Why Doesn't the Centering Ring Shift Immediately When Angles Change?

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Homework Help Overview

The discussion revolves around the behavior of a centering ring in relation to angle changes and the forces acting upon it. Participants are exploring the dynamics of equilibrium and the factors influencing the ring's position on a degree scale.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants are attempting to clarify the conditions under which the centering ring shifts and the forces involved. Questions about the specific angles being changed and the nature of the equilibrium are raised, along with inquiries into the setup and context of the problem.

Discussion Status

The discussion is ongoing with various interpretations being explored. Some participants are seeking more context to understand the problem better, while others are probing the original poster for details about the forces and angles involved. There is a focus on understanding the underlying principles rather than reaching a conclusion.

Contextual Notes

There is mention of friction's role in the problem, but the specifics regarding whether it is kinetic friction or static friction remain unclear. The original poster's lab report is referenced, indicating that data has been provided but may lack sufficient detail for full comprehension.

swm06
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Homework Statement


1) Why does the centering ring not start to shift as soon as you change the angle?



Homework Equations


none

The Attempt at a Solution



1) It does not shift because the equilibrium of the resultant vector can vary from -1.5 degrees to 2 degrees based on our data.
 
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Welcome to PF;
The question is meaningless to anyone who has not seen the same thing you have - please describe the context.

Off what you've written, if I was setting that sort of question I'd expect a student to show more understanding than that. What is it that causes the effect? How is it that the equilibrium of the resultant vector can vary from -1.5 degrees to 2 degrees?
 
How many forces are applied to the centering ring? Three?
Which angle is changed?
 
Yes. The centering ring is in the middle. The strings are tied to it. It needs to be centred on the middle of the degree scale marked off on the edge of the disc.
 
Why does it "need" to be centered?
In what sort of situations is it is not centered?

What is the angle that you are changing?
 
The centre of the degree scale is in the center of the table.
The ring floats above the table due to the tensions in the strings and can thus be positioned anywhere - as long as equilibrium is maintained by it being at that point of cause.
That is exactly what we need to find out from the student. I think the question refers to the degree scale being rotated.
 

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This is my lab report. In is the data and my answer to the question. I know it has to do with friction but is it kenetic friction or did i answer the question correctly.
 

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Any help please?
 

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