- Part A Consider An Infinitely Long Insulating Cylindric Wire With Radius Ro And Linear Charge Density A In Order To A 1 (221.08 KiB) Viewed 52 times
- Part A Consider An Infinitely Long Insulating Cylindric Wire With Radius Ro And Linear Charge Density A In Order To A 2 (71.58 KiB) Viewed 52 times
I want in-detail complete working and explanation to the above problem...
explain all steps and I want the answer to be handwritten with all diagrams drawn neatly.
Part A. Consider an infinitely long insulating cylindric wire, with radius Ro and linear charge density A, In order to apply Gauss's law, we use two cylindrical Gaussian surfaces of length L (co-axial with the wire). The first Gaussian surface (G1) has a radius four > Ro, the second Gaussian surface (G2) has a radius fin < Ro A) What is the magnitude of electric field at the distance rout? B) What is the electric flux through the left disk of G1 (surface highlighted in yellow on the figure)? C) What is the electric flux through the right disk of G1 (surface highlighted in green on the figure)? D) What is the electric flux through the reminder of G1 (the cylindrical surface highlighted in pink, without the two outer disks)? E) Assuming it is constant, what is the volume charge density pw of the wire? F) What is the magnitude of electric field at the distance rin? G)What is the electric flux through G2?
Illustrations for Part A. rout Ro Part of the infinitely long cylindric wire (in cream color). G1 Gaussian surface in white. Outer disks closing the Gaussian surface G1 highlighted in yellow and green. L Cylindrical part of the Gaussian surface G1, without the two outer disks. Ro rin L Part of the infinitely long cylindric wire (in cream color). G2 Gaussian surface in white. Notice, the wire is the outside cylinder. The Gaussian surface G2 is inside the wire.