Magnetism between two electrical wires

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Homework Help Overview

The problem involves calculating the magnetic field at a point between two parallel wires carrying current. The scenario considers two cases: both wires carrying current in the same direction and one wire with current in the opposite direction.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to analyze the magnetic fields produced by the wires and concludes that they cancel each other out at point P. Some participants question the accuracy of the diagrams used to represent the magnetic fields.

Discussion Status

Participants are engaged in clarifying the approach to the problem, with some guidance provided regarding the vector nature of magnetic fields. There is an acknowledgment of the need to verify the assumptions made about the directions and magnitudes of the fields.

Contextual Notes

The discussion includes considerations about the correctness of the diagrams and the implications of the currents' directions on the resulting magnetic fields. There is an emphasis on the need for accurate representation in order to reach a valid conclusion.

dimpledur
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Homework Statement


Point P is midway between two long parallel straight wires that run north-south in a horizontal plane. The distance between the wires is 1 cm. Each wire carries a current of 1 A toward the north.

a) find the magnitidue and direction of the magnetic field at point P.
b)repeat a but assume the current in the wire on the east side runs towards the south instead.


The Attempt at a Solution



Okay, so for a), this is what I did.

I drew a diagram and concluded at point P there would be two magnetic fields due to the two electrical wires, that are equal and opposite in direction.

So the answer is 0.


b) drew another diagram and concluded the same thing. The answer is 0.


Is that the proper way to approach a question like this?
 
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One of your diagrams is wrong, try redrawing them.

This is the proper way to approach the problem, if the fields are indeed of equal magnitudes and opposite directions. If this turns out not to be the case, you will have to calculate the fields.
 
Got it, when the currents are in opposite directions, the magnetic fields interfere with each other in such a way that I simply superimpose them by addition. Correct?
 
Yup, that's right.

(In general, the fields are vectors, and the result is the vector sum of the fields. If they are equal and opposite, the vector sum is zero)
 

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