If tan θ = 1/√7, show that (cosec² θ - sec² θ)/(cosec² θ + sec² θ) = 3/4

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If tan θ = 1/√7, then (cosec² θ - sec² θ)/(cosec² θ + sec² θ) = (a) 5/7(b) 3/7(c) 1/12(d) 3/4 If tan θ = 1/√7, then (cosec² θ - sec² θ)/(cosec² θ + sec² θ) = (a) 5/7(b) 3/7(c) 1/12(d) 3/4
If tan θ = 1/√7, show that (cosec^2 θ - sec^2 θ)/(cosec^2 θ + sec^2 θ) = 4/3 | Trigonometry If tan θ = 1/√7, show that (cosec^2 θ - sec^2 θ)/(cosec^2 θ + sec^2 θ) = 4/3 | Trigonometry
Q29 | If tan⁡θ=1/√7 then show that (cosec^2⁡θ-sec^2⁡θ)/(cosec^2⁡θ+sec^2⁡θ)=3/4 | if tan theta=root 7 Q29 | If tan⁡θ=1/√7 then show that (cosec^2⁡θ-sec^2⁡θ)/(cosec^2⁡θ+sec^2⁡θ)=3/4 | if tan theta=root 7
if tan θ = 1 √7 then show that cosec²θ−sec²θ /cosec²θ+sec²θ=3/4 if tan θ = 1 √7 then show that cosec²θ−sec²θ /cosec²θ+sec²θ=3/4
If tan theta = 1/root 7 then prove that cosec² theta + Sec² theta / Cosec² theta - Sec² theta = 4/3 If tan theta = 1/root 7 then prove that cosec² theta + Sec² theta / Cosec² theta - Sec² theta = 4/3
Prove trigonometric equation √ (sec² θ + cosec² θ) = tan θ + cot θ Prove trigonometric equation √ (sec² θ + cosec² θ) = tan θ + cot θ
If cot θ = 3/4, prove that √((sec θ - cosec θ)/(sec θ + cosec θ)) = 1/√7 If cot θ = 3/4, prove that √((sec θ - cosec θ)/(sec θ + cosec θ)) = 1/√7
"If `tantheta=1/(sqrt(7))` , find the value of `(cos e c^2theta-sec^2theta)/ "If `tantheta=1/(sqrt(7))` , find the value of `(cos e c^2theta-sec^2theta)/