prove this by trigonometric identity
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Step-by-step explanation:
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Step-by-step explanation:
to prove (cosecθ - cotθ)² = (1-cosθ)/(1+cosθ)
take LHS
= (cosecθ - cotθ)²
= ((1/sinθ) - (cosθ/sinθ))²
= [(1-cosθ)/sinθ]²
= (1-cosθ)²/sin²θ
= (1-cosθ)²/(1-cos²θ)
= [(1-cosθ)*(1-cosθ)] /[(1+cosθ)(1-cosθ)]
= (1-cosθ)/(1+cosθ)
= RHS
=> LHS = RHS
Hence proved
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