Home
Class 12
PHYSICS
The tangential velocity of a particle ma...

The tangential velocity of a particle making p rotations along a circle of radius `pi` in t seconds is

A

`(2pip)/(t^2)`

B

`(2pip^2)/(t)`

C

`(pi^2p)/(2t)`

D

`(2pi^2p)/(t)`

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Similar Questions

Explore conceptually related problems

The angular velocity of a particle rotating in a circular orbit 100 times per minute is

Tangential acceleration of a particle moving on a circle of radius 1 m varies with time t as shown in the graph (initial velocity of particle is zer). Time after which total acceleration of particle makes an angle of 30^@ with radial acceleration is,

The angular speed of a particle, moving along a circle of radius 20cm, increases from 2 rad/s to 40 rad/s in 19 s. The ratio of its centripetal acceleration to tangential acceleration at the end of 19 secs

If a particle covers half the circle of radius R with constant speed, then

The angular velocity of a particle increases from 0 to omega as it completes x rotations. Then number of rotations completed by it when its angular velocity becomes 2 omega .

A particle of mass 'm' is suspended from a ceiling through a string of length'L'. If the particle moves in a horizontal circle of radius 'r', then the speed of the particle is

A helium nucleus makes a full rotation in a circle of radius 0.8 metre in two seconds. The value of the magnetic field B at the centre of the circle will be

State mathematical relation between linear velocity (barv) and angular velocity (baromega) for a particle moving along the circumference of circle in counterclockwise direction.

A particle of mass 200 g completes one rotation of a circular track of radius 2 m in 20 second. Calculate angular speed.

A particle of mass 200 g completes one rotation of a circular track of radius 2 m in 21 second. Calculate centripetal acceleration .