A holow sphere of radius R lies on a smoth horizontal surface. It is pulle dby a horizontl force acting tasngentially from the highest point. Find the distance travelled by the sphere durint eh time it makes oen full rotation.

A solid sphere of radius R lies on a smooth horizontal surface. It is pulled by a horizontal force acting tangentially from the highest point. Find the distance traveled by the sphere during the times it makes one rotation.

A rigid body of radius R, either hollow or solid, lies on a smooth horizontal surface. The body is pulled form rest by a horizontal force acting tengentially from the highest point. The distance travelled by the body in the time in which it makes one full rotation is the same that it will make in one full rotation during pure rolling. The rigid body will be

A solid sphere of radius R is placed on a smooth horizontal surface. A horizontal force F is applied at height h from the lowest point. For the maximum acceleration of the centre of mass

A solid sphere of radius R is placed on a smooth horizontal surface. A horizontal force F is applied at height h from the lowest point. For the maximum acceleration of the centre of mass

A solid sphere of radius R is placed on a smooth horizontal surface. A horizontal force F is applied at height h from the lowest point. For the maximum acceleration of the centre of mass

A solid sphere of radius R is resting on a smooth horizontal surface. A constant force F is applied at a height h from the bottom. Choose the correct alternative.

A 1 kg solid sphere rolls without slipping on a rough horizontal surface under the influence of a 7 N force. The force acts tangentially at the highest point of the sphere. Which of the following statements are correct? ( 7 N force acts towards right).

A 1 kg solid sphere rolls without slipping on a rough horizontal surface under the influence of a 7 N force. The force acts tangentially at the highest point of the sphere. Which of the following statements are correct? ( 7 N force acts towards right).

A small box of mass m is placed on the outer surface of a smooth fixed sphere of radius R at a point where the radius makes a angle Pse with the vertical. The box is released from this position. Find the distance travelled by the box before it leaves contact with the sphere.