A Sphere pure rolls on a rough inclined plane with initial velocity 2.8 m/s. Find the maximum distance on the inclined plane

Pure Rolling on inclined Plane

Pure Rolling on incline Plane

(a) A block slides down an incline of angle 45^(@) with an acceleration (g)/(2 sqrt(2)) . Find the friction coefficient. (b) A block slides down at 45^(@) inclined plane in twice the time it takes to slide down a smooth 45^(@) incline. What is friction co-efficient between the block and the incline? ( c) A block slides down on a rough inclined plane of inclination 30^(@) with constant velocity. If this block is projected up the plane with a velocity of 10 m//s , then at what distance along the inclined plane , the block will come to rest? (d) A body is launched up on a rough inclined plane of inclination theta . If time of ascent is half of time of descent, find the friction coefficient.

A block kept on a rough inclined plane, as shown in the figure, remains at rest upto a maximum force 2N down the inclined plane. The maximum external force up the inclined plane that does not move the block is 10N. The coefficient of static friction between the block and the plane is : : [Taking g=10m//s^(2) ].

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

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

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 ?

A solid cylinder and a solid sphere, both having the same mass and radius, are released from a rough inclined plane of inclination theta one by one. They roll on the inclined plane without slipping. The force of friction that acts

A solid cylinder and a solid sphere, both having the same mass and radius, are released from a rough inclined plane of inclination theta one by one. They roll on the inclined plane without slipping. The force of friction that acts

A hollow sphere rolls down a rough inclined plane whose angle of inclination is theta , with horizontal. For the hollow sphere to undergo pure rolling, without slipping, the condition is [ mu = coefficient of friction between the hollow sphere and inclined plane]