Change in electric potential between 2 parallel plates

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SUMMARY

The change in electric potential between two parallel plates in a uniform electric field of 90,000 V/m can be calculated using the formula for electric potential difference, which is the product of the electric field strength and the displacement in the direction of the field. For a proton displaced 0.2 m, the change in electric potential is 90,000 V/m multiplied by 0.2 m, resulting in a potential difference of 18,000 volts. The correct approach involves understanding that the work done by the electric field on the charge is equal to the change in electric potential energy.

PREREQUISITES
  • Understanding of electric fields and potential difference
  • Familiarity with the concept of work done by electric fields
  • Knowledge of basic physics equations related to electric potential
  • Ability to manipulate units and perform calculations involving volts and meters
NEXT STEPS
  • Study the relationship between electric field strength and potential difference
  • Learn about the work-energy principle in electric fields
  • Explore examples of electric potential calculations in uniform fields
  • Review physics textbooks or online resources specifically covering electric potential
USEFUL FOR

Students studying physics, particularly those focusing on electromagnetism, as well as educators seeking to clarify concepts related to electric potential and fields.

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Homework Statement


A proton is released from rest in a uniform electric field of mag. 90000 V/m directed along the positive x axis. the proton undergoes a displacement of .2m in the direction of the electric field. Find the change in electric potential.


Homework Equations



no idea

The Attempt at a Solution


I have no idea where to start, an equation would be nice but I can't find anything in the book about electric potential in a uniform electric field.
First I tried 90000V/m * .2m but that didn't work, then I tried using V= kq/r, V=k * <charge of a proton> / .2m, but that didn't work either.
 
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Electric potential difference is minus the work done by the electric field divided by the charge. So the question is, what work would the electric field do on this charge over that distance?

Any physics textbook worth its salt should explain this, so I suggest looking harder or getting a new book.
 

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