Home
Class 11
PHYSICS
The point P of a string is pulled up wit...

The point `P` of a string is pulled up with an acceleration `g`. Then the acceleration of the hanging disc (w.r.t ground) over which the string is wrapped, is

A

`(2 g)/3 darr`

B

`g/3 uarr`

C

`(4g)/3 darr`

D

`g/3 darr`

Text Solution

Verified by Experts

The correct Answer is:
D

`2mg-T=ma, TR=Ialpha`
`alpha=a/R,`solving `alpha=g/3`
Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • SYSTEM OF PARTICLES

    NARAYNA|Exercise Level-V|72 Videos
  • PHYSICAL WORLD

    NARAYNA|Exercise C.U.Q|10 Videos
  • SYSTEM OF PARTICLES AND ROTATIONAL MOTION

    NARAYNA|Exercise EXERCISE - IV|39 Videos

Similar Questions

Explore conceptually related problems

Find the acceleration of C w.r.t. ground.

A body of mass M is hanging by an inextensible string of mass m. If the free end of the string accelerates up with constant acceleration a. find the variation of tension in the string a fuction of the distance measured from the mass M (bottom of the string).

Knowledge Check

  • If block A is moving with an acceleration of 5ms^(-2) , the acceleration of B w.r.t. ground is

    A
    `5ms^(-2)`
    B
    `5sqrt(2)ms^(-2)`
    C
    `5sqrt(5)ms^(-2)`
    D
    `10ms^(-2)`
  • A block of mass m tied to a string is lowered by a distance d, at a constant acceleration of g//3 . The work done by the string is

    A
    `(mgd)/(3)`
    B
    `(-mgd)/(3)`
    C
    `(2)/(3)mgd`
    D
    `(-2)/(3)mgd`
  • A pendulum bob is hanging from the roof of an elevator with the help of a light string. When the elevator moves up with uniform acceleration 'a' the tension in the string is T_(1) .When the elevator moves down with the same acceleration, the tension in the string is T_(1) .If the elevator were stationary, the tension in the string would be

    A
    `(T_(1)+T_(2))/(2)`
    B
    `sqrt(T_(1)+T_(2))`
    C
    `(T_(1)T_(2))/(T_(1)+T_(2))`
    D
    `(2T_(1)T_(3))/(T_(1)+T_(2))`
  • Similar Questions

    Explore conceptually related problems

    One end of a string of length L is tied to the ceiling of a lift accelerating upwards with an acceleration 2. The other end o the string is freee. The linear mass density of the string varies linearly from 0 to lamda from bottom to top. The acceleration of a wave pulled through out the string is (pg)/(4) . Find p.

    A man of mass m is standing on a plank kept on ground having mass m. There is no friction between the plank and the ground. If the man walks with an acceleration a w.r.t. the plank when calculate the acceleration of the plank w.r.t. the ground. Also calculate frictional force exerted by the plank on man.

    In the Fig. shown pulley moves with acceleration vec(v)_(P) . Let acceleration of blocks m_(1) and m_(2) w.r.t. ground are vec(v)_(1) and

    A pendulum bob is hanging from the roof of an elevator with the help of a light string. When the elevator moves up with uniform acceleration 'a' the tension in the string is T_(1) . When the elevator moves down with the same acceleration, the tension in the string is T_(2) . If the elevator were stationary, the tension in the string would be

    A rod touches a disc kept on a smooth horizontal plane. If the rod moves with an acceleration a , the disc rolls on the rod without acceleration a , the disc rools on therod without slidding. Then , the acceleration of the disc w.r.t the rod is