Discuss in details and mathematical equations (and by aid of Kirchhoff's Laws), how the obtained results may prove the validity of mesh analysis and nodal analysis. 100 ohm V2 220 ohm V1 I, 560 ohm I, V4 330 ohm V3 470 ohm 150 ohm 820 ohm 20V V1 V2 V3V4 I100 2 I150 2 I220 2 I330 a I470 2 Is60 2 Is20 2 4.4 4.75 0.462 16.7 12.2 16.7 11.7

Discuss in details and mathematical equations (and by aid of Kirchhoff's Laws), how the obtained results may prove the validity of mesh analysis and nodal analysis. 100 ohm V2 220 ohm V1 I, 560 ohm I, V4 330 ohm V3 470 ohm 150 ohm 820 ohm 20V V1 V2 V3V4 I100 2 I150 2 I220 2 I330 a I470 2 Is60 2 Is20 2 4.4 4.75 0.462 16.7 12.2 16.7 11.7

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

Given V1=60V, V2=20V, R1 = 23ohm, R2 = 34ohm, R3 = 35ohm, R4 = 42ohm, Find the value of the i at R = 200 ohm, using Norton's Theorem
2. The mesh currents and node voltages in the circuit below are:i1(t) = 3.127 cos(wt - 47.27)i2(t) = 3.914 cos(wt - 101.99)i3(t) = 1.9 cos(wt + 37.53)vs1(t) = 130 cos(wt + 10.08)vs2(t) = 130 cos(wt - 24.98) Where w = 377 rad/sec, z4 = 9.26+21.82j, and z5 = 10.61 + 46j . Determine C2, R3, L3, andZ3 as the sum of two component in series in time domain.
Q.1) use node equation method to find one equation governing the system. Use the following values for the elements: R1=6, R2=2, R3=12, R4=3, L=3
Applying Norton’s Theorem, determine IN as seen by Resistor R1. R1=52 Ohms, R2=36 Ohms, R3=91 Ohms and R4=49 Ohms.
Using Kirchhoff's Rules, compute the current (mA) and voltage (V) values of the circuit if R1=2kohm and R2=7kohm.
Z1= Ai+B Z2= Ci+Ç Z3= D-iF E=55v Find the current I by constructing the circuit with the following numbers A= 752 B= 257 C= 52 Ç=25 D=52 F=25Find the current I by constructing the circuit with the following numbers.
Complete the table. Solve the currents of the circuit using mesh analysis.Note: If there are no coefficients for a particular parameter, input zero. Round off only the final answer to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 = Source1 @mesh 2: Z21I1 + Z22I2 = Source2
Calculate the ff.: 1. the voltage drop across R2 using kirchhoff's law 2. the current of R4 using mesh analysis and 3. the power dissipated on R3 using nodal analysis
A. What is the mesh equation that governs mesh current i1? What is i1? B. What is va? C. What is the voltage across the current source?
Solve the sources of the circuit using mesh analysis. Complete the table given. Note: If there are no coefficients for a particular parameter, input zero. Round off only the final answer to five decimal places if possible. @mesh 1: Z11I1 + Z12I2 +Z13I3 + Z14I4 = Source1 @mesh 2: Z21I1 + Z22I2 + Z23I3 + Z24I4 = Source2 @mesh 3: Z31I1 + Z32I2 + Z33I3 + Z34I4 = Source3 @mesh 4: Z41I1 + Z42I2 + Z43I3 + Z44I4 = Source4
USING MESH ANALYSIS, CALCULATE V1, V2, V3, V4, V5, I1, I2, AND I3
Q10. In the circuit, V1=129 V, V2=68 V, I0=5 A, R1=6 Ohm, R2=50 Ohm, R3=19 Ohm, R4=22 Ohm.Solve the circuit using nodal analysis and answer the questions below. (Q10.a)) Find the current through R1 flowing in the direction from left to right. (Unit: A) (Q10.b) Find the current through R2 flowing downwards. (Unit: A) (Q10.c)) Find the current through R3 flowing downwards. (Unit: A) (Q10.d)) Find the current thrrough R4 flowing from left to right. (Unit: A)