prove that
(1 + cot2Q) (1 - cosQ) (1 + cosQ) = 1
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Explanation:
(1 + cot^2Q)(1 - cos Q)(1 + cos Q)
= ( cosec^2Q)(1 - cos^2Q) *[ (1 + cot^2Q) = (cosec^2Q) ]
[ (a + b) (a - b) = a^2 - b^2 ]
= ( cosec^2Q)(sin^2Q) [ (1 - cos^2Q) = (sin^2Q) ]
= 1/sin^2Q * sin^2Q = 1 (hence proved)
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