Finding the Center of Mass of a Meter Stick with Multiple Masses

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The discussion centers on calculating the center of mass of a meter stick with additional masses placed at specific points. Participants clarify that the meter stick's weight of 200 g must be included in the center of mass calculation, as it contributes to the overall mass distribution. The correct formula for the center of mass incorporates the weights and their respective positions, leading to a calculation that includes a denominator for total mass. There is confusion regarding the mass of the meter stick being treated as a point mass, which is addressed by emphasizing its distributed mass. The conversation highlights the importance of accurately applying the center of mass equation to achieve correct results.
sallychan
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Homework Statement


A meter stick is 200 g. A mass of 1 kg is placed in 20 cm, and another mass of 5 kg is placed in 100 cm.

So the diagram will be like:
unnamed.jpg

Homework Equations


Why do we have to include M2? And why is the mass of M2 is 200g? Isn't the whole meter stick weight 200g, and ithe mass of M2 should be lighter because it is just a point on the meter stick.

The Attempt at a Solution



Center of Mass = [(1)(0.2) + (0.2)(0.5) + (5)(1)] / (1+0.2+5) = 0.8548
 
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sallychan said:

Homework Statement


A meter stick is 200 g. A mass of 1 kg is placed in 20 cm, and another mass of 5 kg is placed in 100 cm.

So the diagram will be like:
View attachment 80612

Homework Equations


Why do we have to include M2? And why is the mass of M2 is 200g? Isn't the whole meter stick weight 200g, and ithe mass of M2 should be lighter because it is just a point on the meter stick.
The distributed mass of the meter stick can be taken as being concentrated at the center of mass of the stick itself.

The Attempt at a Solution



Center of Mass = (1)(0.2) + (0.2)(0.5) + (5)(1) = 0.8548
This is not the equation for the center of mass. There is supposed to be a denominator on the right hand side. Please write the correct equation for the location of the center of mass.

Chet
 
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