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cosecθ + cotθ = k
cosecθ + cosθ/sinθ = k
1/sinθ + cosθ/sinθ = k
(1+cosθ)/sinθ = k
1 + cosθ = k sinθ. --1
On squaring both sides
(1 + cosθ)^2 = (k sinθ)^2
1 + 2cosθ + cos^2θ = k^2sin^2θ
1 + cosθ = k^2 (1 + sinθ) (1 - sinθ)
1 + cosθ = k^2 (1 - cosθ)
1 + cosθ = k^2 - k^2cosθ
(1 + k^2) cosθ = 1 - k^2
cosθ = (1 - k^2)/(1 + k^2)
Hence proved.
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