A sphere of mass `m` and radius `r` rolls on a horizontal plane without slipping with a speed `u`. Now it rolls up vertically, then maximum height it would be attain will be

A body of mass M and radius R is rolling horizontally without slipping with speed v . It then rolls up a hill to a maximum height h . If h = (5v^(2))/(6g) , what is the M.I of the body ?

A ring, disc, spherical shell and solid sphere of same mass and radius are rolling on a horizontal surface without slipping with same velocity. If they move up an inclined plane, which can reach to a maximum height on the inclined plane?

A sphere of moment of inertia 'I' and mass 'm' rolls down on an inclined plane without slipping its K.E. of rolling is

A solid cylinder of mass M and radius R rolls down an inclined plane without slipping. THE speed of its centre of mass when it reaches the bottom is

A mass m of radius r is rolling horizontally without any slip with a linear speed v . It then rolls up to a height given by (3)/(4)(v^(2))/(g)