Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Chapter 25, Problem 24P
To determine

To sketch:

The voltage vC for the network.

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A plane wave propagating through a medium with &,,-8 μr = 2 has: E = 0.5 e-j0.33z sin (108 t - ẞz) ax V/m. Determine (a) ẞ (b) The loss tangent (c) Wave impedance (d) Wave velocity (e) H field
2) The phase voltage at the terminals of a balanced three-phase Y-connected load is 2400 V. The load has an impedance of 16+j12 2/6 and is fed from a line having an impedance of 0.10+j0.80 2/6. The Y- connected source at the sending end of the line has a positive phase sequence and an internal impedance of 0.02+j0.16 2/6. Use the a-phase voltage at the load as the reference. a) Construct the a-phase equivalent circuit of the system b) Calculate the line currents IaA, IbB, and Icc c) Calculate the phase voltages at the terminals of the source, Van, Vbn, Vcn- d) Calculate the line voltages at the source, Vab, Vbc and Vca. e) Calculate the internal phase-to-neutral voltages at the source, Va'n, Vb'n, Ve'n,
1) • A balanced three-phase circuit has the following characteristics: Y-Y connected The line voltage at the source is Vab = 120√3(0°V • The phase sequence is positive The line impedance is 2+ j3 2/0 The load impedance is 28 + j37 02/0 a) [4 pts] Draw the single phase equivalent circuit for the a-phase. b) [2 pts] Calculate the line current IaA in the a-phase. c) [4 pts] Calculate the line voltage VAB at the load in the a-phase.
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