Verifying Diagram of +4uC and -16uC Charges Separated by 3.0m

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The discussion revolves around determining the point where the electric field is zero between two charges: -16uC and +4uC, separated by 3.0m. Participants analyze the correctness of a diagram depicting the forces and electric fields acting on a hypothetical charge placed between the two. It is concluded that the point where the electric field is zero does not have to be located between the two charges, but rather on the side of the weaker charge, +4uC. The correct approach involves equating the electric fields generated by both charges using the formula E=k(q)/d^2. Ultimately, the consensus is that the zero electric field point is to the right of the +4uC charge.
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I have two charges, one is -16uC and the other +4uC. They are separated by 3.0m. I have to find the point in which the electric field is = 0 .

Is my diagram here correct? (I mean are the lengths of the arrows correct with respect to magnitude of attraction between the two)

-16uC -->E=0<----------- +4uC.
<------------------->
3.0m
 
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if the electric field at point r is zero than a point charge placed at point r will experience no force. Now, if we look at your problem. Suppose we place a negative charge somewhere in between the two particles. How will it interract with the other two? (Pay close attention to the direction of the force and electric field)
 
ok...
Maybe like this:

-16uC ---- (-C) ---> --- <----- +4uC.

Repel away from -16 and go towards +4.
 
So is something wrong with my first diagram?
-16uC -->E=0<----------- +4uC. ?

or maybe it should be

-16uC ------------->E=0<-- +4uC. I think the first one looks more correct.
 
Yes, exactly. If the charge is placed in between the two particles, it will be repelled by one and attracted by the other. Therefore, both of the two particles will force it in the same direction. If that is true, how is it possible for the forces to cancel out?

I don't believe either of the two are correct.
 
Last effort lol. Is this right?

-16uC <-------------E=0--> +4uC.
 
Wait a min, it doesn't have to between the two...

So wait, it could be

<---------------------
-16uC ___________________+4uC---->d where (E=0)
?
 
Now that's better, youre right, it doesn't have to be between the two. Now which side would it have to be on?
 
The right side lol! I should make the electric fields equal as in E=k(q)/d^2.
 
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