Why Must the Normal Force Equal Zero at the Top of a Loop?

AI Thread Summary
The discussion centers on the mechanics of a marble traveling through a loop and the conditions required for it to stay on the track. It emphasizes that at the top of the loop, the normal force must equal zero to ensure the marble does not fall off. If the normal force were greater than zero, it would imply that a lower initial height could suffice, which contradicts the requirement for the minimum height. The participants agree that the normal force cannot be negative, reinforcing the necessity for it to be zero at the loop's peak. Understanding this concept is crucial for solving the problem of determining the minimum height needed for the marble to complete the loop successfully.
Brett R.
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Homework Statement


In the normal loop the loop problem involving rotational energy where the marble goes down the hill and goes through a loop the loop, it asks for the minimum height of the hill to keep the marble on the track.

Homework Equations


But why does the normal force have to equal 0?

The Attempt at a Solution


I just don't know. How do we factor the idea that the marble doesn't fall off into the problem?
 
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Brett R. said:
But why does the normal force have to equal 0?
The normal force cannot be negative, agreed?
You are looking for the minimum initial height for it to stay on track. If the normal force at the top were greater than zero then a lower initial height could have been used.
Zero is the only remaining possibility.
 
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