A solid sphere and a disc of same radii are falling along an inclined plane without slip. One reaches earlier than the other due to.

A sphere and a disc of same radii and mass are rolling on an inclined plane without slipping. a_(s) & a_(d) are acceleration and g is acceleration due to gravity. Then which statement is correct?

A sphere and a disc of same radii and mass are rolling on an inclined plane without slipping. a_(s) & a_(d) are acceleration and g is acceleration due to gravity. Then which statement is correct?

A solid sphere and a ring of same radius roll down an inclined plane without slipping . Both start from rest from the top of the inclined plane. If the sphere and the ring reach the bottom of the inclined plane with velocities v_s and v_r repectively. , then (v_r^2)/(v_s^2) is

Three bodies a disc, a ring, a solid sphere of same radius, same mass are rolling down the same inclined plane without slipping. Which of three will reach the ground with minimum velocity ?

If a ring, a disc, a solid sphere and a cyclinder of same radius roll down an inclined plane, the first one to reach the bottom will be:

If a ring, a disc, a solid sphere and a cyclinder of same radius roll down an inclined plane, the first one to reach the bottom will be:

A solid sphere of mass M and radius R, rolling down a smooth inclined plane, without slipping, reaches the bottom with a velocity v. What is the height of the inclined plane in terms of the velocity v ?

Two solid discs of radii r and 2r roll from the top of an inclined plane without slipping. Then

A disc, a solid sphere,a hollow sphere and a ring of the same mass and radius are allowed to silde down on an inclined plane.Which one reaches the bottom first?