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Magnetism (9 of 13) Lorentz Force, Force on a Current Carrying Wire

12.7K views
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May 11, 2018
by
Step by Step Science
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Magnetism (9 of 13) Lorentz Force, Force on a Current Carrying Wire

TL;DR

Learn how to determine the force on a current-carrying wire in a magnetic field using the force equation and right-hand rule.

Transcript

okay that's right as you can see in today's video we are going to be going over how to determine the force on a current carrying wire that's in a magnetic field so let's go ahead and get started okay now here's the equation but this is not the equation we used to calculate the force on a wire this is the equation that we use in the previous video t... Read More

Key Insights

  • 🏑 Force on a wire in a magnetic field is determined by current, wire length, magnetic field strength, and angle.
  • 🫱 The right-hand rule aids in establishing the direction of force on a current-carrying wire.
  • 🪐 Understanding force cancellation on different segments of a wire loop is crucial in determining net force.
  • 🤒 Conversion of units from centimeters to meters is necessary for accurate calculations.
  • 🈸 Calculation of force magnitude and direction is vital in physics applications.
  • 🙃 The net force on a wire loop can be zero when forces on different sides cancel out.
  • ❓ Utilizing the proper formula and techniques ensures accurate results in calculating forces.

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Questions & Answers

Q: How is the force on a current-carrying wire in a magnetic field determined?

The force is calculated using the equation F = I * L * B * sin(θ), considering current, wire length, magnetic field strength, and angle.

Q: What is the significance of the right-hand rule in determining force direction?

The right-hand rule helps determine the direction of the force on a wire by aligning the thumb with the current and fingers with the magnetic field.

Q: How does the net force on a loop of wire with current flow in different segments cancel out?

The net force is determined by summing the individual forces on each side of the loop, which can cancel out if in opposite directions.

Q: Why is it essential to convert units to ensure accuracy in force calculations?

Converting units like length (cm to m) ensures consistency and accuracy when calculating the force on a wire in a magnetic field.

Summary & Key Takeaways

  • Equation for force on a current-carrying wire: F = I * L * B * sin(θ).

  • Right-hand rule determines the direction of force on the wire.

  • Example problems illustrate calculating force magnitude and direction.


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