can anyone help me with this...
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L.H.S⇒ {1+cosθ/sinθ+sinθ/cosθ} (sinθ-cosθ) / (1/cos³θ) - (1/sin³θ)
⇒{(sinθcosθ+cos²θ+sin²θ) / (sinθcosθ} (sinθ-cosθ) /
(sin³θ-cos³θ) / cos³θsin³θ
⇒{(sinθcosθ + 1) / (sinθcosθ)(sinθ-cosθ) /
(sinθ- cosθ)(sin²θ + sinθcosθ + cos²θ) / sinθcosθ.sin²θcos²θ
⇒(sinθcosθ + 1) (sinθ - cosθ) / [( sinθ - cosθ)(sinθcosθ + 1)/sin²θ cos²θ}
⇒sin²θcos²θ
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