ElectromagnetismLesson 1 of 1 in the course Gauss's Law

Electrostatic Fields, Surface Charge, and Cavities in Conductors

5 flashcards · 5 quiz questions · 5 match pairs · 5 fill-in sentences · English

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Summary

This lesson explains how mobile charges in a conductor respond to electric fields and why the electric field inside a conductor is zero once electrostatic equilibrium is reached.

A conductor contains free charges that can move through the material. In metals, these are mainly conduction electrons: electrons not bound to a particular atom and able to move over macroscopic distances. Positive ions in the metal lattice do not move freely in the same way.

All flashcards

Conduction electron
An electron that can move through a conducting material over macroscopic distances.
Polarization in a conductor
Separation of positive and negative charge as mobile charges redistribute.
Electrostatic equilibrium in a conductor
A state with no ongoing charge redistribution and zero field within the metal.
Induced charge on a cavity wall
For a charge qq in a cavity, the inner wall carries total charge −q-q.
Field outside an isolated conducting sphere
The field is the same as that of a point charge at the sphere’s center.

Quiz questions

  1. A charge +q+q is placed inside the cavity of an initially neutral conductor. What total charge is induced on the cavity wall?Answer: −q-q
  2. Why is the electric field at a conductor’s surface perpendicular to the surface in electrostatic equilibrium?Answer: A tangential component would move free surface charges.
  3. An isolated conducting sphere has radius RR and net charge qq. For r>Rr>R, what is the field equivalent to?Answer: The field of a point charge qq at the center.
  4. Two large parallel conducting plates have equal and opposite surface charge densities of magnitude σ\sigma. What is the field magnitude between them in the idealized model?Answer: σ/ε0\sigma/\varepsilon_0
  5. What did the null result from connecting concentric conducting shells to a sensitive electrometer provide a precise test of?Answer: Possible departures from Coulomb’s inverse-square law.

Based on University Physics Volume 2 by Samuel J. Ling, William Moebs, Jeff Sanny (OpenStax), licensed CC BY 4.0. Adapted into a summary, flashcards and quizzes.

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