Zero Point of field between two charges

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Homework Help Overview

The problem involves two point charges located along the y-axis, with the goal of finding the point where the total electric field is zero. The charges are both negative, and their positions are specified, creating a scenario for analyzing electric fields in a one-dimensional context.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the need to consider the direction of the electric field vectors and the importance of setting up the problem correctly. There is mention of deriving a function for the electric field and equating it to find the zero point, though some participants express confusion about the derivative approach.

Discussion Status

The discussion is ongoing, with participants providing insights into the setup of the problem and questioning certain approaches. There is no explicit consensus on the method to be used, but guidance has been offered regarding the need to consider vector directions and the equality of electric fields.

Contextual Notes

Participants note that the potential is not mentioned in the context of the problem, and there is some uncertainty about the relevance of taking derivatives in this scenario.

duelle
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Homework Statement


Two point charges lie along the y-axis. A charge of [itex]q_1 = -9.0 \times 10^{-6}\;C[/itex] is at [itex]y = 6.0m[/itex], and a charge of [itex]q_2 = -8.0 \times 10^{-6}\;C[/itex] is at [itex]y = -4.0m[/itex]. Locate the point (other than infinity) at which the total electric field is zero.

Homework Equations


[tex]E = \frac{k|Q|}{d^2}[/tex]

The Attempt at a Solution


All I know is that it's between the two points. Basically, I don't know how to set this problem (or any like it) up. I'm not asking for the answer, just a nudge in the right direction.
 
Last edited:
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The E field at any point is a vector.

In 1D (i.e. along the y-axis in your Q) the E field at a given point is either +ve or -ve, so you have to get the signs right. (Your eqn. won't work as is. Remove the magnitude sign.)

Then add the E-field components to find E as a function of y. Diff to find point where dE/dy=0
 
Not sure why it was mentioned to take a derivative, but the rest is okay. (the potential isn't mentioned here)
 
robb_ said:
Not sure why it was mentioned to take a derivative, but the rest is okay. (the potential isn't mentioned here)

Sorry- you're right. You need to equate the fields to find when they're equal and opposite.
 

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