Prove the following that (tan^3 theta)/ (1+ tan^2 theta) + (cot^3 theta)/ (1+ cot^2 theta) =

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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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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 that tan^3 theta / 1 + tan^2 theta + cot^3 theta / 1 + cot^2 theta / Trigonometric Identities Prove that tan^3 theta / 1 + tan^2 theta + cot^3 theta / 1 + cot^2 theta / Trigonometric Identities
tan 3 theta/1+tan 2 theta How to Prove tan 3 theta/1+tan 2 theta How to Prove
Prove (tan^3 θ)/(1+tan^2 θ)+(cot^3 θ)/(1+cot^2 θ)=secθcosecθ-2sinθcosθ. Prove (tan^3 θ)/(1+tan^2 θ)+(cot^3 θ)/(1+cot^2 θ)=secθcosecθ-2sinθcosθ.
tan3 theta / 1+ tan2 theta + cot 3 theta / 1+ cot2 theta = sec theta cosec theta - 2 sin theta cos tan3 theta / 1+ tan2 theta + cot 3 theta / 1+ cot2 theta = sec theta cosec theta - 2 sin theta cos
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