Find Center of Mass: Attached Problem

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Homework Help Overview

The discussion revolves around finding the center of mass for a system involving three masses, as presented in an attachment. Participants are attempting to clarify the positions of these masses and their respective distances from a reference point.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants are discussing the clarity of the attachment and the representation of the masses. There is an emphasis on understanding that the masses are not point masses but have length, which affects their center of mass calculations. Questions are raised about the accuracy of the distances assigned to each mass.

Discussion Status

The discussion is ongoing with participants providing feedback on the distances measured for the masses. Some guidance has been offered regarding the need to measure distances from a consistent reference point, and there is an acknowledgment of the need to recheck certain measurements.

Contextual Notes

There appears to be some confusion regarding the positions of the masses and the reference point used for measurement. Participants are working within the constraints of the information provided in the attachment, which has led to multiple interpretations of the distances involved.

jacy
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hi,
I am finding the center of mass in this problem. I have it as an attachment. Please take a look, thanks.
 

Attachments

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Your attachment shows three masses, but I can't tell their positions from what's written. (It's just not clear to me.)
 
Doc Al said:
Your attachment shows three masses, but I can't tell their positions from what's written. (It's just not clear to me.)

Here is that file again. Thanks for your help.
 

Attachments

OK, now it's a bit clearer. The first thing to realize is that the masses are not point masses, but have length. Assuming that they are uniform, each mass has its own center of mass, right at its center. When calculating the center of mass of the system, you need to measure the distance of the center of each mass from your reference point.

Give it another shot.
 
Doc Al said:
OK, now it's a bit clearer. The first thing to realize is that the masses are not point masses, but have length. Assuming that they are uniform, each mass has its own center of mass, right at its center. When calculating the center of mass of the system, you need to measure the distance of the center of each mass from your reference point.
Give it another shot.


Thanks again, so the distance for mass 1 will be 1m from my reference point, for mass 2 it will be 6m, for mass 3 it will be 8m. Am i correct.

center of mass = (20(1) + 30(6) + 40(8))/ 90
= 5.78 m
 
Recheck the distance to the cm of the third mass.
 
jacy said:
so the distance for mass 1 will be 1m from my reference point, for mass 2 it will be 6m, for mass 3 it will be 8m. Am i correct.
Measured from the left edge of mass 1, I'd say that your distances are correct for masses 1 and 2, but not for mass 3.
 
Doc Al said:
Measured from the left edge of mass 1, I'd say that your distances are correct for masses 1 and 2, but not for mass 3.


Thanks, the distance for mass 3 will be 10m from the left edge of mass 1, correct.

center of mass = (20(1) + 30(6) + 40(10))/90
= 6.67 m
This will be the answer, thanks for ur help.
 

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