}\] (wolfram alpha will give you an approximation to this integral :D)
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holy pellet. no way im trying this :P
Before I even attempt it, can it be done? (I mean, its not a something like e^(-x^2)
Sure it is solvable :D
Hmmm...well let me attempt it.
If you know how to do that. Please show me. :P
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Use substitution $u=\pi/2 -x$ then use this : http://openstudy.com/users/watchmath#/users/watchmath/updates/4dd3bbd699508b0bc2d6a5a4 It is tough!
I mean \(u=\frac{\pi}{2}-x\)
watchmath!!! Check my response to that link you posted please D:
:)
You suck D;
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