A uniform rod AB of length 7 m is undergoing combined rotational and translational motion such that, at some instant of time, velocities of end point A and centre A are both perpendicular to the rod and opposite in direction, having magnitude `11 m//s and 3 m//s` respectively as shown in the figure. Velocity of centre C and angular velocity of the rod remains constant

A rod of length 1m is sliding in a corner as shown. At an instant when the rod makes an angle of 60^(@) with the horizontal plane, the velocity of point A on the rod is 1 m/s. The angular velocity of the rod at this instant is :

A rod of length 1m is sliding in a corner as shown. At an instant when the rod makes an angle of 60^(@) with the horizontal plane, the velocity of point A on the rod is 1 m/s. The angular velocity of the rod at this instant is :

A uniform rod of mass m and length l is on the smooth horizontal surface. When a constant force F is applied at one end of the rod for a small time t as shown in the figure. Find the angular velocity of the rod about its centre of mass.

A uniform rod of mass M and length a lies on a smooth horizontal plane. A particle of mass m moving at a speed v perpendicular to the length of the rod strikes it at a distance a/4 from the centre and stops after the collision. Find a. the velocity of the cente of the rod and b. the angular velocity of the rod abut its centre just after the collision.

A uniform rod of mass M and length a lies on a smooth horizontal plane. A particle of mass m moving at a speed v perpendicular to the length of the rod strikes it at a distance a/4 from the centre and stops after the collision. Find a. the velocity of the cente of the rod and b. the angular velocity of the rod abut its centre just after the collision.

A uniform rod of mass M and length a lies on a smooth horizontal plane. A particle of mass m moving at a speed v perpendicular to the length of the rod strikes it at a distance a/4 from the centre and stops after the collision. Find a. the velocity of the cente of the rod and b. the angular velocity of the rod abut its centre just after the collision.

A uniform rod AB of length l rotating with an angular velocity omega while its centre moves with a linear velocity v=(omegal)/(6) If the end A of the rod is suddenly fixed, the angular velocity of

In the figure (i) a disc of mass M(kg) and radius R(m) is rotating smoothly about a fixed vertical axis AB with angular speed 26 rad//s A rod rod CD of length (R)/(2)(m) and mass M(kg) is hinged at one end at point 'D' on the disc. The rod remains in vertical position and rotates along with the disc about axis AB . At some moment the rod CD gets a very smal impulse at point 'C' due to air due to which the rod falls on the disc along one radius and sticks to the disc as shown in figure (ii) . Now find the angular velocity of the disc in rad//s .

In the figure (i) a disc of mass M(kg) and radius R(m) is rotating smoothly about a fixed vertical axis AB with angular speed 26 rad//s A rod rod CD of length (R)/(2)(m) and mass M(kg) is hinged at one end at point 'D' on the disc. The rod remains in vertical position and rotates along with the disc about axis AB . At some moment the rod CD gets a very smal impulse at point 'C' due to air due to which the rod falls on the disc along one radius and sticks to the disc as shown in figure (ii) . Now find the angular velocity of the disc in rad//s .