Calculating Torque in a Hanging Rod System

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    Rod Torque
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Homework Help Overview

The discussion revolves around calculating torque in a system involving a hanging rod, particularly focusing on the conditions when the rod is at rest and the forces acting upon it.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants explore the concept of torque and its relation to forces acting on a stationary rod. Questions arise regarding the sum of torques and the specific forces involved, such as gravity and an applied force.

Discussion Status

Participants are actively questioning the assumptions regarding torque and forces. Some have provided insights into the conditions for equilibrium, while others are clarifying the role of the center of mass in the system.

Contextual Notes

There is mention of a solution key indicating a specific answer, but participants express uncertainty about the reasoning leading to that answer. The context includes a practice exam scenario, suggesting constraints on the information available for discussion.

Joosh
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Hey, folks! So upon studying for my Physics final tomorrow, I came across this question on the practice exam, which I know the answer is D from the solution key. However, I'm not sure how to get that for the answer.

1. Homework Statement

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Homework Equations


τ = rA × Fnet
LA = Ltrans, A + Lrot
Ltrans = rcm × Ptot
Lrot = r1 × p1 + r2 × p2 + ...

The Attempt at a Solution


I personally don't entirely know where to start. I'm going to guess this is a torque-related question, but I'm not sure if that's the right way to go at it.
 
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The rod is at rest when the force F is applied. What can you say about what the sum of the torques about the hinge must be for bodies at rest? No need to get involved with momentum
 
The net torque would equal zero.
 
Joosh said:
The net torque would equal zero.
So what are the torques? What equation do you get for a zero sum?
 
Would it just be gravity and the force pushing the rod upwards?
 
I asked one of the graduate teaching assistants about this and he was able to help me figure this out. I simply forgot that the center of mass is where gravity is pulling down on the rod.
 

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