Electric Field between two charged plates

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The discussion focuses on calculating the electric field between two charged parallel plates, which are 7.5 cm apart. The electrostatic force acting on an electron is given as 1.3 × 10^-15 N. The user initially attempts to find the electric field using the formula E = F/q, questioning whether the uniform electric field assumption is valid due to the plates' size. After correcting the charge of the electron to -1.602 x 10^-19 C, the user recalculates the electric field magnitude to be approximately 8.11 x 10^3 N/C. The conversation emphasizes the importance of using the correct charge value for accurate calculations.
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Homework Statement


Two large, parallel, conducting plates are 7.5 cm apart and have charges of equal magnitude and opposite sign on their facing surfaces. An electrostatic force of 1.3 × 10-15 N acts on an electron placed anywhere between the two plates. (Neglect fringing.)

Find the magnitude of the electric field at the position of the electron

Homework Equations


E= F/q

The Attempt at a Solution


Hi, my question is: Can I solve the problem by simply considering the plates large and close enough to make the Electric field between them uniform and apply E= F/q to find the electric field? that is:

E= 1.3 x 10-15/1.67 x 10-19 = 7.78 x 103 N/C ?

It feels like I'm ignoring the information of the distance...
 
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Usually when a problem says that something is "large" without saying exactly how large, it's meant to imply that a simplifying assumption can be made. In this case it means that you can treat the electric field as being uniform as you suggested.

You'll want to check the value you've used for the charge on an electron :wink:
 
Thanks for your reply!
Ok, if I use for the charge of the electron -1.602 x 10-19 i get : 1.3 x 10-15/ -1.602 x 10-19= -8.11x 10-3 N/C correct?
 
Last edited:
That looks better :smile:
 
actually without the minus sign because I'm asked for the magnitude only
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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