Prove that 1+secA/secA =sin2a/1_cosA
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L.H.S= (1+secA)/secA
={1+(1/cosA)} / (1/cosA)
= {(1+cosA)/cosA} / (1/cosA)
={(1+cosA)/cosA} * (cosA/1)
=1+cosA
ON MULTIPLYING AND DIVIDING WITH 1-cosa
=(1+cosA)(1-cosA) / (1-cosA)
={1- (cosA)^2} / (1-cosA)
=(sinA)^2/(1-cosA).
={1+(1/cosA)} / (1/cosA)
= {(1+cosA)/cosA} / (1/cosA)
={(1+cosA)/cosA} * (cosA/1)
=1+cosA
ON MULTIPLYING AND DIVIDING WITH 1-cosa
=(1+cosA)(1-cosA) / (1-cosA)
={1- (cosA)^2} / (1-cosA)
=(sinA)^2/(1-cosA).
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