View Full Version : The Electric Field Produced by a Finite Charged Wire XD
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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
d * (sqrt ( d^2 + (l/2)^2) ) = d*(L/2)?
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.
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
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What is the definition of k and what is the definition of lambda?
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 \lambda=q/l 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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