Prove that (sec^3 θ)/(sec^2 θ-1)+(cosec^3 θ)/(cosec^2 θ-1)=secθ⁡cosecθ(secθ+cosecθ) CBSE 2016

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Prove that: (〖tan〗^3 θ)/(1+〖tan〗^2 θ)+(〖cot〗^3 θ)/(1+〖cot〗^2 θ)=sec⁡θ cosec θ-2 sin⁡θ cos⁡θ. Prove that: (〖tan〗^3 θ)/(1+〖tan〗^2 θ)+(〖cot〗^3 θ)/(1+〖cot〗^2 θ)=sec⁡θ cosec θ-2 sin⁡θ cos⁡θ.
Prove the following that : tan^3θ/1+tan^2θ + cot^3θ/1+cot^2θ = secθcosecθ-2sinθcosθ...|| Class 10 || Prove the following that : tan^3θ/1+tan^2θ + cot^3θ/1+cot^2θ = secθcosecθ-2sinθcosθ...|| Class 10 ||
Prove that the following: (tan^3 θ)/(1+tan^2 θ)+cot^3/(1+cot^2 θ)=secθ⁡cosecθ-2 sinθ⁡cosθ Prove that the following: (tan^3 θ)/(1+tan^2 θ)+cot^3/(1+cot^2 θ)=secθ⁡cosecθ-2 sinθ⁡cosθ
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If tan^2 theta=1-e^2 prove that sec theta + tan^3 theta cosec theta= (2-e^2)^(3/2) | 10 | INTROD... If tan^2 theta=1-e^2 prove that sec theta + tan^3 theta cosec theta= (2-e^2)^(3/2) | 10 | INTROD...