Finding work done when you know electric potential and the charge.

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Homework Help Overview

The problem involves calculating the work done when moving a charge between two points with the same electric potential. The context is within the subject area of electrostatics, specifically focusing on electric potential and work done by electric fields.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply the equation relating electric potential to work done but questions the correctness of their answer. Some participants raise the importance of the potential difference between the two points, while others clarify the definitions of voltage and potential.

Discussion Status

Participants are exploring the implications of the electric potential being the same at both points, leading to questions about the potential difference. Guidance has been offered regarding the need to consider the change in potential when calculating work.

Contextual Notes

The discussion highlights the assumption that the electric potentials at points A and B are the same, which is critical to understanding the work done in this scenario.

astru025
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Problem:
Points A and B each have an electric potential of +9 V. How much work is required to take 2 mC of charge from A to B?

Equation: V = W / q
9V = W / .002 C
W= .018 J.

This answer I'm getting is incorrect and I'm not sure what else to try. Any help in the right direction would be greatly appreciated! Thanks!
 
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What is V in your equation?
The work done between two points depends on the potential difference between the pints.
 
V is voltage. Could you help me a little more on this problem? I'm really stumped on it.,
 
astru025 said:
V is voltage. Could you help me a little more on this problem? I'm really stumped on it.,
nasu already told you the important point that you are missing. Potentials are always relative. What matters is the difference in potential. What is the potential difference in this case?
 
Voltage = Potential

Same thing, different name.

Note that potential is not potential energy, perhaps this is why we call it voltage instead of something so close to potential energy.

The equation you are citing is missing a delta, that little triangle that denotes 'change in'.

It's actually qΔV = W.
 

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