A uniform cylinder of height(h) and radius(r) is placed with its circular face on a rough inclined plane and the inclination of the plane to the horizontal gradually increased.If `mu` is the coefficient of friction. Then the cylinder will slide before toppling if `mu<(Nr)/(hP)` . Then the value of N+P is?

A uniform cylinder of height h and radius r is placed with its circular face on a rough inclined plane and the inclination of the plane to the horizontal is gradually increased. If mu is the coefficient of friction, then under what condition the cylinder will (a) slide before toppling (b) topple before sliding.

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

A uniform cone of half angle phi stands on a rough inclined plane. Show that as the inclination of the plane is increased the cone will slide down before it topples over if the coefficient of friction is less than 4 tan phi .

A cube is resting on an inclinded plane. If the angle of inclination is gradually increased. What must be the coefficient of friction between the cube and plane so that, (a). Cube slides before toppling? (b). Cube topplies before sliding?

A block is kept on a inclined plane of inclination q of length l. The velocity of particle at the bottom of inclined is (the coefficient of friction is mu

A block is placed on an inclined plane. The angle of inclination of the plane is such that the block slides down the plane at a constant speed. The coefficient of kinetic friction is

A small mass slides down an inclined plane of inclination theta the horizontal the coefficient of friction is m = mu_(0)x , where x is the distance by the mass before it stops is .