A uniform chain of length L is lying on the horizontal table- If the content the chain and the table top is - - what is the maximum length of the edge of the table without disturbing the rest of the chain on the table-

The correct option is B μ L(1 + μ) [ mass per unit length= M L #160;; ...

You visited us 1 times! Enjoying our articles? Unlock Full Access!

Byju's Answer

Standard XII

Physics

Net Force

A uniform cha...

Question

A uniform chain of length L is lying on the horizontal table. If the content the chain and the table top is ' $μ$ ' what is the maximum length of the edge of the table without disturbing the rest of the chain on the table?

\frac{L}{(l + μ)}

No worries! We‘ve got your back. Try BYJU‘S free classes today!

\frac{μ L}{(1 + μ)}

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

\frac{L}{(1 - μ)}

No worries! We‘ve got your back. Try BYJU‘S free classes today!

none of these

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is B $\frac{μ L}{(1 + μ)}$
$\begin{matrix} m a s s p e r u n i t l e n g t h = \frac{M}{L} l = l e m g t h o f h a n g i n g m a s s L - l = m a s s o n t a b l e s u r f a c e S o, \frac{u M}{L (L - l) g} = \frac{M}{L \cdot l \cdot g μ (L - l)} = l o n s o l v i n g l = \frac{μ L}{1 + μ} \end{matrix}$
Hence,
option $(B)$ is correct answer.

Suggest Corrections

Similar questions

Q. A uniform chain of length

L

is lying on the horizontal table. If the coefficient of friction between the chain and the table top is

μ

, what is the maximum length of the chain that can hang over the edge of the table without disturbing the rest of the chain on the table?

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 length $l$ is placed on the table in such a manner that length $l^{'}$ of it is hanging over the edge of the 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.

Q. A uniform rope of length

l

lies on a table. If the coefficient of friction is

μ

, then the maximum length

l_{1}

of the hanging part of the rope which can overhang from the edge of the table without sliding down is

Join BYJU'S Learning Program

A uniform chain of length L is lying on the horizontal table. If the content the chain and the table top is 'μ' what is the maximum length of the edge of the table without disturbing the rest of the chain on the table?

The correct option is B μL(1+μ)massperunitlength=MLl=lemgthofhangingmassL−l=massontablesurfaceSo,uML(L−l)g=ML⋅l⋅gμ(L−l)=lonsolvingl=μL1+μHence,option (B) is correct answer.

A uniform chain of length L is lying on the horizontal table. If the content the chain and the table top is ' $μ$ ' what is the maximum length of the edge of the table without disturbing the rest of the chain on the table?