Direction of magnetic force for magnetic dipoles

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Discussion Overview

The discussion centers on the behavior of magnetic dipoles in a magnetic field, specifically addressing the direction of magnetic force experienced by a bar magnet compared to charged particles. Participants explore concepts related to torque, magnetic pole strength, and the distinction between different models of magnetic fields.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • Some participants note that a charged particle experiences a magnetic force that is perpendicular to its velocity in a magnetic field, questioning if this applies to magnetic dipoles as well.
  • One participant clarifies that magnetic poles are not physical entities but rather a conceptual tool to understand magnetic dipoles, similar to electric dipoles.
  • Another participant seeks to understand why a bar magnet experiences a magnetic force in the same direction as the magnetic field, despite the general rule for charged particles.
  • A participant points out a potential misunderstanding in the textbook regarding the torque on a magnetic dipole, emphasizing the vector cross product involved.
  • There is confusion regarding the definition of magnetic pole strength (m) and its implications in the context of magnetic forces acting along the field.
  • Some participants discuss the distinction between two types of magnetic fields (H and B) and the models used to describe them, noting that the pole model is a simplification.
  • One participant suggests that the force on a magnetic dipole is analogous to the force on electric charges in an electric field, leading to rotational effects.
  • Another participant warns against equating the behavior of electrically charged particles with hypothetical magnetically charged particles, emphasizing the differences in their existence and behavior.

Areas of Agreement / Disagreement

Participants express varying levels of understanding and confusion regarding the concepts discussed, indicating that multiple competing views remain. There is no consensus on the interpretation of the magnetic forces acting on dipoles versus charged particles.

Contextual Notes

Participants highlight limitations in their understanding of the definitions and models used in the discussion, particularly regarding the nature of magnetic forces and the distinction between different magnetic field representations.

san203
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A charged particle in a magnetic field experiences a magnetic force that is perpendicular to it.
But is that the case with magnetic dipoles?

There was this section in my textbook describing Torque on a Bar magnet in a uniform magnetic field which states that the magnetic force m.B on one pole of bar magnet acts along the magnetic field. But that does not fit with the above statement that Magnetic force always acts perpendicular to particles.
Please Explain.
Thanks
 
Last edited:
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A magnetic pole is not a particle, and does not actually exist physically. It is a fiction that let's us pretend that a magnetic dipole is similar to an electric dipole made up of two opposite electric charges.

Particles with "magnetic charge," i.e. magnetic monopoles, do not exist, as far as we know. Maxwell's equations do not include magnetic charge, although they can be "extended" hypothetically to include it.
 
I understand that monopoles do not exist physically. But that was not my question. My question was why does a bar magnet in a uniform magnetic field experience magnetic force in the same direction as the magnetic field?
 
san203 said:
There was this section in my textbook describing Torque on a Bar magnet in a uniform magnetic field which states that the magnetic force m.B on one pole of bar magnet acts along the magnetic field.

I think you're mis-reading your textbook. The torque on a magnetic dipole is ##\vec m \times \vec B## (vector cross product). The dot product ##\vec m \cdot \vec B## (actually the negative of it) gives you the potential energy of the dipole. In both cases it applies to the entire dipole, not a single pole.

Magnetic moment
 
@jtbell
I am sorry. The m.B was actually multiplication of m&B.

Torque-on-a-bar-magnet.jpg
Link to the original webpage

As you see in this figure, the Dipole is subjected to a force mB which is along the magnetic field.This is what is confusing me. No prior explanation was given in my textbook about magnetic forces acting in the direction of field(i thought they always act perpendicular). Does it happen only in case of dipoles? Because i am pretty sure that the force on an electron in Magnetic field would be perpendicular to it.
 
How does the book define m, exactly? It sure looks like to me like it's using m as the symbol for a fictitious magnetic monopole strength, analogous to electric charge.
 
Yes. Your right. The symbol m is described as magnetic pole strength in my textbook.

Edit: I read Wikipedia and found out that their are 2 kinds of Magnetic field H and B? I also read their are two models to describe magnetic field and that the H model was used to describe forces on magnets. I am confused now.

Edit#2 : I read some more. Correct me if i am wrong. The physically real magnetic field is because of moving charges or currents. The pole model is hypothetical but is easier to use. The magnetic force described in my previous post is also a consequence of this model that states that a pole in a magnetic field would be subjected to forces along the magnetic field something similar to electric charges in electric field. Hence the force m.B acting on the Magnetic dipole causes rotation.
 
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san203 said:
Yes. Your right. The symbol m is described as magnetic pole strength in my textbook.

Edit: I read Wikipedia and found out that their are 2 kinds of Magnetic field H and B? I also read their are two models to describe magnetic field and that the H model was used to describe forces on magnets. I am confused now.

don't worry about this yet.

Edit#2 : I read some more. Correct me if i am wrong. The physically real magnetic field is because of moving charges or currents. The pole model is hypothetical but is easier to use. The magnetic force described in my previous post is also a consequence of this model that states that a pole in a magnetic field would be subjected to forces along the magnetic field something similar to electric charges in electric field. Hence the force m.B acting on the Magnetic dipole causes rotation.

That's sounding good. I think the most fundamental mistake you seem to have made was equating the force on an electrically charged particle with that of a magnetically charged particle. The latter don't seem to exist, but even if they do, the would not behave the same way.
 
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