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 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

A block on table shown in is just on the edge of slipping Find the coefficient of static friction between the blocks and table .

A uniform rope of total length l is at rest on a table with fraction f of its length hanging (see figure). If the coefficient of friction between the table and the chain is mu then

A chain is lying on a rough table with a fraction 1/n of its length hanging down from the edge of the table. if it is just on the point of sliding down from the table, then the coefficient of friction between the table and the chain is -

A chain is lying on a rough table with a fraction 1/n of its length hanging down from the edge of the table. if it is just on the point of sliding down from the table, then the coefficient of friction between the table and the chain is -

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

A block on table shown in figure is just on the wedge of slipping. Find the coefficient of static friction between the block and table top.

A uniform chain of mass m and length I is kept on the table with a part of it overhanging (see figure). If the coefficient of friction between the table and the chain is 1//3 then find the maximum length of the chain that can overhang such that the chain remain in equilibrium.