4G20:05SPHA022 ASSIGNMENT 1 2020Total: 601.1A line of charge starts at x = + xo and extends to positiveinfinity. The linear charge density is A = Aoxo/x. Deter-mine the electric field at the origin.А.E= e 0(1)eВ.KxE="• 0(-i)2xKxE= e 0(-i)С.KxD.E= e0(i)2xKE="e (-i)2x1.2Identical thin rods of length 2a carry equal charges + Quniformly distributed along their lengths. The rods liealong the x axis with their centers separated by a distanceb> 2a Figure 1.1Determine the magnitude of the force exerted1/ by the left rod on the right one.Get OfficeSuite for Windo..OfficeSuiteNow.comE.

Linear charge density of the line charge (λ)=λ0x0x

A line of charge starts at x = + xo and extends to positive infinity. The linear charge density is a = Aoxo/x. Deter- mine the electric field at the origin. A. K x E= e () Kx E= e 0(-i) В. 2x С. E= e 0(-i) D. E= e °(1) 2x K E. E= e (-1) 2x

A line of charge starts at x = + xo and extends to positive infinity. The linear charge density is a = Aoxo/x. Deter- mine the electric field at the origin. A. K x E= e () Kx E= e 0(-i) В. 2x С. E= e 0(-i) D. E= e °(1) 2x K E. E= e (-1) 2x

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter25: Gauss’s Law

Section: Chapter Questions

Problem 58PQ: A charged rod is placed in the center along the axis of a neutral metal cylinder (Fig. P25.57). The...

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Electric Charges and Fields

One of the fundamental properties is the electromagnetic property. Charge cannot be destroyed by any process and this contributes formally to the law of charge conservation.

Question

4G
20:05
SPHA022 ASSIGNMENT 1 2020
Total: 60
1.1
A line of charge starts at x = + xo and extends to positive
infinity. The linear charge density is A = Aoxo/x. Deter-
mine the electric field at the origin.
А.
E= e 0(1)
e
В.
Kx
E="• 0(-i)
2x
Kx
E= e 0(-i)
С.
Kx
D.
E= e
0(i)
2x
K
E="e (-i)
2x
1.2
Identical thin rods of length 2a carry equal charges + Q
uniformly distributed along their lengths. The rods lie
along the x axis with their centers separated by a distance
b> 2a Figure 1.1
Determine the magnitude of the force exerted
1/ by the left rod on the right one.
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