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Consider an object of mass m that moves in a circular orbit with constant velocity v0 along the inside of a cone. Assume the wall of the cone to be frictionless. Find radius of the orbit.

(A) \(\frac{v_0^2}{g}\) tan2ϕ

(B) \(\frac{v_0^2}{g}\) cos2ϕ

(C) \(\frac{v_0^2}{g}\) tanϕ

(D) \(\frac{v_0^2}{g}\) 

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Answer is (C) \(\frac{v_0^2}{g}\) tanϕ

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