Assuming the length of a chain to be L and coefficient of static friction `mu`. Compute the maximum length of the chain which can be held outside a table without sliding.

A homogeneous chain of length L lie on a table. If the coefficent of friction is mu , find the maximum length L_(1) of the chain which can hang from the edge of the table without the chain sliding down. (b) Consider the situation as shown in the figure. Find teh minimum value of m so that the blocks do not move.

A uniform rope of length l lies on a table. If the coefficient of friction is mu , then the maximum length L of the part of this rope which can overhang from the edge of the table without sliding down is

A uniform rope of length l lies on a table if the coefficient of friction is , then the maximum length l, of the part of this rope which can over hang from the edge of the table without sliding down is -

A uniform rope of length l lies on a table . If the coefficient of friction is mu , then the maximum length l_(1) of the part of this rope which can overhang from the edge of the table without sliding down is :

A uniform rope of length L meters is lying over a table. If the coefficient of friction be mu , then the maximum length L_(1) of the part of the rope which can overhang the edge without sliding is

A uniform rope of length l lies on a table . If the coefficient of friction is mu , then the maximum length l_(1) of the part of this rope which can overhang from the edge of the table without sliding down is : (1)/(mu) (l)/(mu+1) (mul)/(1+mu) (mul)/(1-mu)