(sec theta -tan theta )*2 is 1-sin theta/1+sin theta
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Step-by-step explanation:
We have , RHS =(1-sin A)/(1+sinA)= (1-sinA)(1-sinA)/(1+sinA)(1-sinA)
= (1-sinA)^2/(1-sin^2A)
=(1-sinA)^2/cos^2A
=(1/cosA -sinA/cosA)^2
=(secA - tanA)^2
=LHS
Hence , proved
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