What is the difference btw 2 loops?

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The discussion focuses on the differences between a conducting loop with charge q that is rotating and a stationary loop with current I flowing around it. Both configurations can produce similar magnetic fields under certain conditions, specifically when charge density and current density are equivalent. However, the rotating loop possesses mechanical energy due to its mass, while the stationary loop's energy is solely from the movement of electrons. The relationship between angular velocity (ω) and current (I) is established through the equation I = ΔQ/Δt, where ΔQ represents the charge passing a point during one complete revolution.

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  • Knowledge of angular velocity (ω) and its relationship to current (I).
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What is the difference btw 2 conducting loops?

Hello.

What is the difference between a conducting loop with charge q distributed over the loop that is rotating and a stationary loop with current flowing around the loop?

Do they have the same effect when it comes to calculating magnetic force and field?

If so how do you relate the angular velocity w to current I?
 
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Both have the same charge density and if the current is the same as the velocity of the particles in the rotating loop the magnetic filed will also be the same.

One difference though is when we consider a phsyical loop (made of, say, iron), it carries mass, so there is mechanical (rotational) energy in a rotating loop due to the whole loop moving, but with a current it's just the electrons moving.
 
Galileo said:
Both have the same charge density and if the current is the same as the velocity of the particles in the rotating loop the magnetic filed will also be the same.
I'd say they don't have the same charge density but the same current density. So they produce the same magnetic field, but the "charged ring" situation implies also an electric field which has to be considered when you compute the force on another charged particle.

About w and I: How much charge passes by at a point during one complete revolution? How long does this revolution take? Then I=\frac {\Delta Q} {\Delta t}
 
Thank you guys!
I appreciate your help.

K.Kim
 

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