Calculating Moment Arm for a Force: Explained and Solved

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SUMMARY

The discussion focuses on calculating the moment arm for a force, specifically Force F1, in relation to point O. The key equation used is T = Fl, where T represents torque, F is the force, and l is the moment arm. Participants clarify that the moment arm is the perpendicular distance from the line of action of F1 to point O, and suggest methods for calculation, including breaking F1 into its x and y components or using the cross product rule for torques.

PREREQUISITES
  • Understanding of torque and its calculation using T = Fl
  • Knowledge of vector decomposition into x and y components
  • Familiarity with the concept of moment arms in physics
  • Basic geometry and trigonometry for determining distances and angles
NEXT STEPS
  • Study the application of the cross product rule for calculating torques
  • Learn about vector decomposition in physics for force analysis
  • Explore advanced techniques for calculating moment arms in complex systems
  • Review examples of torque calculations in static equilibrium problems
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Students in physics, engineering students, and professionals involved in mechanics who need to understand the principles of torque and moment arms in force analysis.

mathdude88
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Homework Statement





Homework Equations


T=Fl


The Attempt at a Solution


I'm not sure what the moment arm of this problem is. I think it is suppose to be a line connecting 0 to F1 at a right angle. To draw this moment arm one would have to extend F1 past where it meets A. However I am not sure is that is the right moment arm, how to find that distance, or how the other forces come into play for this problem.
 

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mathdude88 said:

Homework Statement





Homework Equations


T=Fl


The Attempt at a Solution


I'm not sure what the moment arm of this problem is. I think it is suppose to be a line connecting 0 to F1 at a right angle. To draw this moment arm one would have to extend F1 past where it meets A. However I am not sure is that is the right moment arm, how to find that distance, or how the other forces come into play for this problem.
The problem is asking for the moment about O of F1, so don't worry about the other forces. You are correct in that you can extend the line of action of force F1 and determine the perpendicular distance from that extension to point O, but that's too much geometry and trig. Alternatively, you can break up F1 into its x and y components, and calculate the moment arm and moment of each component about O (the moment from its y component should be 0 (Why?), so you just have to deal with the x component moment.). Or you can just use the cross product rule for torques, if you can determine the correct angle and position vector to use.
 

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