How to find electric potential given only velocity

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Homework Help Overview

The discussion revolves around finding the change in electric potential (ΔV) given a velocity of 4.8×105 m/s. Participants are exploring how velocity relates to electric potential in the context of charged particles and energy concepts.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants question the completeness of the problem statement, noting that velocity alone does not provide sufficient context for determining ΔV. There are inquiries about the scenario and additional information that may be necessary.

Discussion Status

Some participants have provided guidance by suggesting that the relationship between potential difference and the motion of charged particles needs further clarification. There is an acknowledgment that more context is required to properly address the problem.

Contextual Notes

There are indications that the original poster may not have included all relevant details of the problem, which could affect the interpretation and approach to finding ΔV.

jlmccart03
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Homework Statement


Given v = v=4.8×105m/s find the change in electric potential.

Homework Equations


ΔV = Vf-Vi = -W/q

The Attempt at a Solution


I really don't know any other formula that has the use of velocity to find ΔV. So how does velocity end up into the mix in finding ΔV?
 
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There has to be more to the given problem than what you've written. A velocity alone says nothing about what the scenario is. What is the complete problem statement?
 
gneill said:
There has to be more to the given problem than what you've written. A velocity alone says nothing about what the scenario is. What is the complete problem statement?
Here is a picture.
upload_2017-2-14_19-6-10.png
 
jlmccart03 said:

Homework Statement


Given v = v=4.8×105m/s find the change in electric potential.

Homework Equations


ΔV = Vf-Vi = -W/q

The Attempt at a Solution


I really don't know any other formula that has the use of velocity to find ΔV. So how does velocity end up into the mix in finding ΔV?
Whelp, that post didn't go so well.

It's good to know that v=v, that's always a good start... :smile:

A potential difference produces an accelerating force on a charged particle, not just a "velocity" in isolation. There needs to be a lot more to this question that you haven't posted so far?

EDIT -- gneill beat me to it (again)...
 
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jlmccart03 said:
Here is a picture.View attachment 113222
Oh, that's a lot easier. What do you know about the units of energy "eV" (electron Volts) and how you express the kinetic energy of a moving electron...?
 
berkeman said:
Oh, that's a lot easier. What do you know about the units of energy "eV" (electron Volts) and how you express the kinetic energy of a moving electron...?
Well units of energy eV is 1.6*10^-19 J and KE = 1/2mv^2 for an electron.
 

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