(sin A tan A)/(1-cos A) = 1 + sec A
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LHS
(sin A tan A)/(1-cos A)
(sinA.sinA/cosA)/1-cosA [ tanA =sinA /cos A]
(sin^2A /cosA)/1-cosA
(sin^2A /cosA)× (1/1-cosA)
sin^2A/cosA(1-cosA)
(1-cos^2A)/cosA(1-cosA) [ sin^2+cos^2= 1 ]
(1+cosA)(1-cosA)/cosA(1-cosA)
(1+cosA)/cosA
(1/cosA)+cosA/cosA
secA+1
1+secA= RHS
Hence proved..
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