A block of mass M has a circular cut with a frictionless surface as shown. The block rests on the horizontal frictionless surfaced of a fixed table. Initially the right edge of the block is at x = 0, in a coordinate system fixed to the table. A point mass m is released from rest at the topmost point of the path as shown and it slides down. When the mass loses contact with the block, its position is x and the velocity is v. At that instant, which of the following option is/are correct? M m R R x=0 (a) The velocity of the point mass mis v = 2gR m M (b) The x component of displacement of the centre of mass of mR the block M is M + m 1+
A block of mass M has a circular cut with a frictionless surface as shown. The block rests on the horizontal frictionless surfaced of a fixed table. Initially the right edge of the block is at x = 0, in a coordinate system fixed to the table. A point mass m is released from rest at the topmost point of the path as shown and it slides down. When the mass loses contact with the block, its position is x and the velocity is v. At that instant, which of the following option is/are correct? M m R R x=0 (a) The velocity of the point mass mis v = 2gR m M (b) The x component of displacement of the centre of mass of mR the block M is M + m 1+
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