Rotational dynamics/Rigid objects in equilibrium

AI Thread Summary
The discussion focuses on solving a physics problem related to rotational dynamics and equilibrium of rigid objects. The user struggles with incorporating the lever arm distance into their torque calculations and initially misinterprets the direction of the applied force. They derive an equation for moments, concluding that the muscle force (M) equals 1200N, which raises concerns about the feasibility of this force being supported by a single muscle. The user appreciates the quick feedback received, noting that the derived answer aligns with a provided multiple-choice option. The conversation highlights the complexities of analyzing forces and moments in equilibrium scenarios.
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Homework Statement



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Homework Equations


Net force of the Y vector: -F1 + F2 - weight = 0


The Attempt at a Solution



I tried to solve the equation thinking that m could = torque (torque=force X length of lever arm) but I couldn't figure out how to fit in that .025m spot in between the joint and the muscle. Not sure if the equation provided will really help. Any help is appreciated!
 
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The question is tricky because the M force is drawn in the wrong direction. The M force is the blue arrow up, not a black arrow going right. Put an equation equal to 0 where clockwise moments are positive and counterclockwise are negative
0 = (0.025)(M) + (0.15)(22) - (0.3)(111)
M = 1200N

That doesn't seem right. That's equivalent to 122kg, resting on 1 muscle.
 
ShawnD said:
The question is tricky because the M force is drawn in the wrong direction. The M force is the blue arrow up, not a black arrow going right. Put an equation equal to 0 where clockwise moments are positive and counterclockwise are negative
0 = (0.025)(M) + (0.15)(22) - (0.3)(111)
M = 1200N

That doesn't seem right. That's equivalent to 122kg, resting on 1 muscle.

We have an answer sheet (it's a multiple choice question) and one of the answers is 1.2X10^3, and your equation makes sense, so...Thanks! I'm on some other forums (mostly car junk) and I've never gotten an answer that quick!
 
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