<blockquote>quote:</font><hr>Originally posted by Silver3800V6FBodyKY:
Torque is work.
Work=Force x Distance
Torque= Force x Distance
Substitution: Work=Torque
Torque is not always rotational. If you move 10lbs. 5 feet, then the torque you applied to the 10lbs object to get it to move 5 feet is 50lbs.ft.
Also the work you did was 50lbs.ft.
Rotational or not, both are measured in force x distance.<hr></blockquote>
Ummm, no. Dominic is right. Torque is a rotational/twisting force. It is not work. Your substitution fails because the "distance" is different in each. The correct definition of torque is more like:
Torque = Force x Length of lever arm
Think about it like this... if you put a wrench on a bolt, then hold the wrench at the bottom of the handle, then the "distance" would be equal to the length of the wrench. If the wrench is 0.3m long, and I apply 100N of force perpendicular to the wrench, then I applied 30N*m of torque. One thing about torque is that there does not have to be any motion for there to be a torque. Just the applied force. Oh, and if you aren't applying it perpendicular to the lever, then you have to add in the a nice sin(theta) term to the definition.
Now to work:
Work = Force x Distance. So if I push a box along the ground 1 m and apply let's say 450N of force(about 100 lbs of force, if I did the conversion right), then I did 450N*m of work. I probably did not apply any torque to the box, since I did not give it any twisting force along an axis. Also, if I move the box 1 m forward, then move it 1 m back to start, I have done 0 N*m of work. Displacement would be a better term in the definition, especially if we are talking about net work.
Now, work done by torque. Here is the simple case where the torque is constant:
W = t*dtheta, where t is the torque and dtheta is the angular displacement (IN RADIANS of course ;) ).
EDIT: Sorry if I disappointed all the hardcore guys who like to see all the neat greek leters that appear in physics textbooks, but I feel this is an adequate explanation, and I think I even got it all right [img]smile.gif[/img]
[ September 04, 2002: Message edited by: HAZ-Matt ]</p>
Torque is work.
Work=Force x Distance
Torque= Force x Distance
Substitution: Work=Torque
Torque is not always rotational. If you move 10lbs. 5 feet, then the torque you applied to the 10lbs object to get it to move 5 feet is 50lbs.ft.
Also the work you did was 50lbs.ft.
Rotational or not, both are measured in force x distance.<hr></blockquote>
Ummm, no. Dominic is right. Torque is a rotational/twisting force. It is not work. Your substitution fails because the "distance" is different in each. The correct definition of torque is more like:
Torque = Force x Length of lever arm
Think about it like this... if you put a wrench on a bolt, then hold the wrench at the bottom of the handle, then the "distance" would be equal to the length of the wrench. If the wrench is 0.3m long, and I apply 100N of force perpendicular to the wrench, then I applied 30N*m of torque. One thing about torque is that there does not have to be any motion for there to be a torque. Just the applied force. Oh, and if you aren't applying it perpendicular to the lever, then you have to add in the a nice sin(theta) term to the definition.
Now to work:
Work = Force x Distance. So if I push a box along the ground 1 m and apply let's say 450N of force(about 100 lbs of force, if I did the conversion right), then I did 450N*m of work. I probably did not apply any torque to the box, since I did not give it any twisting force along an axis. Also, if I move the box 1 m forward, then move it 1 m back to start, I have done 0 N*m of work. Displacement would be a better term in the definition, especially if we are talking about net work.
Now, work done by torque. Here is the simple case where the torque is constant:
W = t*dtheta, where t is the torque and dtheta is the angular displacement (IN RADIANS of course ;) ).
EDIT: Sorry if I disappointed all the hardcore guys who like to see all the neat greek leters that appear in physics textbooks, but I feel this is an adequate explanation, and I think I even got it all right [img]smile.gif[/img]
[ September 04, 2002: Message edited by: HAZ-Matt ]</p>
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