Home
Class 11
PHYSICS
For the arrangement in the Figure, the p...

For the arrangement in the Figure, the particle `M_(1)` attached to one end of string which moves on a horizantal table in a circle of radius `l/2` (where `l` is the length of the string) with constant angular speed `omega`. The other end of the string attached to to mass `M_(2)` which rest on a vertical rod. When the rod collapse, the acceleration of mass `M_(2)` at that instant

A

`g`

B

`(omega^(2)l)/2`

C

`(2M_(2)g-M_(1)lomega^2)/(2(M_(1)+M_(2))`

D

`(M_(2)g+M_(1)lomega^(2))/(M_(1)+M_(2))`

Text Solution

Verified by Experts

The correct Answer is:
C

From Newton's second law
`T-M_(1)omega^(2)1/2=M`__(1)alpha and `M_(2)g-T=M_(2)a`
After solving above equations, we get
`a=(2M_(2)g-M_(1)lomega^(2))/(2(M_(1)+M_(2))`
Promotional Banner

Topper's Solved these Questions

  • CIRCULAR MOTION

    NARAYNA|Exercise LEVEL-VI PASSAGE|3 Videos
  • CIRCULAR MOTION

    NARAYNA|Exercise LEVEL-VI Integer|7 Videos
  • CIRCULAR MOTION

    NARAYNA|Exercise LEVEL II(H.W)|51 Videos
  • CALORIMETRY

    NARAYNA|Exercise Level- II (H.W)|11 Videos
  • COLLISION

    NARAYNA|Exercise Level-II (H.W)|54 Videos

Similar Questions

Explore conceptually related problems

A stone of mass m tied to a string of length l is rotated in a circle with the other end of the string as the centre. The speed of the stone is v. If the string breaks, the stone will move

A block of mass m_(1) rests on a horizontal table. A string tied to the block is passed on a frictionless pulley fixed at the end of the table and to the other end of string is hung another block of mass m_(2) . The acceleration of the system is

In fig mass m is lifted up by attaching a mass 2m to the other end of the string while in fig (b) m is lifted by pulling the other end of the string with a constant force F=2mg then:

A block of mass m is attached to one end of a light string which is wrapped on a disc of mass 2m and radius R. The total length of the slack portion of the string is 1. The block is released from rest. The angular velocity of the disc just after the string becomes taut is

A particle of mass m attached to an inextensible light string is moving in a vertical circle of radius r. The critical velocity at the highest point is v_( 0) to complete the vertical circle. The tension in the string when it becomes horizontal is

Two masses M_(1) and M_(2) are attached to the ends of a light string which passes over a massless pulley attached to the top of a double inclined smooth plane of angles of inclination alpha and beta .The tension in the string is :

Two particles of mass m each are attached to a light rod of length d, one at its centre and the other at a free end, The rod is fixed at the other end is rotated in a plane at an angular speed omega . Calculate the angular momentum of the particle at the end with respect to the particle at the centre

A mass attached to one end of a string crosses top - most point on a vertical circle with critical speed. Its centripetal acceleration when string becomes horizontal will be (where, g=gravitational acceleration)

A partical of mass m is attached to a massless string of length l and is oscillating in a vrtical plane with the other end of the string fixed to a rigid support. The tension in the string at a certain instant is T=kmg .

A mass m rotating freely in a horizontal circle of a radius 1m on a frictionless smooth table support a stationary mass 2m, attached to the other end of the string passing through smooth hole O in table, hanging vertically. Find the angular velocity of rotation.