Change in electric potential energy

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Homework Help Overview

The discussion revolves around the change in electric potential energy as an electron moves away from a positive charge. Participants are examining the implications of the equation for electric potential energy and how it relates to the signs of the charges involved.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants are exploring the relationship between distance and electric potential energy, questioning the impact of the negative sign in the potential energy equation. There is discussion about the definitions and context of the equation being used.

Discussion Status

Some participants have provided insights regarding the signs in the potential energy equation and the implications of the electron's movement. There is an ongoing exploration of differing interpretations and the potential confusion stemming from the equation's structure.

Contextual Notes

There are concerns about conflicting information found online regarding the behavior of electric potential energy in this scenario. Participants are also discussing the definitions and contexts of the variables involved in the equation.

Wes Turner
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Homework Statement


As an electron (q2) moves from point A to point B, it moves farther from a positive charge (q1). Does the electric potential energy increase, decrease, or stay the same.

Homework Equations


U=-kq1q2/r

The Attempt at a Solution


The electric potential energy decreases in magnitude and absolutely.

Since r is increasing, the magnitude of U is decreasing. Since q1 & q2 are of opposite sign, (-kq1q2/r) > 0 , so U is also getting closer to zero. If q1 & q2 had the same charge, the magnitude of U would be decreasing, but it would be getting less negative so actually increasing.

I am concerned because an answer I found online has it the other way around.
 
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Wes Turner said:
I am concerned because an answer I found online has it the other way around.
Your difficulty appears to come from the negative sign in your equation U=-kq1q2/r. Are you sure it should be there?
 
Wes Turner said:
U=-kq1q2/r
Where are you getting that from? What is the context for it, i.e. how is U defined there?
 
The Electric potential energy is just $$ U =~ K \frac {q_1 q_2} {r} $$ without the minus sign.

Since the force between an electron and proton is attractive, it would take work to separate the two. That work goes into the potential energy, Hence it is Increasing. But the potential energy is still negative since the electron is in a bound state. You are right about the fact that it is getting closer to zero.
 

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