Force on a Magnet in Lenz's Law

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The discussion centers on the mechanics behind the force experienced by a bar magnet as it exits a loop of wire, as explained by Lenz's Law. Lenz's Law states that the induced current in the wire loop opposes the change in magnetic flux, resulting in a magnetic field that acts in the same direction as the magnet, thereby creating a rightward force. Participants analyze the relationship between energy density in the magnetic field and the force acting on the magnet, debating the calculations involving energy changes and volume. The conversation highlights the distinction between induced current maintaining flux and the overall energy density in the system. Ultimately, the participants seek clarity on the calculations and the physical implications of the induced current and magnetic energy density.
  • #31
No the product Emagn*ΔV gives you the amount of magnetic energy in the small volume
and not the difference in energy. Emagn is the amount of magnetic energy in one unit of volume.
 
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  • #32
Emagn has the unit [ J/m3 ]

ΔV has the unit [ m3 ]

Thus

E2 - E1 = Emagn * ΔV

has the unit [ J ]. Why do you continue this discussion ?
 
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