
(d) The emf induced in a conductor does not depend o its shape, but only on its end points, $M\ \ and\ Q$ in this case. Thus the conductor is equivalent to an imaginary straight conductor of $l = MQ = 2R$. Therefore, potential difference developed across the ring =$Blv = B(2R)v.$ And the direction of induced current is from $Q\ to\ M.Therefore,\ Q\ $is at higher potential.