MIT Physics 8.02: Electrostatics - Electric Field of a Dipole

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supported by the National Science Foundation
written by John Belcher
designer: Michael Danziger

This is an interactive 3-D simulation of the electric field of two equal and opposite charges. The user moves an observation point around to see how the total field at various points arises from the individual fields of each charge.

This item is part of a larger collection of visualizations developed by the MIT TEAL/Studio Physics Project to support an introductory course in electricity and magnetism. Lecture notes, labs, and presentations are also available as part of the MIT Open Courseware Repository:
MIT Open Courseware: Electricity and Magnetism

Please note that this resource requires Shockwave.

http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostati...

Subjects	Levels	Resource Types
Education Practices - Technology = Multimedia Electricity & Magnetism - Electric Fields and Potential = Electric Field - Electrostatics = Coulomb's Law	- High School - Lower Undergraduate	- Instructional Material = Interactive Simulation

Intended Users	Formats	Ratings
- Learners - Educators	- application/shockwave	Currently 0.0/5 Want to rate this material? Login here!

Access Rights:: Free access
License:: This material is released under a Creative Commons Attribution 3.0 license.
Rights Holder:: MIT Open Courseware (OCW): http://ocw.mit.edu/OcwWeb/web/terms/terms/index.htm
Keywords:: 3D simulation, Coulomb, dipole, electric dipole, field lines, simulation
Record Cloner:: Metadata instance created April 12, 2010 by Caroline Hall
Record Updated:: April 12, 2010 by Caroline Hall
Last Update when Cataloged:: May 2, 2008
Other Collections:: The Physics Front

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Record Link

<a href="https://www.compadre.org/portal/items/detail.cfm?ID=9948">Belcher, John. MIT Physics 8.02: Electrostatics - Electric Field of a Dipole. May 2, 2008.</a>

AIP Format

J. Belcher, (2004), WWW Document, (http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm).

AJP/PRST-PER

J. Belcher, MIT Physics 8.02: Electrostatics - Electric Field of a Dipole (2004), <http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm>.

APA Format

Belcher, J. (2008, May 2). MIT Physics 8.02: Electrostatics - Electric Field of a Dipole. Retrieved March 21, 2023, from http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm

Chicago Format

Belcher, John. MIT Physics 8.02: Electrostatics - Electric Field of a Dipole. May 2, 2008. http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm (accessed 21 March 2023).

MLA Format

Belcher, John. MIT Physics 8.02: Electrostatics - Electric Field of a Dipole. 2004. 2 May 2008. National Science Foundation. 21 Mar. 2023 <http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm>.

BibTeX Export Format

@misc{ Author = "John Belcher", Title = {MIT Physics 8.02: Electrostatics - Electric Field of a Dipole}, Volume = {2023}, Number = {21 March 2023}, Month = {May 2, 2008}, Year = {2004} }

Refer Export Format

%A John Belcher %T MIT Physics 8.02: Electrostatics - Electric Field of a Dipole %D May 2, 2008 %U http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm %O application/shockwave

EndNote Export Format

%0 Electronic Source %A Belcher, John %D May 2, 2008 %T MIT Physics 8.02: Electrostatics - Electric Field of a Dipole %V 2023 %N 21 March 2023 %8 May 2, 2008 %9 application/shockwave %U http://web.mit.edu/8.02t/www/802TEAL3D/visualizations/electrostatics/DipoleField3d/dipoleField.htm

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The AIP Style presented is based on information from the AIP Style Manual.

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MIT Physics 8.02: Electrostatics - Electric Field of a Dipole:

Covers the Same Topic As MIT Physics 8.02: Electrostatics - Creation of an Electric Dipole

A very simple animation designed to show how a classic electric dipole field pattern emerges when two opposite charges of equal magnitude are separated.

relation by Caroline Hall

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