A cylinder is released from the top of an incline making angle `theta=45^(@)` with the horizontal. The length of the incline is `2.82m` and mass of cylinder is `1kg`. The coefficient of friciton is `0.2` between the cylinder and the incline. When the cylinder reaches the bottom of the incline, its total kinetic energy is `(g=10m//s^(2))`

A solid cylinder of mass m rolls without slipping down an inclined plane making an angle theta with the horizontal. The frictional force between the cylinder and the incline is

A solid cylinder of mass m and radius r is rolling on a rough inclined plane of inclination theta . The coefficient of friction between the cylinder and incline is mu . Then.

A cylinder is released from rest from the top of an incline of inclination theta and length l . If the cylinder roles without slipping, its speed at the bottom

A cylinder is released from rest from the top of an incline of inclination theta and length 'l' . If the cylinder roles without slippling its speed at the bottom

A uniform cylinder of mass m lies on a fixed plane inclined at a angle theta with the horizontal. A light string is tied to the cylinder at the rightmost point, and a mass m hangs from the string as shown. Assume that the coefficient of friction between the cylinder and the incline plane is sufficiently large to prevent slipping. for the cylinder to remain static the value of m is