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Referring to the Figure 3 below, ω = 4 rad/s The value of A is 59. Norton’s theorem is one of the techniques to reduce complexity of circuit. By referring to the Figure 3, apply this theorem to determine all the requirements below. i) Calculate the value of Norton’s impedance, ZN ii) Calculate the value of Norton’s current, IN iii) Draw a Norton’s equivalent circuit.

Referring to the Figure 3 below, ω = 4 rad/s The value of A is 59. Norton’s theorem is one of the techniques to reduce complexity of circuit. By referring to the Figure 3, apply this theorem to determine all the requirements below. i) Calculate the value of Norton’s impedance, ZN ii) Calculate the value of Norton’s current, IN iii) Draw a Norton’s equivalent circuit.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Referring to the Figure 3 below, ω = 4 rad/s The value of A is 59. Norton’s theorem is one of the techniques to reduce complexity of circuit. By referring to the Figure 3, apply this theorem to determine all the requirements below. i) Calculate the value of Norton’s impedance, ZN ii) Calculate the value of Norton’s current, IN iii) Draw a Norton’s equivalent circuit.
j5 N -j10 2 (45 + A) Z45° V + Vsi 3Ω 3Ω Is 6Ω 3Ω (30+ A) Z90° A Vo Vs2 :-j20 2 3520° V b Figure 3
Transcribed Image Text:j5 N -j10 2 (45 + A) Z45° V + Vsi 3Ω 3Ω Is 6Ω 3Ω (30+ A) Z90° A Vo Vs2 :-j20 2 3520° V b Figure 3
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