The potential energy and electric field?

Where does a dipole's electric potential energy go when it aligns with a field?

  • Just doing some first year physics for exams, and thought about something I don't understand. A simple dipole in an electric field has a calculable potential energy = -p.E.cos(phi) Where p = the electric dipole moment, E = magnitude of electric field, phi = angle between axis of dipole and electric field. So when an electric field is applied to a dipole, we are of course taught that the particle will align itself with the field, minimising potential energy. Where does this energy go? Some must be transformed into kinetic energy for the dipole to rotate, but then what? Does it oscillate around an equilibrium parallel to the field? I can't really think of any explanation which justifies the dipole becoming stationary. I'm probably just thinking wrong :) but cheers for the help guys.

  • Answer:

    No, you're thinking correctly. The dipole will oscillate, but in doing so will emit electromagnetic radiation (since accelerating charges radiate). The potential energy will therefore mainly become light waves.

Tiberius at Yahoo! Answers Visit the source

Was this solution helpful to you?

Other answers

The electric field has to do work on the dipole to cause it to rotate and minimize the potential energy, the potential energy has to be overcome by the electric field, and so is transferred into internal energy in the field generator. There will be a small oscillation about the equilibrium position, but this accounts only for a small portion of the potential energy, and can be treated as simple harmonic motion (SHM).

Aard

Find solution

For every problem there is a solution! Proved by Solucija.

  • Got an issue and looking for advice?

  • Ask Solucija to search every corner of the Web for help.

  • Get workable solutions and helpful tips in a moment.

Just ask Solucija about an issue you face and immediately get a list of ready solutions, answers and tips from other Internet users. We always provide the most suitable and complete answer to your question at the top, along with a few good alternatives below.