Show that a cylinder will slip on an inclined plane if the coefficient of static friction between the plane and the cylinder is less than `1/3tantheta` where `theta` is the angle of the inclination with the horizontal.

Show that a cylinder will slip over an inclined plane of inclination theta , if the co-efficient of static friction between the plane and the cylinder is less than 1/3 tantheta .

A solid cylinder is rolling down on an inclined plane of angle theta . The minimum value of the coefficient of friction between the plane and the cylinder to allow pure rolling

A solid cylinder is rolling down on an inclined plane of angle theta . The minimum value of the coefficient of friction between the plane and the cylinder to allow pure rolling

A solid cylinder is rolling down on an inclined plane of angle theta . The minimum value of the coefficient of friction between the plane and the cylinder to allow pure rolling

A box is lying on an inclined plane what is the coefficient of static friction if the box starts sliding when an angle of inclination is 60^(@)

Assertion: Static slides down an inclined plane if the angle of friction is more than the angle of the inclined plane with the horizontal.

For the equilibrium of a body on an inclined plane of inclination 45^(@) , the coefficient of static friction will be

A block of mass m rests on a rough inclined plane. The coefficient of friction between the surface and the block is µ. At what angle of inclination theta of the plane to the horizontal will the block just start to slide down the plane?

A block of mass m rests on a rough inclined plane. The coefficient of friction between the surface and the block is µ. At what angle of inclination theta of the plane to the horizontal will the block just start to slide down the plane?