Do Magnetic Fields Actually Perform Work?

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SUMMARY

Magnetic fields do perform work under specific conditions, particularly when considering the interaction between magnets. When two magnets are brought together, they exert a force that results in work being done. However, this work is conservative; if the magnets are separated again, the same amount of work is required to return them to their initial position, resulting in a net work of zero. The Lorentz force further illustrates this concept, as it acts perpendicular to the velocity of charged particles, resulting in zero work done in that context.

PREREQUISITES
  • Understanding of magnetic fields and forces
  • Familiarity with the concept of conservative forces
  • Knowledge of the Lorentz force and its implications
  • Basic principles of energy conservation in physics
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  • Study the Lorentz force and its applications in electromagnetism
  • Explore the concept of energy conservation in magnetic systems
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Students of physics, educators explaining electromagnetism, and individuals interested in the mechanics of magnetic fields and energy conservation.

Substance D
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I'm confused as to wither or not magnetic fields do work. From reading the forums, as well as my textbook and online resources there seems to be conflicting answers. We talk about magnetic energy, and how work relates to change in energy but then I hear that magnetic fields do no work. Could someone please clarify this for me.

Thank you :)

ps. My question stems from reading about so called free-energy devices that use magnetic fields. I was trying to debunk them by stating that according to my textbook magnetic fields do no work, but as I looked into it I kept seeing that I was really confused on the matter and I believe it stems from my confusion over terms.
 
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Magnetic fields can do work. The easiest demonstration of this is the fact that two magnets will pull each other together when in close enough proximity. I think your confusion may deal with the fact that magnetic fields are conservative. If I hold two magnets at a distance of 5 inches apart, release them and they pull together, then they do work. If I then separate them and move them back to a distance of 5 inches, I do the exact opposite amount of work that they did pulling themselves together. So the net work of the system is 0.

In most systems, we will end up having the magnets do a net work of 0, eventually the energy that we extract from the fields gets put back in or no real work is done in the first place. Otherwise, we will eventually exhaust the magnet. Another example is that of the Lorentz force. The force contribution from the magnetic field is always perpendicular to the velocity of the charged particle. So in that case the work is always zero since it is perpendicular to the path of motion.
 

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