2) A straight filamentary conductor carrying current, I, along the z-axis of finite length from z1 to z2 where 0 < zı < z2 as shown in Figure 1. At point P (0, y, 0), i. Find and R (vector from to point P) in Cartesian coordinate system. dI ii. Compute dIx R(Cartesian coordinate system) iii. Derive and show that the expression for the magnetic field intensity, H, at the surrounding of the filamentary conductor is -1 H 47ty `/v² Z2 Jy + zí 2 +z, dl R P (0, y, 0) y Figure 1: Filamentary conductor.

Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter4: Transmission Line Parameters
Section: Chapter Questions
Problem 4.12MCQ
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2) A straight filamentary conductor carrying current, I, along the z-axis of finite length from z1
to z2 where 0 < zı <z2 as shown in Figure 1. At point P (0, y, 0),
dI
to point P) in Cartesian coordinate system.
dI
i. Find and R (vector from
ii. Compute
iii. Derive and show that the expression for the magnetic field intensity, H, at the
surrounding of the filamentary conductor is
di×R(Cartesian coordinate system)
-I
H
-)a
+z2
dl
R
Р(0, у, 0)
y
Figure 1: Filamentary conductor.
Transcribed Image Text:2) A straight filamentary conductor carrying current, I, along the z-axis of finite length from z1 to z2 where 0 < zı <z2 as shown in Figure 1. At point P (0, y, 0), dI to point P) in Cartesian coordinate system. dI i. Find and R (vector from ii. Compute iii. Derive and show that the expression for the magnetic field intensity, H, at the surrounding of the filamentary conductor is di×R(Cartesian coordinate system) -I H -)a +z2 dl R Р(0, у, 0) y Figure 1: Filamentary conductor.
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