Does Terminal Velocity Affect Electrons in Magnetic Fields?

AI Thread Summary
The discussion centers on the relationship between terminal velocity and electrons in magnetic fields, particularly in the context of a current-carrying wire. It highlights that a conductor falling through a magnetic field experiences a force due to electromagnetic induction, which can slow its descent. The right-hand rule is mentioned as a crucial concept for understanding the direction of forces involved. Additionally, the phenomenon of eddy currents is introduced, illustrating how a magnet dropped through a metal tube behaves in a similar manner. Overall, the conversation emphasizes the interconnectedness of these physics concepts for the upcoming exam.
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This term we have been studying B-Fields (Magnetic Fields), Electromagnetic Induction and A.C. Theory (High School Physics). We've been given the Exam outline and upon checking what will be in Complex Reasoning (Part C of the Exam), it labelled "Terminal Velocity on conductors falling through magnetic fields" as the first question. I asked specifically about what I'd need to know for handling this question and my teacher stated " a current carrying wire passing through a B-Field" which at once got me confused with the relativity to the exam outline. They are both connected somehow, but i just don't know. Sorry if this sounds stupid, but, does the velocity of electrons get altered as they pass through a magnetic field? If anyone has any ideas please reply! Thanks!
 
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I think he's talking about the falling magnet experiment, except in reverse.
Say you drop a conductor a magnetic field. Then relative to conductor, the magnetic field is moving, which induces a current in the conductor, and then you've got a current that induces a magnetic force that opposes the force of gravity on the conductor, thus slowing the conductor down.

Oh and if you can, get a magnet and drop it through a metal tube. What happens is pretty cool
 
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try to find something about the open right hand rule
it'll tell u everything
 
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