Two particles A and B, each of mass m and moving with velocity v, hit the ends of a rigid bar of mass M and length L, simultaneously and stick to it. The bar is kept on a smooth horizontal plane. Find the angular speed of the system(bar + particle) after the collision.[M=6m]

Two particles A and B of mass m each hit the ends of a rigid bar of mass M and length l inelastically from opposite sides the speeds v and perpendicular to the rod. The bar is kept on a smooth horizontal plane (as shown). Find the linear and angular speed of the system (bar + particle).

A particle of mass 2m moving with velocity v strikes a stationary particle of mass 3m and sticks to it . The speed of the system will be

A wooden log of mass M and length L is hinged by a frictionless nail at O.A bullet of mass m strikes with velocity v and sticks to it. Find angular velocity of the system immediately after the collision aboutO.

A Iong slender rod of mass 2 kg and length m is placed on a smooth horizontal table. Two particles of masses 2 kg and 1kg strike the rod simultaneously and stick to the rod after collision as shown in fig. Angular velocity of the rod after collision is

A rigid uniform rod of mass M and length L is placed along the Y-axis on a smooth horizontal surface with its centre at the origin. Two particles , each of mas m ( = M //12) hits simultaneously , at the two ends with equal speed v as shown in the figure. The collision is completely inelastic. (i) Find the angular velocity of the system after the collision. (ii) Two particles of mass 2m and m are placed respectively at ( L//2, 0) and ( - L//2, 0) . Calculate the time when the rod hits these particles.

A particle of mass m moving with velocity v strikes a stationary particle of mass 2m and sticks to it. The speed of the system will be. A. v/2 B. 2v C. v/3 D. 3v

Two particles each of mass m are connected by a light inextensible string and a particle of mass M is attached to the midpoint of the string. The system is at rest on a smooth horizontal table with string just taut and in a straight line. The particle M is given a velocity v along the table perpendicular to the string. Prove that when the two particles are about to collide : (i) The velocity of M is (Mv)/((M + 2m)) (ii) The speed of each of the other particles is ((sqrt2M (M + m))/((M + 2m)))v .

Two particles of mass 2m and m moving with speed v and 2v respectively pependicular to each other collides perfectly inelastically, then Speed of the particles after collision

A Iong slender rod of mass 2 kg and length m is placed on a smooth horizontal table. Two particles of masses 2 kg and 1kg strike the rod simultaneously and stick to the rod after collision as shown in fig. Velocity of the centre of mass of the rod after collision is

Two particles of mass 1 kg and 0.5 kg are moving in the same direction with speed of 2 m//s and 6 m/s respectively on a smooth horizontal surface. The speed of centre of mass of the system is