cot-1[(cosα)1/2] + tan-1[(cosα)1/2] = x then sinx =
(a) 1
(b) cot2 (α/2)
(c) tanα
(d) cot(α/2)
(a) : Using tan-1θ + cot-1θ = π/2 = x
∴u200b sinx = sinπ/2 = 1