Magnetic Field loops of wire Question

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SUMMARY

The discussion focuses on determining the direction of the magnetic field at the center of two current-carrying loops of wire. The right-hand rule is employed to analyze the magnetic field directions produced by each loop. The horizontal wire generates a magnetic field directed upwards (clockwise), while the vertical wire produces a rightward magnetic field (also clockwise). The resultant magnetic field is calculated by adding these fields as vector components, with the upward direction representing the z-component and the rightward direction representing the y-component.

PREREQUISITES
  • Understanding of the right-hand rule for magnetic fields
  • Basic knowledge of vector addition in physics
  • Familiarity with magnetic fields generated by current-carrying conductors
  • Concept of magnetic field direction in three-dimensional space
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  • Study the application of the right-hand rule in various electromagnetic scenarios
  • Explore vector addition techniques in physics, particularly in electromagnetism
  • Learn about the Biot-Savart Law for calculating magnetic fields
  • Investigate the effects of multiple current-carrying wires on magnetic field direction
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Homework Statement


What is the direction of the magnetic field at the center of the two current carrying loops of wire?

Homework Equations


Right hand rules


The Attempt at a Solution


I understand that the current from the horizontal wire produces a field going in the upward direction (clockwise around the loop itself) in the middle of the loops, and the vertical wire is producing a field in the rightward direction (clockwise around that loop), but how is the direction of both fields calculated?
 

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Add them like vector components. One component points upwards (a z-component), the other is horizontal (call it a y-component, so the +x-axis points more or less out of the page).
 

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