A small body B starts from rest at the highest point A of a large fixed sphere, with centre C, and slides down with a small but constant speed. Then, the coefficient of friction between B and the sphere, at any point P on the surface of the sphere such that ∠ACP = θ, must be equal to
(a) sinθ
(b) cosθ
(c) tanθ
(d) |cosθ - sinθ|