Ind the magnitude of the electric field

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Homework Help Overview

The problem involves calculating the magnitude of the electric field produced by two wires at a specific point, P, located 60.0 cm from each wire. The context includes the use of relevant equations related to electric fields and linear charge density.

Discussion Character

  • Exploratory, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the setup of the integral needed for the calculation, with one expressing uncertainty about how to derive the integral with actual numbers rather than just using the formula. Another participant questions the appropriate limits of integration for the length of the rod, considering different possible choices.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of the problem setup and the integration process. Some guidance has been offered regarding the limits of integration and the importance of symmetry in setting up the integral.

Contextual Notes

There is a mention of needing to integrate over the length of the rod, with participants questioning the specific limits to use. The discussion reflects a focus on understanding the setup rather than arriving at a final solution.

Oblivion77
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Homework Statement


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Find the magnitude of the electric field these wires produce at point P, which is 60.0cm from each wire

Homework Equations



E = kQ/r^2, [tex]\lambda[/tex]=Q/L

The Attempt at a Solution



I am not exactly sure how to set up the integral, I have the formula of a general case (with no numbers, just letters). But I am confused how to do it with actual numbers, I don't just want to plug numbers into the formula. I want to know how to derive it. Thanks.
 
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Ok I might have figured it out, last thing that is confusing me is the limits of integration. I need to integrate over the length of the rod but not sure what the lower and upper limits should be? Would it be 0 for lower and 1.20 for upper for both of the rods?
 
Have you tried working it out for a single finite rod? What difference do you think will be there between the fields due to the two line charges? It would help if you said how you are setting about solving the problem.
 
Oblivion77 said:
I need to integrate over the length of the rod but not sure what the lower and upper limits should be? Would it be 0 for lower and 1.20 for upper for both of the rods?
Essentially, you decide. The only condition is that the difference between the limits is equal to the length of the rod. However, there are "good" choices and "not-so-good" choices. Typically, you want to set up an integral in order to make full use of symmetry.
 

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