In the pulley arrangement shown in Fig the pulley `p_(2)` is movable .Assuming the coefficient of friction between `m` and surface to be `mu` the minimum value of `M` for which `m` is at rest is

In Fig. 7.150 , coefficient of friction between m_(2) and the horizontal surface is mu , minimum value of m so that the system has zero acceleration , is :

When force F applied on m_(2) and there is no friction between m_(1) and surface and the coefficient of friction between m_(1) and m_(2) is mu… What should be the minimum value of F so that there is no relative motion between m_(1) and m_(2)

When force F applied on m_(2) and there is no friction between m_(1) and surface and the coefficient of friction between m_(1) and m_(2) is mu. What should be the minimum value of F so that there is no relative motion between m_(1) and m_(2)

When force F applied on m_(1) and there is no friction between m_(1) and surface and the coefficient of friction between m_(1)and m_(2) is mu. What should be the minimum value of F so that there is on relative motion between m_(1) and m_(2)

When force F applied on m_(1) and there is no friction between m_(1) and surface and the coefficient of friction between m_(1)and m_(2) is mu. What should be the minimum value of F so that there is on relative motion between m_(1) and m_(2)

Two blocks of mass 'm' and 'M, are connect to the ends of a string passing over a pulley. 'M' lies on the plane inclined at an angle theta with the horizontal and 'm' is hanging vertically as shown in Fig. The coefficient of static friction between 'M' and the incline is mu_(s) . Find the minimum and maximum value of 'm' so that the system is at rest.

A mass m rests under the action of a force F as shown in the figure-2.158 on a horizontal surface. The coefficient of friction between the mass and the surface is mu . The force of friction between the mass and the surface is :

The coefficient of friction between m_(2) and inclined plane is mu (shown in the figure). If (m_(1))/(m_(2))=sin theta then

The coefficient of friction between m_(2) and inclined plane is mu (shown in the figure). If (m_(1))/(m_(2))=sin theta then