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Another one that I need to prove.
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\[(\sec x -\tan x)^2=(1-\sin x)/(1+\sin x)\]
What have you tried?
I multiplied the right side by the conjugate but I got stuck. I ended up with \[(1-2\sin x+\sin^2x)/(\sin x+1)\]
Should I try the left side instead?
\[ ( \sec x -\tan x)^2 = \frac 1{\cos^2x} + \frac {\sin^2 x}{\cos^2x} - \frac{2 \sin x}{\cos^2 x} \]\[ = \frac{1+ \sin^2x -2 \sin x}{1-\sin^2 x} = \frac{1-\sin x}{1+\sin x}\]
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