6) A uniform solid cylinder of mass M and radius R is free to rotate on frictionless horizontal axle. Two masses m hang from the two cords wrapped around the cylinder. If the system is released from rest then the tension in each cord will be -
(1) M m g 4 m + M (2) M m g 2 m + M
(3) M m g m + M (4) M m g M + 3 M
Answers
Answered by
15
Answer is option (1). T = gMm/ (4m+M).
Problem clearly shown in fig. Enclosed. See.
The two masses m are hanging on the same side of the cylinder M.
mg - T = m a
2T* R. = I *alpha
a = R * alpha
Solve.
Problem clearly shown in fig. Enclosed. See.
The two masses m are hanging on the same side of the cylinder M.
mg - T = m a
2T* R. = I *alpha
a = R * alpha
Solve.
Attachments:
kvnmurty:
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Answered by
7
after solving the condition given in the image we get
a=4mg / 4m+M
therefore
T= Mmg / 4m+M
Attachments:
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