Length of the wire that is inside the magnetic field

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SUMMARY

The length of the wire inside a 5.3 T uniform magnetic field, experiencing a magnetic force of 6.5 N with a current of 5.0 A, is calculated using the formula F = B . I . L. The correct calculation yields L = 6.5 N / (5.3 T * 5.0 A), resulting in a length of 0.25 m. Despite the calculation being accurate, the homework system incorrectly marked it as wrong, indicating a potential issue with the system rather than the solution itself.

PREREQUISITES
  • Understanding of magnetic force equations
  • Knowledge of the relationship between magnetic field strength, current, and wire length
  • Familiarity with units of measurement in physics
  • Basic algebra for solving equations
NEXT STEPS
  • Review the principles of electromagnetism, focusing on the Lorentz force law
  • Practice additional problems involving magnetic forces on current-carrying wires
  • Explore troubleshooting techniques for online homework systems
  • Investigate common errors in physics calculations and how to avoid them
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Students studying physics, particularly those focusing on electromagnetism, as well as educators seeking to understand common misconceptions in magnetic force calculations.

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Homework Statement



The magnetic force acting on a wire that is
perpendicular to a 5.3 T uniform magnetic
field is 6.5 N.
If the current in the wire is 5.0 A, what
is the length of the wire that is inside the
magnetic field?
Answer in units of m.

Homework Equations



F = B . I . L

The Attempt at a Solution



L = F / B . I = 6.5 / 5.3 . 5 = 0.25 m

this is what I did, but the homework system says its wrong.
 
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what you did is correct.
 

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