Calculating Proton Velocity in an Electric Field | Electrostatics Question

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Homework Help Overview

The discussion revolves around calculating the velocity of a proton in a uniform electric field, specifically focusing on the effects of the field on the proton's motion over a given distance. The subject area is electrostatics and kinematics.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants explore the relationship between force, acceleration, and motion, questioning the applicability of classical physics equations at atomic scales. There is discussion about using Newton's equations of motion to relate initial velocity, acceleration, and distance.

Discussion Status

Some participants have offered guidance on using equations of motion, while others express uncertainty about their validity in this context. There is an ongoing exploration of how to apply these concepts to the problem at hand.

Contextual Notes

Participants note the potential confusion regarding the scale of the problem and the relevance of classical physics to the motion of a proton in an electric field.

metalmagik
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A uniform electric field has a magnitude of 3.0 103 N/C. In a vacuum, a proton begins with a speed of 2.4 104 m/s and moves in the direction of this field. Find the speed of the proton after it has moved a distance of 1.0 mm.

I am confused with the fact that there is a velocity int his problem, I have not done electrostatics since last year and I do not recall any formulas with velocity or speed. I have used the equation [tex]E = F/q[/tex] to find Force...then I just don't know what to do after that, any suggestions or hints are appreciated, thank you!
 
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I don't know if its valid on such a small scale but you could try the following:

You have the force. You know that F = ma. Once you find the acceleration, you could use a Newtonian equation of motion. I believe there is one that relates acceleration, distance, initial and final velocity. The distance is given, and the initial velocity can be taken as 0.

I think the equation is [itex]v_f^2 = v_0^2 + 2ad[/itex].
 
Hm, I guess I could try that. you're right, but i am also not sure if it works on an atomic scale.
 
metalmagik said:
Hm, I guess I could try that. you're right, but i am also not sure if it works on an atomic scale.
This is not a problem of force acting "on an atomic scale". It is a problem involving the motion of a small particle responding to an applied force moving a huge number of atomic diameters. The particle and it's motion may be analyzed using the laws of classical physics.
 
Ah I see, so the Uniformly Accelerated Motion equations do indeed apply? I will try some calculations if you can check them for me I would greatly appreciate it.
 

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