Question about the right hand rule

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Homework Help Overview

The discussion revolves around the application of the Right Hand Rule (RHR) in the context of magnetic forces on a current-carrying conductor, specifically addressing scenarios where the magnetic field is not perpendicular to the current direction.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants explore the implications of applying the RHR when the angle between the current and the magnetic field is not 90 degrees. Questions are raised about how to determine the direction of the force in such cases.

Discussion Status

Some participants have provided insights into the application of the RHR, suggesting that it remains valid even when the magnetic field is at an angle. There is an ongoing exploration of how to effectively use the RHR in these scenarios, with references to different interpretations of the rule.

Contextual Notes

Participants note that the angle between the current and the magnetic field can vary, and there is discussion about the components of the current that contribute to the force, indicating a need for clarity on the assumptions being made regarding the setup.

Josh123
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Hello.

I have a question about RHR #2 (Force in a conductor).

If IL X B = F and
If the fingers represent the direction of the current, the thumb represents the direction of the force and the palm is the direction of the magnetic field, how come the magnetic field can be at an angle other than 90 degrees from IL? In such a case, does the RHR still apply? For example, how would I find the direction of the force on side A (Bottom wire ) in this case:

http://img.photobucket.com/albums/v228/LianaBlank/untitled.bmp

B is on the positve X direction (palm)... but IL is at 60 degrees from B.. How do I use my Right Hand rule to find F?
 
Last edited by a moderator:
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Josh123 said:
Hello.

I have a question about RHR #2 (Force in a conductor).

If IL X B = F and
If the fingers represent the direction of the current, the thumb represents the direction of the force and the palm is the direction of the magnetic field, how come the magnetic field can be at an angle other than 90 degrees from IL? In such a case, does the RHR still apply? For example, how would I find the direction of the force on side A (Bottom wire ) in this case:

http://img.photobucket.com/albums/v228/LianaBlank/untitled.bmp

B is on the positve X direction (palm)... but IL is at 60 degrees from B.. How do I use my Right Hand rule to find F?


"palm" is the problem. B is not in the direction of the palm. The palm is merely the direction toward which you must curl your fingers to get from the direction of L to the direction of B through the smaller angle. That angle can be anywhere between 0 and 180 degrees
 
Last edited by a moderator:
Josh123 said:
If IL X B = F and
If the fingers represent the direction of the current, the thumb represents the direction of the force and the palm is the direction of the magnetic field, how come the magnetic field can be at an angle other than 90 degrees from IL?
The magnetic field can be anywhere it wants to be with respect to IL, of course. But F will always turn out to be 90 degrees from both IL and B.
In such a case, does the RHR still apply? ...
B is on the positve X direction (palm)... but IL is at 60 degrees from B.. How do I use my Right Hand rule to find F?
Sure the right hand rule applies. It may be easiest to just consider the component of IL perpendicular to B (and ignore the component parallel to B, since it will create no force!).
 
OlderDan said:
"palm" is the problem. B is not in the direction of the palm. The palm is merely the direction toward which you must curl your fingers to get from the direction of L to the direction of B through the smaller angle. That angle can be anywhere between 0 and 180 degrees
I'm glad you mentioned that Dan (I was just going to myself).

The "right hand rule" that I use is the one that Dan describes. To find \vec{A}\times\vec{B}, I "curl" my fingers from A to B... my thumb indicates the direction of the cross-product.

(There are several versions of the right hand rule; some are better than others. :smile: )
 
Thanks Doc... I'll check it out
 

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