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31. A uniformly charged, straight filament 7.00 m in M length has a total positive charge of 2.00 µC. An 10.0 cm in radius surrotnds the filament at its center, uncharged cardboard cylinder 2.00 cm in length and with the filament as the axis of the cylinder. Using re sonable approximations, find (a) the electric field the surface of the cylinder and (b) the total electie flux through the cylinder.

31. A uniformly charged, straight filament 7.00 m in M length has a total positive charge of 2.00 µC. An 10.0 cm in radius surrotnds the filament at its center, uncharged cardboard cylinder 2.00 cm in length and with the filament as the axis of the cylinder. Using re sonable approximations, find (a) the electric field the surface of the cylinder and (b) the total electie flux through the cylinder.

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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ain. 31. A uniformly charged, straight filament 700 M length has a total positive charge of 2.00n in the surface of the cylinder and (b) the total electric sonable approximations, find (a) the electric field at with the filament as the axis of the cylinder. Using rea- uncharged cardboard cylinder 2.00 cm in Jengil An center, 100 cm in radius surrotnds the filament at its center rea with the filament as the axiS of the cylinder. Using re at sonable approximations, find (a) the electric field flux through the cylinder.
Transcribed Image Text:ain. 31. A uniformly charged, straight filament 700 M length has a total positive charge of 2.00n in the surface of the cylinder and (b) the total electric sonable approximations, find (a) the electric field at with the filament as the axis of the cylinder. Using rea- uncharged cardboard cylinder 2.00 cm in Jengil An center, 100 cm in radius surrotnds the filament at its center rea with the filament as the axiS of the cylinder. Using re at sonable approximations, find (a) the electric field flux through the cylinder.
Expert Solution
Step 1

Length of rod= 7m

The charge = 2.00  µC

Length of cylinder = 2cm

Radius of cylinder= 10cm

 

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