Find the force on each side of the loop

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SUMMARY

The discussion focuses on calculating the force on each side of a square loop of wire carrying a current of 0.200A, placed inside a solenoid with 30 turns per centimeter and a current of 15.0A. The magnetic field (B) inside the solenoid is determined using the formula B = μnI, where μ is the permeability of free space, n is the number of turns per unit length, and I is the current. The uniform magnetic field leads to a consistent force acting on the loop, which can be calculated using the Lorentz force law. The torque acting on the loop is also derived from the interaction between the magnetic field and the current in the loop.

PREREQUISITES
  • Understanding of magnetic fields and solenoids
  • Familiarity with the Lorentz force law
  • Knowledge of torque in magnetic systems
  • Ability to apply the formula B = μnI
NEXT STEPS
  • Calculate the magnetic field inside a solenoid using B = μnI
  • Explore the application of the Lorentz force law on current-carrying conductors
  • Learn how to compute torque on a current loop in a magnetic field
  • Investigate the effects of varying current and turns on the force experienced by the loop
USEFUL FOR

Physics students, electrical engineers, and anyone studying electromagnetism and the behavior of current-carrying loops in magnetic fields.

Roze
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Homework Statement



A single-turn square loop of wire 2.00 cm on a side carries a counterclockwise current of .200A. The loop is inside a solenoid, with the plane of the loop perpendicular to the magentic field of the solenoid. The solenoid has 30 turns per centimeter and carries a counterclockwise current of 15.0A. Find the force on each side of the loop and the torque acting on the loop.

Homework Equations



B=unI

The Attempt at a Solution



I'm really confused about visualizing this situation, and figuring out what exactly their asking for. I guess that's my first problem.
 
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Hint: The magnetic field inside a solenoid is uniform. Just treat it as a region of space where B is constant.
 

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