Is there any way possible a magnetic field can cancel out an electric field?

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SUMMARY

The discussion centers on the interaction between electric and magnetic fields, specifically whether a magnetic field can cancel out an electric field. It is established that while a magnetic field cannot universally cancel an electric field, under specific conditions, such as the application of the Lorentz force, it is possible to achieve a balance of forces acting on a charged particle. The Lorentz force equation, F = qE + q(v x B), is crucial for understanding this interaction, particularly when considering the direction of forces on negatively charged particles like electrons.

PREREQUISITES
  • Understanding of the Lorentz force and its equation (F = qE + q(v x B))
  • Familiarity with electric fields and their directionality
  • Knowledge of magnetic fields and their interaction with charged particles
  • Basic concepts of charged particles, specifically electrons and their behavior in fields
NEXT STEPS
  • Research the Lorentz force in detail, including its applications in electromagnetism
  • Study the behavior of charged particles in electric and magnetic fields
  • Explore the concept of force balance in electromagnetic systems
  • Investigate real-world applications of electric and magnetic field interactions, such as in particle accelerators
USEFUL FOR

Students of physics, electrical engineers, and anyone interested in the principles of electromagnetism and the behavior of charged particles in fields.

darknight08
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Is there any way possible a magnetic field can cancel out an electric field?

Thanks !
 
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darknight08 said:
Is there any way possible a magnetic field can cancel out an electric field?

Thanks !

Are you familiar with the Lorentz force? What can you tell us about your question?
 
The thought was inspired by the passage and question below. Also, I still don't understand the explanation thoroughly. I understand the electric field portion, but not the magnetic field.

http://imageshack.us/m/847/8320/passage1.jpg
http://imageshack.us/m/197/7190/answerexplanation.jpg

Thanks!
 
More specifically, I don't understand this statement: "The magnetic force, in order to cancel the electric force, must point upward" ??
 
darknight08 said:
More specifically, I don't understand this statement: "The magnetic force, in order to cancel the electric force, must point upward" ??

Because the E field points up, the electric force on the electron is down. Therefore, to cancel the electric force with a magnetic force, the magnetic force has to point up.

And to answer your original question in the context that you've shown, yes, for certain situations you can get a manetic field to cancel the force on a charged particle from an electric field. In the general 3-d case you can't get the fields to "cancel", but when you apply some physical constraints on the situation, you can make the forces cancel.

That's why I asked if you are familiar with the Lorentz Force:

http://en.wikipedia.org/wiki/Lorentz_force

.
 
berkeman said:
Because the E field points up, the electric force on the electron is down. Therefore, to cancel the electric force with a magnetic force, the magnetic force has to point up.

I am still having hard time understanding why if a magnetic force points in the same direction as an Electric field, it will cancel?
 
darknight08 said:
I am still having hard time understanding why if a magnetic force points in the same direction as an Electric field, it will cancel?

The electric force on a *negatively* charged particle is in the opposite direction as the Electric field. Look at the Lorentz Force equation:

F = qE + q(v x B)

If q is negative (like is for electrons), the electric force is opposite the E field direction. Just remember that the E field direction is defined as the direction of force on a *positive* test charge.

Does that help?
 

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