A chain of mass m and length 1 lies on a rough table. The chain just starts to slip when the overhaning part equals `n^(th)` fraction of the chain length. If the chain is slightly distributed so that it completely slips off the table, what is the work performed by the friction forces.

A uniform chain of length 1 and mass m is kept on a smooth table. It is released from rest when the overhaning part was n^(th) fraction of total length. Find the kinetic energy of the chain as it completely slips off the table

A chain of mass m and length l rests on a roung surfced table so that one of its ends hangs over the edge. The chain starts sliding off the table all by itself provided the overhanging part equals 1//3 of the chain length. What will be the total work performed by the fricition forces acting on the chain by the moment is slides completely off the table ? Friction cofficient is mu

A uniform chain of mass M and length L is hanging from the table. The chain is in limiting equilibrium when l length of chain over hangs . It is slightly disturbed from this position. Find the speed just after it completely comes off the table.

A chain of mass m=0.80kg and length l=1.5m rests on a rough-surfaced table so that one of its ends hangs over the edge. The chain starts sliding off the table all by itself provided the overhanging part equals eta=1//3 of the chain length. What will be the total work performed by the friction forces acting on the chain by the moment it slides completely off the table?

A uniform chain of mass m and length l is placed on a smooth table so that one - third length hanges freely as shown in the figure. Now the chain is released, with what velocity chain slips off the table?