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LHS
= ( √ 1 - cosθ ) / ( √ 1 + cosθ )
= √ ( 1 - cosθ / √ 1 + cosθ )
= √ [ ( 1 - cosθ) (1 - cosθ ) ] / [ ( 1 - cosθ) (1 + cosθ ) ]
= √ [ ( 1 - cosθ ) ² / ( 1 - cos²θ)]
= ( 1 - cosθ ) / sinθ
= ( 1/ sinθ) - (cos θ / sinθ)
= cosec θ - cot θ
= RHS
HENCE THE PROOF FOLLOWS
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