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How do I find all the solutions on the interval [0, 2pi) for sin2x+sinx=0?
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\[2\sin x\cos x + \sin x = 0 \implies \sin x(2\cos x + 1) = 0\]\[\implies \sin x = 0,\quad \cos x = \frac{-1}2\]
so how do I make it to where I can set this equation to 0?
Think about it a little bit.
I thought 2sin(theta)cos(theta)=sin(2 theta)
you thought right. sin(2x) + sin(x) = 2sin(x)cos(x) + sin(x)
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ohhh I see where youre going with this
thank you sir
you're welcome :-)
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