A solid cylinder rolls down a plane of length `L` and inclined at angle `theta`, without slipping. Its velocity on reaching the bottom will be

A disc rolls down a plane of length L and inclined at angle theta , without slipping. Its velocity on reaching the bottom will be :-

If a solid cylinder rolls down an inclined plane, then its:

A solid cylinder is rolling down a rough inclined plane of inclination theta . Then

The M.I. of a solid cylinder about its axis is I. It is allowed to rool down an incline plane without slipping. If its angular velocity at the bottom be omega , then kinetic energy of rolling cylinder will be

A solid cylinder of radius r rolls down an inclined plane of height h and inclination theta . Calculate its speed at the bottom of the plane using energy method. Also calculate the time taken to reach of the bottom.

A solid cylinder is rolling down the inclined plane without slipping. Which of the following is correct?

A ring starts to roll down the inclined plane of height h without slipping . The velocity when it reaches the ground is

A solid cylinder of mass M and radius R rolls from rest down a plane inclined at an angle theta to the horizontal. The velocity of the centre of mass of the cylinder after it has rolled down a distance d is :

A solid cylinder rolls up an inclined plane of inclination theta with an initial velocity v . How far does the cylinder go up the plane ?

A uniform, thin cylindrical shell and solid cylinder roll horizontally without slipping. The speed of the cylindrical shell is v. The solid cylinder and the hollow cylinder encounter an incline that they climb without slipping. If the maximum height they reach is the same, find the intial speed v' of the solid cylinder.