Two conductors with concentric radii r1 and r2 are placed in such a way that their circle centers are the origin. While there is a charge Q1 on the circle of radius r1, there is a charge of Q2 on the circle of radius r2 and a charge of Q3 at the origin. Accordingly, in order for the amplitude of the electric field at point A to be equal to the amplitude of the electric field at point C, Q2 (nC) can be which of the following. r1=0,8 m r2=1,3 m Q1=3,9 nC Q3=5,2 nC A(0,42; 0,2; 0,42) m B(0,6; 0,4; 0,6) m C(2,46; 1,64; 3) m π = 3,1416 Q2 r2 Q3 A Q1 36m Y -10-⁹

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter24: Electric Fields
Section: Chapter Questions
Problem 14PQ: A particle with charge q on the negative x axis and a second particle with charge 2q on the positive...
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Two conductors with concentric radii r1 and r2 are placed in such a way that their circle centers are the origin.
While there is a charge Q1 on the circle of radius r1, there is a charge of Q2 on the circle of radius r2 and a
charge of Q3 at the origin. Accordingly, in order for the amplitude of the electric field at point A to be equal to
the amplitude of the electric field at point C, Q2 (nC) can be which of the following.
r1=0,8 m
r2=1,3 m
Q1=3,9 nC
Q3=5,2 nC
A(0,42; 0,2; 0,42 ) m
B(0,6; 0,4; 0,6) m
C(2,46; 1,64; 3) m
π = 3,1416
Q2
X
r1
Q3
/2
r2
D'
Q1
B
с
1
36π
10-9
Transcribed Image Text:Two conductors with concentric radii r1 and r2 are placed in such a way that their circle centers are the origin. While there is a charge Q1 on the circle of radius r1, there is a charge of Q2 on the circle of radius r2 and a charge of Q3 at the origin. Accordingly, in order for the amplitude of the electric field at point A to be equal to the amplitude of the electric field at point C, Q2 (nC) can be which of the following. r1=0,8 m r2=1,3 m Q1=3,9 nC Q3=5,2 nC A(0,42; 0,2; 0,42 ) m B(0,6; 0,4; 0,6) m C(2,46; 1,64; 3) m π = 3,1416 Q2 X r1 Q3 /2 r2 D' Q1 B с 1 36π 10-9
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