Calculating Electric Fields: Help

AI Thread Summary
To find the electric field at the midpoint between a fixed electron and proton separated by 925 nm, the relevant equation is E = Fe/q, where q represents the charge of the particles. The charge of both the electron and proton is 1.60E-19 Coulombs, but they have opposite signs, which does not negate their individual contributions to the electric field. The electric field at the midpoint is not zero because the fields from both charges superimpose, even though they are equal in magnitude and opposite in direction. It is essential to consider the contributions from both charges to calculate the resultant electric field accurately. Understanding the superposition principle is key to solving this problem.
Keegs32
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Homework Statement



Question: An electron and a proton are fixed at a separation distance of 925nm. Find the magnitude and direction of the electric field at their midpoint.

Homework Equations



E= Fe/q


The Attempt at a Solution



(8.988 x 10^9) x (q/(9.25 x 10^-7)2)

This is the equation i have to solve for it but I don't know what q is in this situation. Help?
 
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q in this case is the fundamental unit of charge. Both the electron and proton have the same magnitude of charge, but opposite. Since you're dealing with a single electron and proton, q is just 1.60E-19 Coulombs; sign depending on which particle you're examining.
 
But since they have equal and opposite charges, wouldn't that make q=0 which then makes the entire solution 0. Or does it have to do something with their midpoint in this problem?
 
These are non-moving point charges. There are a couple of other relationships that I might try to use to examine this scenario. One is the electric field of a point charge. The other is the forces between two charged particles separated by a distance r.

Try it. :-)
 
Last edited:
Keegs32 said:
But since they have equal and opposite charges, wouldn't that make q=0 which then makes the entire solution 0. Or does it have to do something with their midpoint in this problem?

q would only = 0 if the two particles were coincident. But to hopefully get you pointed in the right direction: the electric field of a dipole is not zero (except in the limit as r-->infinity.) Moreover, electric fields of point charges superimpose, just as forces do. So the pointcharge model--if you consider both the proton and the electron simultaneously--should get you there.
 
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