A uniform rod of length 2a is held with one end resulting on a smooth horizontal table makin an angle `alpha` with the vertical. When the rod is released,

A uniform rod of length 2a is held with one end resting on a smooth horizontal table making an angle a with the vertical. Show that when the rod is released, its angular velocity when it makes an angle theta with the vertical is given by omega=[(6g(cosalpha-costheta))/((1+3sin^(2)alpha))]

A uniform rod of length 2l is placed with one end in contact with the horizontal table and is then inclined at an angle alpha to the horizontal and allowed to fall. When it becomes horizontal, its angular velocity will be

A uniform rod of length 2l is placed with one end in contact with the horizontal table and is then inclined at an angle alpha to the horizontal and allowed to fall. When it becomes horizontal, its angular velocity will be

A uniform rod of length l and mass 2 m rests on a smooth horizontal table. A point mass m moving horizontally at right angles to the rod with velocity v collides with one end of the rod and sticks it. Then

A uniform rod of length l and mass 2 m rests on a smooth horizontal table. A point mass m moving horizontally at right angles to the rod with velocity v collides with one end of the rod and sticks it. Then

A uniform rod of length l and mass 2 m rests on a smooth horizontal table. A point mass m moving horizontally at right angles to the rod with velocity v collides with one end of the rod and sticks it. Then

A uniform rod of length l and mass 2m rests on a smooth horizontal table. A point of mass m moving horizontally at right angle to the rod with velocity v collides with one end of the rod and sticks to it, then:

A rod of length l is released from the vertical position on a smooth horizontal plane. What is the nature of motion of the free end of the rod ?

A uniform rod of length l and mass 2m rests on a smooth horizontal table. A point mass m moving horizontally at right angles to the rod with initial velocity v collides with one end of the rod and sticks to it. Determine the position of the point on the rod which remains stationary immediately after collision.