How is Torque Calculated in a Rotation Lab?

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Torque is calculated using the formula T = r * F, where r is the distance from the fulcrum and F is the force applied. In this discussion, a mass of 2 kg is attached 20 cm from the fulcrum, and the force is derived from gravity (g = 9.8 m/s²). The calculation presented, T = 2g * 20, is incorrect due to unit confusion and should reflect the correct force and distance. The direction of torque is determined by the position of the mass relative to the fulcrum, with the attached mass causing a clockwise rotation. Understanding the correct application of units and the torque formula is essential for solving the problem accurately.
Yoli123
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Homework Statement
For each meter stick on fulcrum with attached masses (equilibrium/no equilibrium) find torque and rotation
Relevant Equations
equilibrium for rotation
So for the first one on the left is it T= 2g*20=40Nm ? Our professor said it is clockwise I just don't understand how she gets that conclusion.
 

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Yoli123 said:
Homework Statement:: For each meter stick on fulcrum with attached masses (equilibrium/no equilibrium) find torque and rotation
Relevant Equations:: equilibrium for rotation

So for the first one on the left is it T= 2g*20=40Nm ? Our professor said it is clockwise I just don't understand how she gets that conclusion.
Welcome to PhysicsForums. :smile:

Can you please post a PDF version of the document? It's can be dangerous to open a Word document. You can use PrimoPDF or any other free PDF writer. Thanks.

And what does this mean? "T= 2g*20=40Nm"

g is not a force, and you had a lever arm of 20 meters?
 
Last edited:
Yoli123 said:
So for the first one on the left is it T= 2g*20=40Nm ? Our professor said it is clockwise I just don't understand how she gets that conclusion.
I couldn't find in the attachment where the units of mass are stated. I assume they are kg. So you have a 2kg mass attached at 20cm from the fulcrum. g is given as 9.8m/s2. Paying careful attention to units, what does that give for the torque?
The mass is attached to the right of the fulcrum, so that side should go down. Seems like clockwise to me.
 
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