In the figure shown, the instantaneous speed of end `A` of the rod is `v` to the left. The angular velocity of the rod of length `L` must be

In the figure shown the instantaneous speed of end A of the rod is v to the left the angular velocity of the rod of lengthL must be

A rod od length l is moving in a vertical plane ( x-y ) when the owest point A of the rod is moved with a velociy v . find the a angular velocity of the rod and b velocity of the end B .

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.

Consider a rod of mass M and length L pivoted at its centre is free to rotate in a vertical position plane. The rod is at rest in the vertical position. A bullet of mass M moving horizontally at a speed v strikes and embedded in one end of the rod. The angular velocity of the rod just after the collision will be.

A rod AB of length L and mass M is free to move on a frictionless horizontal surface . It is moving with a velocity v , as shown in figure. End B of rod AB strikes the end of the wall. Assuming elastic impact , the angular velocity of the rod AB , just after

A uniform rod of length L and weight W is suspended horizontally by two vertical ropes as shown. The first rope is attached to the left end of the rod while the second is attached to the left end of the rod while the second rope is attached a distance L//4 from the right end. The tension in the second rope is. .

A rod AB of mass M and length 8l lies on a smooth horizontal surface. A particle, of A mass m and velocity v_(0) strike's the rod perpendicular to its length, as shown in Fig. As a result of the collision, the centre of mass of the rod attains a speed of v_(0)//8 and the particle rebounds back with a (not to scale) speed of v_(0)//4 . Find the following: a. The ratio M//m . b. The angular velocity of the rod about O . c. The coefficient of restitution 'e' for the collision. d. The velocities of the ends 'A' and 'B' of the rod, namely, v_(A) and v_(B) respectively.