Electric field strength between two points.

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Homework Help Overview

The discussion revolves around calculating the electric field strength at a point located midway between two charges, one positive and one negative, separated by a distance of 20 cm. The charges are given as 20 micro coulombs and -30 micro coulombs.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the need for a charge at point P to apply Coulomb's law, with some clarifying that only the charges producing the electric field are necessary for the calculation. Questions arise about how to combine the electric fields from both charges and the importance of directionality in this combination.

Discussion Status

The conversation is active, with participants exploring the concept of electric fields generated by multiple charges. Guidance has been provided regarding the need to consider the direction of the electric fields when combining them, though no explicit consensus has been reached on the final approach.

Contextual Notes

There is some confusion regarding the application of Coulomb's law versus the electric field equation, indicating a potential misunderstanding of the concepts involved. The discussion is framed within the constraints of a homework assignment, which may limit the depth of exploration.

Dodgers31296
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Homework Statement


Find the electric field strength at point P, which is located midway between charges A and B. The charges are separated by 20 cm. The first charge has a charge of 20 micro coulombs. The second charge has a charge of -30 micro coulombs.


Homework Equations


Electric field strength E=Kq/r K is coulomb's constant 9x10 raised to the ninth power. Q is charge. Ris distance from charge.


The Attempt at a Solution


I'm not sure where to start. You need the charge at point P to use Coulomb's law.
 
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Hi.

You don't need the charge at the point P. As you well said, the formula for electric Field is E=kQ/R. Only one charge appears there and it is the charge that produces the field.

You are probably confused with Coulomb's law that says the force excerted by a charge Q on a charge q is F=kqQ/R. Since F=q E then E=kQ/R. So you don't need to know the charge at the point P.
 
Ok so then what do i plug into the equation?
 
You have two sources of the field. You can determine the field generated by each one. But you need to know the combined field at a given point. How could you do that?
 
So i get the field of both and combine them?
 
Yes, but the field is directional. You need to take this into account when you combine!
 
Thank you!
 

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