E&M Current Carrying Loop in B-field.

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SUMMARY

The discussion centers on calculating the force on a square loop carrying current I in a magnetic field represented by B=kz•hat{x}. The loop is positioned in the yz-plane and is centered at the origin. The key clarification provided is that "looking down the x-axis" means observing the loop from the positive x-direction towards the origin, confirming that the current flows counterclockwise when viewed from this perspective.

PREREQUISITES
  • Understanding of magnetic fields and their representations, specifically B=kz•hat{x}
  • Knowledge of the right-hand rule for determining the direction of force on current-carrying conductors
  • Familiarity with the concept of current flow in loops and its implications in magnetic fields
  • Basic proficiency in vector mathematics and physics equations related to electromagnetism
NEXT STEPS
  • Study the application of the right-hand rule in various electromagnetic scenarios
  • Explore the mathematical derivation of forces on current-carrying loops in magnetic fields
  • Investigate the effects of varying magnetic field strengths on the force experienced by loops
  • Learn about the implications of current direction on the resultant magnetic forces
USEFUL FOR

Physics students, electrical engineers, and anyone studying electromagnetism, particularly those focusing on current-carrying conductors in magnetic fields.

physman88
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Homework Statement


Suppose that the magnetic field in some region has the form B=kz[tex]\hat{x}[/tex] (k constant). Find the force on a square loop (side a) , lying in the yz plane and centered at origin if it carries current I flowing counterclockwise, when you look down the x-axis.


Homework Equations





The Attempt at a Solution



I understand how to work out the math, its just that "look down the x-axis" tidbit at the end. when it says you're looking DOWN the x-axis, does that mean standing on the negative end looking down the positive, or vice-versa, cause that's quite important for the problem.
 
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physman88 said:
I understand how to work out the math, its just that "look down the x-axis" tidbit at the end. when it says you're looking DOWN the x-axis, does that mean standing on the negative end looking down the positive, or vice-versa, cause that's quite important for the problem.

It means that if you were standing at x=+infinity and looking towards the origin, you'd see the current going counterclockwise.
 
Thanks! That's what my "gut feeling" told me, but it seemed odd for some reason
 

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