124a Volt -j202 j5Q V1 V2 Ix 10 Ω -j40 110425° A (a) Keeping the source values in their phasor form, write the complex equations for node voltage phasors V1 and V2. (b) Convert the source values to rectangular form and simplify these equations to get a 2x2 system of complex simultaneous equations on V1 and V2.

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
Chapter2: Fundamentals
Section: Chapter Questions
Problem 2.6P: (a) Transform v(t)=75cos(377t15) to phasor form. Comment on whether =377 appears in your answer. (b)...
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Q1. In the AC circuit shown below, all impedances have been obtained at the frequency of the sources. We are interested in finding the phasor current Ix via the node-voltage method. The value of angle = 10xN degrees and the value of current Io = M+1 Amps, where N = 9 and M = 5

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124a Volt
-j202
j5Q
V1
V2
Ix
10 Ω
-j40
110425° A
(a) Keeping the source values in their phasor form, write the complex equations for node
voltage phasors V1 and V2.
(b) Convert the source values to rectangular form and simplify these equations to get a 2x2
system of complex simultaneous equations on V1 and V2.
Transcribed Image Text:124a Volt -j202 j5Q V1 V2 Ix 10 Ω -j40 110425° A (a) Keeping the source values in their phasor form, write the complex equations for node voltage phasors V1 and V2. (b) Convert the source values to rectangular form and simplify these equations to get a 2x2 system of complex simultaneous equations on V1 and V2.
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