Prove the following identity
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LHS
cosA-sinA+1/CosA+sinA-1
Divide by sinA
cotA-1+CosecA/cotA+1-CosecA
On rearranging
cotA+cosecA-1/cotA-cosecA+1
Using the identity
1+cot2A=cosec2A
cotA+cosecA-(cosec²A-cot²A)/cotA-cosecA+1
cotA+CosecA-[(cosecA+cotA)(cosecA-cotA) ]/cotA-cosecA+1
taking CotA+CosecA common
CotA+CosecA(1-cosecA+CotA)/cotA-CosecA+1
on cancelling the terms we get..
CotA+CosecA=RHS
Hence proved!!
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