The Electric Field Produced by a Finite Charged Wire XD

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Homework Help Overview

The discussion revolves around the electric field produced by a finite charged wire, focusing on the mathematical representation of the field in terms of various parameters such as charge, distance, and length of the wire.

Discussion Character

  • Mathematical reasoning, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants explore the expression for the electric field and question how to properly express it in terms of the variables L, λ, d, and k. There is confusion regarding the manipulation of the equation involving square roots and the relationship between q and λ.

Discussion Status

Some participants have provided guidance on the definitions of k and λ, suggesting that the original poster needs to incorporate these into their expression. There is ongoing exploration of how to relate the charge q to λ and the other variables involved.

Contextual Notes

Participants note that the problem involves a finite length wire, which complicates the assumptions typically made for infinitely long wires. There is also mention of the need to clarify the symbols used in the equations.

vorcil
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http://img22.imageshack.us/img22/1958/physicsl.jpg

My attempt,
After all the integrals I've got the final equation

(1/4piE0) * |q| / ( d * sqrt ( d^2 + (L/2)^2) )

i'm not too sure how to express it how the question asks,

please help!

the bit I'm confused on, is the ( d * sqrt ( d^2 + (L/2)^2) )

can it also be seen as (d * d) + (l/2)
or is it d * (d+(l/2))

bah
 
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d * (sqrt ( d^2 + (l/2)^2) ) = d*(L/2)?
 
vorcil said:
d * (sqrt ( d^2 + (l/2)^2) ) = d*(L/2)?

no because that's the thing if it becomes infinitely long and I'm dealing with a finite length
 
Not sure what you're trying to do here. The question simply asks you to give the answer in terms of L, lambda, d and k. You're missing a k and a lambda, use the definition of k and lambda to get them into your expression.
 
Cyosis said:
Not sure what you're trying to do here. The question simply asks you to give the answer in terms of L, lambda, d and k. You're missing a k and a lambda, use the definition of k and lambda to get them into your expression.

yes I am not a total retard as i was able to make the integral to the final equation.
anyway lol, I just don't know how to convert the

|q| / ( d * sqrt ( d^2 + (L/2)^2) )


part of the equation, in terms of lambda and d

-
 
What is the definition of k and what is the definition of lambda?
 
Cyosis said:
What is the definition of k and what is the definition of lambda?
k=1/4piEo
lambda=q/L

i don't know how to make lambda from q / d*sqrt(d^2+(L/2)^2)
 
So if [itex]\lambda=q/l[/itex] then q=...? Note that the l you're using here is not the same l as in your problem, but a general symbol for length. Perhaps it is wise to show us your integration.
 

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