Calculating the Center of Mass of a Leg

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Homework Help Overview

The discussion revolves around calculating the center of mass of a leg in two positions: stretched out and bent at 90 degrees. The problem is contextualized by the height of a person, which is given as 1.70 m, raising questions about its relevance to leg length.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants express uncertainty about the mass distribution of the leg and whether to use the person's height as a proxy for leg length. There is also a suggestion to consider standard body part models used in kinesiology for mass distribution.

Discussion Status

The discussion is ongoing, with participants exploring the implications of the provided information and questioning its sufficiency. Some guidance is offered regarding potential models for body parts, but no consensus has been reached on how to proceed with the calculations.

Contextual Notes

The original poster notes a lack of additional information, such as diagrams or specific mass values for the leg segments, which may impact the analysis.

hawkeye1029
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Homework Statement


Determine the position of the center of mass of a whole leg (a) when stretched out, and (b) when bent at 90°. Assume the person is 1.70 m tall.

Homework Equations


cm_def_big.gif


The Attempt at a Solution


This is where I'm stuck...what's the mass? I doubt I can just use variable m because the mass is different parts of the leg. Also, when the problem says that the person is 1.7 m tall, should I use that for leg length and assume they meant leg length instead of height?
 
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Is that all the information you are given? No diagram or anything? I think I would be led to believe that the point about the person being "1.70m tall" is some sort of red herring.
 
Yes, sadly that's all the information I'm given, not even a diagram.
 
There's probably some standard body part model used in kinesiology and the like. No doubt there are mass models for sections of each limb, and I wouldn't be surprised if there's some sort of height index to scale the model.

Where does this problem come from?
 
It's from my physics homework :cry:.
 
I would guess that your professor assigned you this piece of work but forgot to reference where you could find the question in your textbook, maybe you'll find more information there :oldtongue:
 

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