2 Problems involving electric field and work

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Homework Help Overview

The discussion revolves around two problems related to electric fields and work done by charges. Participants explore the implications of charge movement in an electric field and the calculation of electric field strength at a specific point.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to determine if the work done by a charge varies based on the path taken, questioning the relationship between potential difference and work. They also seek to calculate the electric field at a point and discuss the effects of multiple charges on this field.

Discussion Status

Participants are actively questioning assumptions about the direction of the electric field and the cancellation of effects from multiple charges. Some guidance has been offered regarding the implications of charge placement and the behavior of electric fields, but no consensus has been reached.

Contextual Notes

There is mention of a visual aid to illustrate the problem, and participants are working under the constraints of their understanding of electric fields and potential differences as taught in class.

nutella
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Homework Statement


Excuse my excellent paint skills
http://imgur.com/PbXdlOW
If the work done by a charge from z to y is W. Would the work be different if it was from z to x then to y.

Homework Equations


W=vQ

The Attempt at a Solution


I said it would be the same because delta v would be the same in the end

1. The problem state, all variables and give/known data
http://imgur.com/RkG05ph

What is the electric field at the point z and what is the direction

Homework Equations


E=kq/r^2

The Attempt at a Solution


I assume the positive and negative would cancel each other out. The distance between the charge and the center is d rad(2)/2 so the charge for one of them would be KQ/(2d^2/4)= 2KQ/d^2 then you just multiply that by 2 because there is two charges, but i don't know the direction
 

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The fact that you don't know the direction in the last problem is an indication that you did something wrong. Can you justify
nutella said:
I assume the positive and negative would cancel each other out.
 
My teacher showed us a problem where the opposite corners were opposite charges and he said the electric field at the middle is zero.
 
What happens if you put a test charge in the middle?
 

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