If cot θ = 3/4 , prove that √[(sec θ - cosec θ)/(sec θ + cosec θ)] = 1/√7 | Trigonometry Class 10

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If cot θ = 3/4, prove that √((sec θ - cosec θ)/(sec θ + cosec θ)) = 1/√7If cot θ = 3/4, prove that √((sec θ - cosec θ)/(sec θ + cosec θ)) = 1/√7
If cot theta is equal to 3 by 4 prove that root sec theta-cosec theta=1/root7If cot theta is equal to 3 by 4 prove that root sec theta-cosec theta=1/root7
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If tan θ = 1/√7, show that (cosec² θ - sec² θ)/(cosec² θ + sec² θ) = 3/4If tan θ = 1/√7, show that (cosec² θ - sec² θ)/(cosec² θ + sec² θ) = 3/4
If tan θ = 1/√7, show that (cosec^2 θ - sec^2 θ)/(cosec^2 θ + sec^2 θ) = 4/3 | TrigonometryIf tan θ = 1/√7, show that (cosec^2 θ - sec^2 θ)/(cosec^2 θ + sec^2 θ) = 4/3 | Trigonometry