How Do You Calculate the Uniform Electric Field Between Two Plates?

AI Thread Summary
To calculate the uniform electric field between two plates, the formula involves the energy of the electron, its charge, and the separation distance between the plates. The electric field can be expressed in volts per meter (V/m), where a volt is defined as joules per coulomb (J/C). The correct formula is Energy (J) divided by the product of Charge (C) and Separation (m), resulting in Electric Field (V/m). This approach allows for the calculation of the electric field without needing the voltage directly. The discussion confirms the correct formula and clarifies the units involved.
grscott_2000
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Can someone tell me the correct formula to use to find the uniform electric field between two plates? I can do this using a point charge but I'm assuming that this is different.

I am given the energy of an electron (as it is an electron I also know the charge) and the distance between the plates but I am not given a voltage.

Is there a way I can calculate the electric field using just these values?
 
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grscott_2000 said:
Is there a way I can calculate the electric field using just these values?
Yes.


Here's a hint. A "volt" is a "joule per coulomb" and the electric field can be measured in units of "volts per meter"
 
Ok, might this be

Energy(j) x Charge(C) = Electric Field (Vm-1)
Separation(m)




Hmm, maybe thinking about it I might be wrong here...

If a volt is joule per coulomb, it should be written JC^-1 indicating that the C value should be on the bottom, so maybe it should be

Energy(J) / (Charge(C) * Seperation(M)) = Electric field
 
Last edited:
grscott_2000 said:
Ok, might this be

Energy(j) x Charge(C) = Electric Field (Vm-1)
Separation(m)




Hmm, maybe thinking about it I might be wrong here...

If a volt is joule per coulomb, it should be written JC^-1 indicating that the C value should be on the bottom, so maybe it should be

Energy(J) / (Charge(C) * Seperation(M)) = Electric field

yes you are correct
 
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