Magnetic field due to many wires

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SUMMARY

The discussion focuses on calculating the magnetic field at a specific point due to three parallel wires positioned at the edges of a square. The principle of superposition is applied, confirming that the magnetic fields produced by each wire can be calculated independently and then summed as vectors. The right-hand rule is utilized to establish the direction of the magnetic field generated by each wire at the designated point.

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  • Understanding of magnetic fields and their properties
  • Familiarity with the principle of superposition in physics
  • Knowledge of the right-hand rule for determining magnetic field direction
  • Basic vector addition techniques
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  • Study the principle of superposition in electromagnetism
  • Learn about the right-hand rule in detail
  • Explore vector addition in physics, particularly in magnetic fields
  • Investigate the effects of multiple current-carrying wires on magnetic fields
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Students and professionals in physics, electrical engineering, and anyone interested in understanding magnetic fields produced by multiple current-carrying wires.

cutesteph
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Say I have three parallel wires facing north east that run through a square. The first wire goes through the top right edge. The next wire goes through the top left edge and the last wire goes through the bottom left edge. There is a point on the last edge of the square.


When calculating the magnetic field on the point, do the wires affect each other's magnetic field's effect on p? I am also having trouble setting up the direction of where the magnetic field.
 
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cutesteph said:
do the wires affect each other's magnetic field's effect on p?

No. Calculate the field produced by each wire, and then add them together as vectors. This is the "principle of superposition."

I am also having trouble setting up the direction of where the magnetic field.

Use the right-hand rule to determine the direction of each individual wire's magnetic field at p. As noted above, you add those fields together as vectors.
 

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