Electric force in an electric field.

AI Thread Summary
The discussion focuses on calculating the electric force in an electric field involving three charges. The user successfully completed parts a and b but struggles with part c, particularly how to incorporate the third charge. It is clarified that the electric force on the third charge can be determined by calculating the forces from the first two charges separately and then vectorially adding them. Additionally, it is emphasized that the presence of the third charge does not alter the electric field at its own location, allowing the user to calculate the electric field as if the third charge were not present. This understanding helps the user feel confident in completing the problem.
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Generally I would type out the question myself rather than just screenshotting it but since I'm on my phone I elected to simply attach pictures of both the question and my work.

Part a and b I was able to do, but what I'm having a hard time with is part c. I know how to find the electric force between 2 charges, but I'm lost as to how I'm supposed to incorporate the third charge. I feel like I should be using some of the values I already calculated but I just don't know where to start on part c.
 

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You know how to calculate the force between two charges. You can just calculate the force that act on the last charge from the first one, and then the force it feels from the second one. Then you can just add up the two forces. Just make sure you know you're adding up vectors.
 
You have done the hard part, assuming part a and b are correct. Since you have the E field at point P. how is force, e, and Q related?
 
Fe= qE

The addition of a non arbitrary charge at point p doesn't change the electric field vector? Does that mean my diagram is wrong for part c?
 
@Haye: I was pretty sure that's what I was supposed to be doing, I just didn't know how to calculate E with that third charge there.
 
I am not sure how to explain it properly, but the third point charge can't really affect itself, can it. So you just calculate the electric field at that point as if it wasn't there.
 
That makes enough sense for me to complete the problem :) thank you both for the help.
 
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