How does a charged particle behave in an electric field?

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SUMMARY

A charged particle injected into an electric field experiences changes in both velocity and kinetic energy. The correct answer to the homework question is option a), as electric fields exert a force that alters both the velocity and kinetic energy of the particle. It is important to note that while velocity can change direction without altering kinetic energy, in this scenario, the electric field does work on the particle, resulting in changes to both parameters. Magnetic forces, in contrast, only affect the direction of velocity without impacting kinetic energy.

PREREQUISITES
  • Understanding of electric fields and their effects on charged particles
  • Basic knowledge of kinetic energy and its dependence on velocity
  • Familiarity with the concept of work done by forces
  • Awareness of the distinction between electric and magnetic forces
NEXT STEPS
  • Study the principles of electric field strength and its impact on charged particles
  • Learn about the relationship between force, work, and kinetic energy in physics
  • Explore the effects of magnetic fields on charged particles and their motion
  • Investigate uniform circular motion and its implications for kinetic energy
USEFUL FOR

Students studying physics, particularly those focusing on electromagnetism and the behavior of charged particles in electric fields.

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Homework Statement


When a charged particle is injected into an electric field:
a) velocity changes and kinetic energy changes.
b) velocity changes and kinetic energy stays the same.
c) velocity stays the same and kinetic energy changes.
d) velocity stays the same and kinetic energy stays the same.


Homework Equations


None are necessary.


The Attempt at a Solution


I think it's a) because when a charged particle enters an electric field velocity changes, and therefore kinetic energy. Am I right?
 
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You're correct, however kinetic energy doesn't always change with a changing velocity. KE depends only on the magnitude of the velocity, not on the direction; so if a particles velocity changes direction but retains the same magnitude (such as in uniform circular motion), the KE won't change.

Electric fields exert a velocity independent force (ignoring relativistic effects) on a charged particle, and hence do work on the particle, so both the KE and the velocity will change.

Magnetic forces always act perpendicular to a particle's velocity and so they only change its direction, not its magnitude. They will change the velocity, but not the KE.
 

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