Rail Gun Problem: Force & Friction Analysis

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The discussion revolves around the conditions necessary for a rod in a rail gun to begin moving, focusing on the balance between friction and magnetic force. It is clarified that the rod starts to move when the magnetic force exceeds static friction by a minimal amount, despite the theoretical equality of forces resulting in no acceleration. The conversation emphasizes that real-world factors, such as vibrations, prevent perfect equality, allowing for movement to occur. Once the rod moves, kinetic friction takes over, which is typically lower than static friction. Understanding this dynamic is crucial for analyzing the forces at play in a rail gun scenario.
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Homework Statement


Physics_Problem1.jpg


Homework Equations


F_f = Nu
F_B - IL x B

The Attempt at a Solution


[/B]
Using the hint
"The rod will begin to move when the force of friction is equal to the force due to the magnetic field."
I was able to get the answer
But I don't understand why it is that way. In order make the rod move, wouldn't the force from the magnetic field have to be greater than the friction force? if they are equal than the net force is zero and there can not be an acceleration since F(net) = ma
 
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Technically, you are right. If they are equal, there will be no acceleration. However, if the force increases beyond that by an infinitesimal amount, the rod will begin to move. That's why you set them equal.
 
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TomHart said:
Technically, you are right. If they are equal, there will be no acceleration. However, if the force increases beyond that by an infinitesimal amount, the rod will begin to move. That's why you set them equal.
To add to that, in the real world there is always noise, such as vibrations, and exact equality is only a theoretical concept.
As soon as there is the slightest movement, kinetic friction applies, and that is nearly always less (certainly never more) than static friction.
 
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