Braking force required to slow doen a merry-go-round

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A centrifugal braking system is being designed to limit the rotational speed of a merry-go-round for a college assignment. The designer has calculated the friction force and torque that the brake can apply but is uncertain if this force is sufficient to slow down the merry-go-round due to its potentially high angular momentum. The discussion includes a request for methods to calculate if the torque is adequate for deceleration. A suggestion is made to review the relationship between angular acceleration, torque, and rotational inertia to aid in the calculations. Understanding these principles is crucial for ensuring the braking system functions effectively.
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For a college assignment I am designing a centrifugal braking system which will limit the rotational speed of a merry-go-round to a pre determined value. I am using a system similar to the picture shown below. The brake will be using on the central shaft of the merry-go-round and a drum will be locked solid in the ground.

centrifugal_bpnt.jpg


I have calculated the friction force that the centrifugal brake will apply to the drum at any given angular velocity and also the torque that the brake can apply to the drum. I am unsure however if this braking force will be enough to slow down the merry-go-round. It's angular momentum could possibly be too high for the brake to slow it down...

Is there any way I could caclulate if the torque that the centrifugal brake is high enough to slow down the merry-go-round?
 
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Welcome to the board,
hi_im_fil said:
I have calculated the friction force that the centrifugal brake will apply to the drum at any given angular velocity and also the torque that the brake can apply to the drum. I am unsure however if this braking force will be enough to slow down the merry-go-round. It's angular momentum could possibly be too high for the brake to slow it down...

Is there any way I could caclulate if the torque that the centrifugal brake is high enough to slow down the merry-go-round?
Are you familiar with how angular acceleration, torque and rotational inertia are related? Take a look at this example and see if it helps.
http://www.physics.uoguelph.ca/tutorials/torque/Q.torque.example.angacc.html
 
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