(1+sinA-cosA/1+sinA+cosA)²=1-cosA/1+cosA
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(1-cosA+sinA)/(1+cosA+sinA)}^2= (1-cosA)/(1+cosA)
L.H.S.
={(1-cosA)+sinA}^2/{(1+cosA)+sinA}^2.
={(1-cosA)^2+sin^2A+2.(1-cosA).sinA}/{(1+cosA)^2+sin^2A+2.(1+cosA).sinA}.
={1–2.cosA+cos^2A+sin^2A+2.(1-cosA).sinA}/{1+2.cosA+cos^2A+sin^2A+2.
(1+cosA).sinA}.
={2(1-cosA)+2.(1-cosA).sinA}/{2(1+cosA)+2.(1+cosA).sinA}
= 2.(1-cosA).(1+sinA)/2.(1+cosA).(1+sinA).
= (1-cosA)/(1+cosA). Proved.
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