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sinx/1+cosx + 1+cosx/sinx
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\[\frac{\sin(x)}{1+\cos(x)}+\frac{1+\cos(x)}{\sin(x)}\] \[\frac{\sin^2x+1+2\cos(x)+\cos^2x}{(1+\cos(x)~~~)\sin(x)}\] \[\frac{1+2\cos(x)+\cos^2x+\sin^2x}{(1+\cos(x)~~~)\sin(x)}\] \[\frac{1+2\cos(x)+1}{(1+\cos(x)~~~)\sin(x)}\] \[\frac{2+2\cos(x)}{(1+\cos(x)~~~)\sin(x)}\]\[\frac{2+2\cos(x)}{\sin(x)+\cos(x)\sin(x)}\]
Is it OK to factor out the 2 in the numerator in the second to last step, and then cancel out the 1+cos(x) in the numerator and denominator? Which would give us 2/sin(x) as the last step.
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