Part 1: The Charged Semi-Circular Hoop A thin plastic rod is bent into the shape of a semicircle of radius a. It is charged negatively with -Q Coulombs of charge. Show how to derive the equation for the electric field at the origin of the coordinate axes in the following diagram. Ө TEL. L 1. Identify the position vector for a small portion of the source charge distribution and express it in plane polar coordinates using a unit vector in those coordinates. dq A f. L. 2.13 ||| O

University Physics Volume 2
18th Edition
ISBN:9781938168161
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Chapter5: Electric Charges And Fields
Section: Chapter Questions
Problem 67P: Consider an electron that is 1010 m from an alpha particle (q=3.21019C) . (a) What is the electric...
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6:46 M
CU. NO IT
Part 1: The Charged Semi-Circular Hoop
A thin plastic rod is bent into the shape of a semicircle of radius a. It is charged negatively
with -Q Coulombs of charge. Show how to derive the equation for the electric field at the origin
of the coordinate axes in the following diagram.
0
Tif. L.
18
dq
ACORITONY
1. Identify the position vector for a small portion of the source charge distribution and express it
in plane polar coordinates using a unit vector in those coordinates.
f the fold
O
<
Transcribed Image Text:6:46 M CU. NO IT Part 1: The Charged Semi-Circular Hoop A thin plastic rod is bent into the shape of a semicircle of radius a. It is charged negatively with -Q Coulombs of charge. Show how to derive the equation for the electric field at the origin of the coordinate axes in the following diagram. 0 Tif. L. 18 dq ACORITONY 1. Identify the position vector for a small portion of the source charge distribution and express it in plane polar coordinates using a unit vector in those coordinates. f the fold O <
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