How Does the Right Hand Rule Determine Magnetic Force Directions?

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SUMMARY

The right hand rule is essential for determining the direction of magnetic forces on current loops and charged particles in magnetic fields. When analyzing a current loop, curling the fingers of the right hand in the direction of current flow aligns the thumb with the magnetic dipole moment. The force on a charged particle in a magnetic field is calculated using the equation F = v × B, where v represents the velocity and B the magnetic field. This rule is crucial for understanding torque and alignment of magnetic moments in external fields.

PREREQUISITES
  • Understanding of magnetic fields and forces
  • Familiarity with the right hand rule
  • Knowledge of vector cross products
  • Basic principles of electromagnetism
NEXT STEPS
  • Study the application of the right hand rule in various electromagnetic scenarios
  • Learn about torque on current loops in magnetic fields
  • Explore vector cross product calculations in physics
  • Investigate the behavior of charged particles in different magnetic field configurations
USEFUL FOR

Physics students, educators, and anyone interested in electromagnetism and the behavior of charged particles in magnetic fields will benefit from this discussion.

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how do you find the direction of the magnetic force on a current loop..a loop that experiences a torque?
i know you use some kind of right hand rule but I am confused


also..the direction of a charged particle in a magnetic field


please helpppppp
 
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its the right hand rule, where ur fingers are in the direction of the current flow...im pretty sure
 
If you curl the fingers of your right hand in the direction the current flows around the loop, then your thumb points in the direction of the loop's magnetic dipole moment. The force on the loop will tend to align the dipole moment vector to be in the same direction as the external magnetic field the loop is sitting in.

The direction of the force on a charged particle in a magnetic field is:

\vec{F} = \vec{v} \times \vec{B}

where \vec{v}[\itex} is the velocity and \vec{B}[\itex] is the field.<br /> <br /> Do you know how to apply the right hand rule to cross products such as this one?
 

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