Dividing Torque: Tangent and Centripetal Force Breakdown

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Drifter009
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I'm in the Rotational Motion Chapter.

After torque is applied to rotate an object,how do I go about breaking down the tangent vector and the centripetal force vector?

What I want to know is how the torque is being divided between the tangent direction and the radius direction.
 
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I'm not quite sure what you mean. An applied (net) torque creates an angular acceleration.

Perhaps you can give a specific example of what you are asking about.
 
You mean torque or the direction of velocity in uniform circular motion?

Maybe you can get some informaiton from this site:
http://ray.crk.umn.edu/physics/1012/lessons/lesson8.pdf
 
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Doc Al,

I'm assuming when a torque is applied to a record to make it spin on the turn table that this results in an angular change in velocity, which settles into a constant velocity of 33 and 1/2 rpms. As a result of the constant angular velocity, a centripetal force occurs. I'm trying to begin with a torque and split how much force goes into the change of angular velocity, an how much force goes into the centripetal acceleration. My books doesn't explain this.
 
Drifter009 said:
I'm trying to begin with a torque and split how much force goes into the change of angular velocity, an how much force goes into the centripetal acceleration.
All of the torque goes into the change of angular velocity. The centripetal force is the force preventing the object from going in a straight path, and it's perpendicular to the direction of travel, so no work (or energy consumption) occurs.