Home
Class 12
PHYSICS
A costant torque of 400 N turns a flywhe...

A costant torque of 400 N turns a flywheel at rest and of `"M.I. 100 kgm"^(2)` about an axis through its centre. What is the change in its angular velocity in 4 s?

A

8 rad/s

B

12 rad/s

C

16 rad/s

D

20 rad/s

Text Solution

Verified by Experts

The correct Answer is:
C

`alpha=(tau)/(I)=(400)/(100)="4 rad/s"^(2)`
Let `omega` be the angular velocity after 4 s
then `omega=omega_(0)+alphat=0+4xx4="16 rad/s"`
Promotional Banner

Topper's Solved these Questions

  • ROTATIONAL MOTION

    MARVEL PUBLICATION|Exercise TEST YOUR GRASP - 3|8 Videos
  • OSCILLATIONS

    MARVEL PUBLICATION|Exercise MCQ|368 Videos
  • SEMICONDUCTORS

    MARVEL PUBLICATION|Exercise MCQs|261 Videos

Similar Questions

Explore conceptually related problems

If a constant torque of 500 N-m turns a wheel of moment of inertia 100 kg m^(2) about an axis passing through its centre, find the gain in angular velocity in 2 s .

If a constant torque of 500 Nm turns a wheel of moment of inertia 100 kg m^(2) about an axis through its centre, find the gain in angular velocity in 2s.

A constant torque of 400Nm turns a wheel of moment of inertia 100kg m^(2) about an axis through its centre. The angular velocity gained in 4 second is

A constant torque of 200 Nm turns a wheel of moment of inertia 50 kg m^(2) about an axis through its centre. The angualr velocity 2 sec after staring form rest (in rad/sec) would be :

A constant torque of 1000 N-m turns a wheel of moment of inertia 200 kg-m^2 about an axis through its centre. Its angular velocity after 3 seconds is.

A torque of 75 Nm acts on a body at rest for 4 s. What is the change in its angular momentum?

A solid sphere of radius 25 cm and mass 25 kg rotates about an axis through its centre. Calculate its moment of inertia if its angular velocity changes from 2 rad/s to 22 rad/s in 5 seconds. Also calculate the torque applied.

A solid sphere of radius r and mass m rotates about an axis passing through its centre with angular velocity omega . Its K.E . Is