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integrate sin(2x)/sin(x). The Answer is 2sin(x)+c why and how?
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The farthest I have gotten is to turn it into sin(2x)*sec
sin(2x)/sin(x) sin(2x) = sinx (x + x) = sinx cos x + sin x cos x = 2 sinx cosx 2 sinx cosx / sin x 2 cos x Integral of cos x = sin x 2 * sin x
The answer is 2sin(x)
How'd you turn sin(2x) into sinx*cosx+sinx*cosx
Is it just an identity?
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sin ( a + b) = sin a cos b + sin b cos a
Is it possible to do this by parts?
I don't know, perhaps, but I don't see why you'd want that. It's so much simpler to just cancel sinx...
Fair enough.
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