Interaction between current and magnetic field

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SUMMARY

The discussion centers on Fleming's left-hand rule, which states that a current-carrying wire experiences a force when placed in a magnetic field, specifically when the current is perpendicular to the magnetic field. The wire's movement is dictated by the interaction of the current and magnetic field, with the force being maximized at a 90-degree angle. The discussion clarifies that even at angles other than perpendicular, the force can still be calculated by considering the perpendicular and parallel components of the current and magnetic field.

PREREQUISITES
  • Understanding of Fleming's left-hand rule
  • Basic knowledge of magnetic fields and current
  • Familiarity with vector components in physics
  • Concept of force in electromagnetic contexts
NEXT STEPS
  • Study the applications of Fleming's left-hand rule in electric motors
  • Explore the mathematical formulation of the Lorentz force
  • Investigate the effects of varying angles on force magnitude in electromagnetic systems
  • Learn about the right-hand rule for magnetic field direction determination
USEFUL FOR

Physics students, electrical engineers, and anyone interested in understanding the principles of electromagnetism and the behavior of current in magnetic fields.

eddywalrus
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According to Fleming's left hand rule, if the direction of a current that is running through a wire is perpendicular to the direction of the magnetic field that it is in, a force is acted on a wire that moves it in a direction that is both perpendicular to the wire and the field.

Why does the wire only move when the current is perpendicular to the magnetic field? Surely the magnetic fields interact somehow even if the current, crosses the magnetic field at, say, for example, 40 degrees?
 
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It is easier to explain with fully perpendicular and parallel directions. At any angle other than those directions the current would have perpendicular and parallel components.
 
The direction of the force is always perpendicular to the directions of both the magnetic field and the current, even if the field and current are not perpendicular to each other.

The magnitude of the force depends on the angle between the directions of the field and current, and is maximum when they are perpendicular.
 

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