Torque and Initial Angular Velocity effect on time

Join the discussion
Registration is free. Ask a follow-up in this thread, or start your own.
6 replies · 2K views
lc99
Messages
161
Reaction score
3

Homework Statement


upload_2018-2-3_21-59-45.png


Homework Equations


[/B]
T = inertia * alpha

The Attempt at a Solution


I'm not sure how the torque or angular velocity initially affects the time to speed, but it seems like the more angular velocity , then the quicker the engine would stop. I do know that more torque induces more acceleration.

Am i suppose to use one of the kinematic equations? Can someone hint me to this question? :O[/B]
 

Attachments

  • upload_2018-2-3_21-59-45.png
    upload_2018-2-3_21-59-45.png
    34.1 KB · Views: 1,220
Physics news on Phys.org
lc99 said:
seems like the more angular velocity , then the quicker the engine would stop
Why?
 
haruspex said:
Why?
Oops, i meant to say longer to stop. If the angular velocity is greater, it would take more time to stop it since it builds a higher momentum.
 
lc99 said:
Oops, i meant to say longer to stop. If the angular velocity is greater, it would take more time to stop it since it builds a higher momentum.
Right, so which answer are you thinking?
 
haruspex said:
Right, so which answer are you thinking?
I think the answer is B, but I am not sure if my logic is right.

Since B has a greater angular velocity, its time to stop is longest out of the three. Also, A is greater than C because the torque is higher in C which means that the torque is better at slowing down the engine.

Is there some kind of equation that illustrates this?
 
lc99 said:
I think the answer is B, but I am not sure if my logic is right.

Since B has a greater angular velocity, its time to stop is longest out of the three. Also, A is greater than C because the torque is higher in C which means that the torque is better at slowing down the engine.

Is there some kind of equation that illustrates this?
All good.
 
... missed your edit.

Angular motion is strongly analogous to linear motion. Substitute force for torque, linear velocity for angular velocity and linear acceleration for angular acceleration. Are the equations obvious now?