A uniform metal chain of mass m length ‘L’ passes over a massless and frictionless pulley. It is released from rest with a part of its length is hanging on one side and rest of its length is hanging on the other side of the pully. At a certain point of time, when the acceleration of the chain is The value of x is__________.
A uniform metal chain of mass m length ‘L’ passes over a massless and frictionless pulley. It is released from rest with a part of its length is hanging on one side and rest of its length is hanging on the other side of the pully. At a certain point of time, when the acceleration of the chain is The value of x is__________.
Option 1 -
6
Option 2 -
2
Option 3 -
1.5
Option 4 -
4
-
1 Answer
-
Correct Option - 4
Detailed Solution:Mass = m
Length = L
at
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Let ‘x’ be the value of one division on main scale
Let ‘y’ be the value of one division on vernier
Now given
50y = 49 x
Let ‘h’ be the height at which velocity becomes equal to magnitude of Acceleration

v = g = 10
v = u + at
10 = 0 + 10t
t = 1 sec
= 5m
By conservation of Angular momentum
Li = Lf

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