Two block `A` and `B` are separted by some distance and tied by a string as shown in the figure . The force of friction in both the block at `t = 2 s` is

As shown in the figure , the friction force acting on the block is

Find the force of friction acting between both the blocks shown in the figure.

Find the force of friction acting between both the blocks shown in the figure.

Two blocks A and B are lying on the table as shown in the figure. The coefficient of friciton between block A and block B is mu . The coefficient of friction between block B and ground also mu . An external force F is applied in the direction shown. The maximum value of the force F that can be applied without moving the blocks.

Two blocks A and B are lying on the table as shown in the figure. The coefficient of friciton between block A and block B is mu . The coefficient of friction between block B and ground also mu . An external force F is applied in the direction shown. The maximum value of the force F that can be applied without moving the blocks.

Two blocks A and B are connected by a string as shown as shown in the figure . Friction coefficient of the inclined plane is 0.5 . The mass of the block A is 5 kg. If minimum and maximum values of mass of the block B for which the block A remains in equilibrium are m_(1) and m_(2) then find the value of (m_(2) - m_(1)) [in kg]

Two blocks A and B are connected by as string as shown in figure. Friction coefficient of the incline plane and block is 0.5 . The mass of the block A is 5 kg . If minimum & maximum values of masses of the block B for which the block remains in equilibrium are m_(1) & m_(2) then find value of (m_(2) - m_(1)) .

A block system is shown in figure.Frictional force on

If the mass of block is 1 kg and a force of 10 / sqrt3 N is applied horizontally on the block as shown in the figure . The frictional force acting on the block is :

Two blocks A and b are placed on a table and joined by a string . The limitaing frition for both blocks is F .The tension in the string is T. the forces of friction acting on the blocks are F_(A) and F_(b) An external horizontal force P=3F//2 acts on A, directed aways from B.