Prove that: (sinθ+cosecθ)^2+(cosθ+secθ)^2=7+tan^2 θ+cot^2 θ TRIGONOMETRY CLASS-10

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Prove that : (sinθ+cosecθ)^2 + (cosθ+secθ)^2 = 7+tan^2 θ+cot^2 θ. Prove that : (sinθ+cosecθ)^2 + (cosθ+secθ)^2 = 7+tan^2 θ+cot^2 θ.
Prove (sin A + cosec A)^2 + (cos A + sec A)^2=7+ tan^2A + cot^2A | Q5 (viii) Prove (sin A + cosec A)^2 + (cos A + sec A)^2=7+ tan^2A + cot^2A | Q5 (viii)
Prove (sin theta + cosec theta)^2 + (cos theta + sec theta)^2= 7 + tan^2 theta + cot ^2 theta Prove (sin theta + cosec theta)^2 + (cos theta + sec theta)^2= 7 + tan^2 theta + cot ^2 theta
Prove that : (sintheta + cosec theta)^2 + (costheta + sectheta)^2 = 7 + tan^2 theta + cot^2 theta Prove that : (sintheta + cosec theta)^2 + (costheta + sectheta)^2 = 7 + tan^2 theta + cot^2 theta
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