A 1/nth part of uniform chain of mass M and length L is hanging below the edge of the rough table having coefficient of friction u (meu) .Find the work done in pulling the chain on the table. If suddenly the chain slips then find the velocity of chain while leaving the table.

Open in App

Solution

Suggest Corrections

Similar questions

Q. A chain of mass

m

and length

L

is held on a frictionless table in such a way that

\frac{1}{n} t h

part is hanging below the edge of table. Calculate the work done to pull the hanging part of the chain.

A uniform chain of length l is placed on the table in such a manner that its l' part is hanging over the edge of table without the chain sliding. If the coefficient of friction between the chain and the table is $μ$ then find the maximum length of chain l' that can hang without the entire chain slipping.

A uniform chain of mass $M$ and length $L$ is held on a horizontal frictionless table with $\frac{1}{n^{t h}}$ of its length hanging over the edge of the table. The work done is pulling the chain up on the table is

Q. A chain of length

L

and mass

M

is held on a frictionless table with

{(\frac{1}{n})}^{t h}

part hanging over the edge. Work done in pulling the chain is directly proportional to:

Join BYJU'S Learning Program