Electric force acting on an electron

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Homework Help Overview

The discussion revolves around calculating the electric force acting on an electron moving through an electric field, given its acceleration. Participants explore the relevant equations and concepts in the context of electric forces and fields.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss using the equation F=ma and question the necessity of the fundamental charge in their calculations. There is confusion regarding the units of the calculated force and the relevance of the electron's mass.

Discussion Status

The conversation is ongoing, with participants clarifying misunderstandings about the relationship between electric force, electric field strength, and the mass of the electron. Some guidance has been provided regarding the appropriate use of formulas, but no consensus has been reached on the correct approach.

Contextual Notes

Participants note the absence of specific information about the electric field strength, which complicates their attempts to solve the problem. There is also mention of potential distractions related to the terminology used in the question.

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An elctron moving through an electric field experiences an acceleration of 5.4 x 10^3 m/s^2. Find the electric force acting on the electron.

I think the equation F=ma may be used and maybe E=F/qsubo Do I need to use the fundamental charge to find an answer? using the fundamental charge of 1.60x10^-19.

My attempt at a solution is:
F=ma
F=(5.4x10^3)(1.60x10^-19)
F=86.4x10^-16 N/C

is that correct? The fundamental charge was not given in the question. Is this even the correct way to find the solution?
 
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1126 said:
An elctron moving through an electric field experiences an acceleration of 5.4 x 10^3 m/s^2. Find the electric force acting on the electron.

I think the equation F=ma may be used and maybe E=F/qsubo Do I need to use the fundamental charge to find an answer? using the fundamental charge of 1.60x10^-19.

My attempt at a solution is:
F=ma
F=(5.4x10^3)(1.60x10^-19)
F=86.4x10^-16 N/C

is that correct? The fundamental charge was not given in the question. Is this even the correct way to find the solution?

You have multiplied an acceleration by a charge and claimed the answer has unit N/C - and I think your answer should not be 86.4 x 10-16 perhaps just 8.64 x 10-16 - not that that is correct.

For a start, you were trying to find a force - so the units if the answer would be Newtons alone.

I don't think you need the fundamental charge, but I do think you need the electron mass.
 
Well, I'm finding the Electric Force which could also be E=F/q. Although, without any mass, I can't solve for F and put it into the equation. You were correct with the 8.64 x 10^-16, I simply calculated it incorrectly.

So, is the way I went about solving this equation correct?
 
1126 said:
Well, I'm finding the Electric Force which could also be E=F/q. Although, without any mass, I can't solve for F and put it into the equation. You were correct with the 8.64 x 10^-16, I simply calculated it incorrectly.

So, is the way I went about solving this equation correct?

Not really. E is the Electric Field Strength. Did you know the size of the Electric Field Strength?

F = ma seems a much better idea.
 
I do not know the size of the Electric Field strength. :/ that's why I resorted to the fundamental charge of 1.60 x 10^-19.
 
1126 said:
I do not know the size of the Electric Field strength. :/ that's why I resorted to the fundamental charge of 1.60 x 10^-19.

I was suggesting that trying to use any formula that involves the Electric Field Strength (E) is not a good idea for the exact reason that you don't know its value.

Perhaps you were distracted by the word Electric in the original question.

An electron may accelerate because is is near the Earth [we could expect 9.8 at best] due the effects of a Gravitational Field.
It may accelerate because it is placed in an electric field.
It may accelerate because it is moving through a magnetic field.

The reason it accelerates in this case is presumably because of an appropriately sized Electric field; but form there F = ma is all you need.
 
OH! That makes so much more sense! Thank you so much for explaining that! That was so helpful! I really appreciate it! :)
 

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