Finding the Direction of Magnetic Fields with Opposing Currents

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Homework Help Overview

The discussion revolves around determining the direction of the magnetic field at specific points due to two opposing currents. The subject area involves concepts from electromagnetism, particularly the application of the right-hand rule and vector addition of magnetic fields.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the application of the right-hand rule to each current separately and the need to combine the results. There is a question about whether the opposing currents would cancel each other out, prompting further exploration of the magnetic field directions.

Discussion Status

Some participants have offered guidance on applying the right-hand rule and considering the symmetry of the setup. There is an ongoing exploration of how the magnetic fields interact at the points of interest, with no explicit consensus reached yet.

Contextual Notes

Participants are considering the implications of equal and opposite currents and how that affects the resultant magnetic field. The discussion includes reflections on the setup and the assumptions being made about the directionality of the currents.

PolarBee
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Homework Statement


33.Ex13_v2.jpg

How do I find the direction of the magnetic field at the points?

Homework Equations



Ampere's B = (UI) / (2*pi*r)[/B]

The Attempt at a Solution



I know how the Right hand rule, where your thumb is the direction of the current and your hand wraps the direction of the field, but I'm not sure how it plays in when both the current are opposite.
 
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Try applying the right-hand rule to each of the currents separately and combining the results. Remember that fields add as vectors. and that the diagram is symmetric except for the directions of the currents.
 
John Park said:
Try applying the right-hand rule to each of the currents separately and combining the results. Remember that fields add as vectors. and that the diagram is symmetric except for the directions of the currents.
Yes , but aren't they equal and opposite? Wouldn't they just cancel each other?
 
Have you tried it? Start with point (b). For the upper current your thumb points towards you and your fingers are under your hand. For the lower current your thumb points away from you and your fingers are above your hand . . .
 
John Park said:
Have you tried it? Start with point (b). For the upper current your thumb points towards you and your fingers are under your hand. For the lower current your thumb points away from you and your fingers are above your hand . . .
Oh I see~ I was taking into consideration of of the whole rotation of my hand, so the back of my hand should face wherever the point is? So they're all in the positive x direction?
 
looks that way to me.
 

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