If b Cos θ=a Prove that Cosec θ Cot θ= √(b a)

If b Cos θ=a Prove that Cosec θ+Cot θ= √(b+a)/√(b-a)

If bcosθ = a, then prove that cosecθ+cotθ = Root over b+a/b-a .

If tan θ = a/b, show that ((a sinθ-b cos θ))/((a sinθ+b cosθ ) )=((a^2-b^2 ))/((a^2+b^2 ) )

If cosecθ-cotθ = root 2 cot θ, than prove that cosec θ+ cot θ = root 2 cosec θ.

maths 10 th assignment 35

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