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Pascal's Law

if 1/nth part...

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if 1/nth part of the chain is hanging at the edge of a table then work done against gravity to pull the hanging part oo the table is

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Q. A chain of mass

m

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.

Q. A chain of length

L

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:

Q. A chain is held on a frictionless table with

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

of its length hanging over the edge. If the chain has length L and mass M, how much work is required to pull the hanging part back on the table?

Q. A uniform chain of length

L

M

is lying on a smooth table and

\frac{2}{3}

of its length is hanging down over the edge of the table. If

g

is the acceleration due to gravity, the work done to pull the hanging part on the table is:

Q. A chain of mass

M

is placed on a smooth table with

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

L

hanging over the edge. The work done in pulling the hanging portion of the chain back to the surface of the table is:

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