How do you find electric field given only time and distance?

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SUMMARY

The discussion focuses on calculating the electric field between two charged plates separated by 2mm, given that an electron travels from the negatively charged plate to the positively charged plate in 1.2x10^-8 seconds. The relevant equations include E=V/d and eV= ±1.6x10^-19 C. The initial attempt at a solution incorrectly calculated voltage (V) as 1.92x10^-27 volts and subsequently derived the electric field (E) as 3.84x10^-30 N/C. The calculations need correction, particularly in determining velocity and applying the equations accurately.

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Homework Statement


Two charged plates are 2mm apart. An electron escapes from the negatively charged plate and reaches the positively charged plates in 1.2x10^-8 seconds. Find the electric field between the plates.

Homework Equations


E=V/d
eV= + or - 1.6x10^-19 C

The Attempt at a Solution

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The only way I could think of doing this is below but I'm not confident in my answer whatsoever.
(unsure how to find velocity, too, given the numbers in the problem)
V= (1.60x10^-19C )x(1.2x10^-8s)
V= 1.92x10^-27

E= (1.92x10^-27)x(0.002m)
E= 3.84x10^-30 N/C
 
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Can you explain the steps in your attempt? What equation did you employ to calculate V? How do the units work?

When you calculate E, what equation are you using? You appear to be multiplying a voltage by a distance ?
 

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