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Two masses M and m are tied with a string and arranged
as shown.
Mass m is released from rest, assume that its
height above ground is greater than 2h initially.
The
velocity of block M just after it loses contact with ground is
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ANSWER:
option c is right.
EXPLANATION:
FOR MASS, m:
- tension acts towards the pulley in upward direction.
- It's weight mg acts downwards.
- Since the mass, m is dropped ,it is accelerated downwards.
- So the pseudo force Fp = ma acts upwards .
T = mg - ma
FOR MASS, M:
- tension acts upwards towards the pulley.
- Due to release of mass m ,the mass M is accelerated upwards.
- So the pseudo force, Fp = Ma acts downwards.
T = Ma
NOTE:
- Tension is same for both the masses.
- On equating tension we get acceleration ,which is also same for both.
- The mass m ,starts from rest and gains velocity , u.
- Total height it travelled = u² / 2g
- here the total height becomes 2h.
- Time for its travel , t = u / g
- the mass M gains velocity ,v for time t.
- It's initial velocity is zero ,since it starts from rest.
- For the same time t ,the mass M gains velocity.
- so the velocity of mass M can be found by applying first equation of motion, v = u + at.
SOLUTION:
refer to the attachment
Explanation:
Attachments:
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