A uniform chain of length L hangs partially from table and held in equilibrium by friction. If greatest length of chain that hangs without slipping is l then the coefficient of friction between chain and table is

L changes partly from a table which is kept in equilibrium by friction. The maximum length that can withstand without slipping is l , then coefficient of friction between the table and the chain is

A uniform chain of length L is lying partly on a table the remaining part hanging down from the edge of the table. If the coefficient of friction between the chain and the table is 0.5, what is the minimum length of the chain that should lie on the table, to prevent the chain from slipping down to the ground ?

A uniform chain of length l is placed on a rough table, with length l//3 hanging over the edge. If the chain just begins to slide off the table by itself from this portion, the coefficient of friction between the chain and the table is 1/K. Then find the value of K.

A uniform chain of mass m and length l is at the verge of sliding under the effect of gravity of the hanging part. Find the a. coefficient of friction, between chain and table. b. work done by friction and gravity till the chain leaves the table if the hanging part is pulled gently and released. c. speed of the chain at the time of leaving the table in part (b) . d. work done by the external force acting at the end A of the chain in slowly pulling the chain completely onto the table.

A uniform chain of mass m and length l is at the verge of sliding under the effect of gravity of the hanging part. Find the a. coefficient of friction, between chain and table. b. work done by friction and gravity till the chain leaves the table if the hanging part is pulled gently and released. c. speed of the chain at the time of leaving the table in part (b) . d. work done by the external force acting at the end A of the chain in slowly pulling the chain completely onto the table.

A rough inclined plane is inclined at 30° to the horizontal as shown in the figure. A uniform chain of length L is partly on the inclined plane and partly hanging from the top of the incline. If the coefficient of friction between chain and inclined plane is H, the maximum length of the hanging part to prevent the chain from falling vertically is 30°

Half of the chain is lying on a table. The rest of the chain hangs in equilibrium from both of the ends of the table. Extra length of the hanging chain at one end is 1/8 th of the total length of the chain than that hanging at the other end. The coefficient of friction between table and chain is 25 xx 10^(-4) the value of x is