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Need help proving the following
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\[\frac{ \sin(x) }{ 1-\cos(x) }+ \frac{\sin(x) }{ 1+\cos(x) }=2\csc(x)\]
Combine the terms on the left hand side.
In the denominator, you will have a trig identity.
I have tried that and i knows you end up with \[\frac{ \sin(x)-\sin(x)\cos(x)+\sin(x)+\sin(x)\cos(x)}{ \sin^2(x)}\] which would be\[\frac{ 2\sin(x) }{ \sin^2(x) }\] simplified
i just don't know were to take it from there.
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sin^2(x) = sin(x) * sin(x)
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