Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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could you please help with q2 (a), (b), (c), (d) and (e)

Question 2 a) Given z1= j3 and z2 =(4+j2), perform the multiplication for z= z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z1=3/2z-315° and z2=3+j3 are equal. c) For complex numbers z1= 10260° and z2 = 4j, perform z= z1 · Z2 and z'= z1/z2 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V Z60°| V2 = 12V230° load v V3 = 6V20° Figure 2.1
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Transcribed Image Text:Question 2 a) Given z1= j3 and z2 =(4+j2), perform the multiplication for z= z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z1=3/2z-315° and z2=3+j3 are equal. c) For complex numbers z1= 10260° and z2 = 4j, perform z= z1 · Z2 and z'= z1/z2 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V Z60°| V2 = 12V230° load v V3 = 6V20° Figure 2.1
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D AND E Please

Question 2 a) Given z₁ =j3 and z2 =(4+j2), perform the multiplication for z= Z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z₁=3√√22−315° and z₂=3+j3 are equal. . c) For complex numbers z₁= 10260° and z₂ = 4j, perform z= Z₁ Z2 and z'= Z₁/22 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V 260° V2 = 12V 230° V3 = 6V20° Figure 2.1 load V
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Transcribed Image Text:Question 2 a) Given z₁ =j3 and z2 =(4+j2), perform the multiplication for z= Z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z₁=3√√22−315° and z₂=3+j3 are equal. . c) For complex numbers z₁= 10260° and z₂ = 4j, perform z= Z₁ Z2 and z'= Z₁/22 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V 260° V2 = 12V 230° V3 = 6V20° Figure 2.1 load V
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D AND E Please

Question 2 a) Given z₁ =j3 and z2 =(4+j2), perform the multiplication for z= Z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z₁=3√√22−315° and z₂=3+j3 are equal. . c) For complex numbers z₁= 10260° and z₂ = 4j, perform z= Z₁ Z2 and z'= Z₁/22 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V 260° V2 = 12V 230° V3 = 6V20° Figure 2.1 load V
expand button
Transcribed Image Text:Question 2 a) Given z₁ =j3 and z2 =(4+j2), perform the multiplication for z= Z1 · Z2. Then, draw the Argand diagram for z. b) Prove complex numbers z₁=3√√22−315° and z₂=3+j3 are equal. . c) For complex numbers z₁= 10260° and z₂ = 4j, perform z= Z₁ Z2 and z'= Z₁/22 (giving results in polar form) d) Find z for 2z²-j5z-3=0 e) Find V in the AC circuit given in Figure 2.1. Calculate the modulus and argument of V and thus present V in polar form. V1 = 24V 260° V2 = 12V 230° V3 = 6V20° Figure 2.1 load V
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