Torque? Rotation it has the Word Pivot

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SUMMARY

The discussion focuses on calculating the force exerted by the biceps to hold a 430 g ball with a forearm modeled as a 2.50 kg, 32-cm-long beam pivoting at the elbow. The torque equation, τ = rFsin(θ), is introduced as a method to solve for the force (F). The distance (r) from the elbow to the biceps attachment is confirmed to be 2.5 cm, and participants emphasize the importance of drawing a free body diagram to analyze the forces and moments acting on the forearm.

PREREQUISITES
  • Understanding of torque and its calculation using τ = rFsin(θ)
  • Knowledge of free body diagrams and how to represent forces
  • Familiarity with the concept of center of mass in physics
  • Basic principles of static equilibrium in mechanics
NEXT STEPS
  • Study the principles of static equilibrium in mechanics
  • Learn how to calculate torque in various scenarios
  • Explore the concept of center of mass and its applications in physics
  • Practice drawing and analyzing free body diagrams for different systems
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Students in physics, particularly those studying mechanics, as well as educators and anyone interested in understanding the forces involved in human biomechanics.

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Torque? Rotation it has the Word Pivot...

A forearm can be modeled as a 2.50 kg, 32-cm-long "beam" that pivots at the elbow and is supported by the biceps.
http://session.masteringphysics.com/problemAsset/1001007/10/knight_Figure_13_58.jpg
How much force must the biceps exert to hold a 430 g ball with the forearm parallel to the floor?
Okay So I have no clue how to aproach. I'm thinking torque=rFsin theta and solve for F...but I don't knwo how to do that

Anyone want to give me a small clue to start this?

Oh yeah when you look at the picture is r=2.5 cm...?

Thanks
 
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Is 2.5cm the distance to where the bicep muscle attaches to the horizontal forearm beam?

If so, draw the free body diagram, with the tension vector up the bicep muscle broken down into its vertical and horizontal components.
 
The picture makes it clear that the biceps are attached at 2.5 cm from the elbow (pivot).

This is a matter of determining the net moment. Also realize that the forearm "can be modeled as a 2.50 kg, 32-cm-long "beam" that pivots at the elbow and is supported by the biceps."

One must know how to take the moment of the forearm, which is a distributed load. Hint: think center of mass.
 

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