Electric Field and an Uniformly Charge Plastic Pipe

AI Thread Summary
The discussion focuses on calculating the electric field generated by a uniformly charged plastic pipe with specified inner and outer radii. Participants emphasize the importance of understanding the Gaussian surface to determine the enclosed charge, Qin, which is essential for applying the electric field formula E=2kQin/rL. There is confusion regarding the volume calculation needed to find Qin, as well as the significance of the variable L in the formula. Clarification is sought on the correct approach to solving the problem, with references to alternative formulas and methods. Understanding the principles behind the formulas is highlighted as crucial for solving the electric field calculations accurately.
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A plastic pipe has an inner radius of a = 35.00 cm and an outer radius of b = 71.00 cm. Electric charge is uniformly distributed over the region a < r < b. The charge density in this region is 30.00 C/m3

A)Calculate the magnitude of the electric field at r = 0.44 m.

B)Calculate the magnitude of the electric field at r = 1.59 m.



I need some help on where to begin. I know the e-field for cylindrical sym. is E=2kQin/rL

I also know that Qin=charge density * Volume.

How do I find the volume so I can find the Qin in both A and B?
 
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Hint: http://hyperphysics.phy-astr.gsu.edu/hbase/electric/gaulaw.html"

Have you figured out what gaussian surface to use? Once you do that, you'll be able to calculate the charge enclosed.
 
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I don't understand
 
What don't you understand?
 
I don't understand those formulas, we learned E=2kQin/rL. Was my approach the wrong way of doing it. Finding Qin and then using E=2kQin/rL to get the answer.
 
Yes, but more important than the formula is the underlying principle. Do you know how you got that formula?
 
Sorry to revive this old thread, but it is the exact same problem I am working on.

What is the formula used to solve the equation? I thought all I would have to do is E = lambda/2pi*epsilon*r^2 but I was wrong.

In the previous posts, in the equation E=2kQin/rL, what is L? Also, how do I find the volume so I can find the Qin in both A and B? Thank you.
 
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