A solid sphere is projected up along an inclined plank of inclination `theta=30^@` with a speed `v=2ms^(-1)`. If it rolls without slipping find the maximum distance traversed by it (`g=10 ms^(-2))`

A solid sphere is projected up along an inclined plane of inclination 30^(@) with the horizontal with a speed of 4ms^(-1) . If it rolls without slipping , the maximum distance traversed by it is . .. . . . (g = 10 ms^(-2))

A hollow sphere is released from top of an inclined plane of inclination 30° and length of inclined plane is I. If sphere rolls without slipping then its speed at bottom is

A hollow sphere is released from top of an inclined plane of inclination 30º and length of inclined plane is /. If sphere rolls without slipping then its speed at bottom is

A solid sphere of mass m rolls without slipping on an inclined plane of inclination theta . The linear acceleration of the sphere is

When a solid sphere rolls down on an inclined plane of inclination 30^@ to the horizontal without slipping, acceleration of its centre of mass is

A solid cylinder roll up without slipping an inclined plane of inclination theta with an initial velocity v. How for does the cylinder go up the plane :-

A uniform solid sphere is released from the top of a fixed inclined plane of inclination 30^(@) and height h. It rolls without sliding. The speed of the point of contact of the sphere with the inclined plane when the sphere reaches the bottom of the incline is