Reliable tools for computer and engineering students
Those majoring in computer science or electrical engineering can look to Basic Engineering Circuit Analysis, 11th Edition to help them connect theory and practice. Topics covered include: nodal and loop analysis techniques, resistive circuits, operational amplifiers, magnetically coupled networks, and other areas of study. The text is designed for student-centered learning and to deliver support for a challenging subject. Detailed examples are used to demonstrate the key concepts. Learning Assessment sections within the textbook give students the chance to solve problems that are similar to the worked examples.
J. David Irwin is an American engineering educator and author of popular textbooks in electrical engineering and related areas. He is the Earle C. Williams Eminent Scholar and former Electrical and Computer Engineering Department Head at Auburn University.
R. Mark Nelms is the author of Basic Engineering Circuit Analysis, 11th Edition, published by Wiley.
Preface ix
Chapter 1: Basic Concepts 1
1.1 System of Units 2
1.2 Basic Quantities 2
1.3 Circuit Elements 8
Summary 17
Problems 18
Chapter 2: Resistive Circuits 24
2.1 Ohm’s Law 25
2.2 Kirchhoff’s Laws 30
2.3 Single-Loop Circuits 38
2.4 Single-Node-Pair Circuits 45
2.5 Series and Parallel Resistor Combinations 50
2.6 Wye Delta Transformations 59
2.7 Circuits with Dependent Sources 63
Summary 68
Problems 69
Chapter 3: Nodal and Loop Analysis Techniques 89
3.1 Nodal Analysis 90
3.2 Loop Analysis 111
Summary 128
Problems 129
Chapter 4: Operational Amplifiers 147
4.1 Introduction 148
4.2 Op-Amp Models 148
4.3 Fundamental Op-Amp Circuits 154
Summary 163
Problems 163
Chapter 5: Additional Analysis Techniques 171
5.1 Introduction 172
5.2 Superposition 174
5.3 Thévenin’s and Norton’s Theorems 179
5.4 Maximum Power Transfer 197
Summary 202
Problems 202
Chapter 6: Capacitance and Inductance 219
6.1 Capacitors 220
6.2 Inductors 227
6.3 Capacitor and Inductor Combinations 236
Summary 241
Problems 241
Chapter 7: First- and Second-Order Transient Circuits 252
7.1 Introduction 253
7.2 First-Order Circuits 254
7.3 Second-Order Circuits 275
Summary 289
Problems 289
Chapter 8: AC Steady-State Analysis 305
8.1 Sinusoids 306
8.2 Sinusoidal and Complex Forcing Functions 309
8.3 Phasors 312
8.4 Phasor Relationships for Circuit Elements 314
8.5 Impedance and Admittance 318
8.6 Phasor Diagrams 325
8.7 Basic Analysis Using Kirchhoff’s Laws 328
8.8 Analysis Techniques 331
Summary 344
Problems 344
Chapter 9: Steady-State Power Analysis 362
9.1 Instantaneous Power 363
9.2 Average Power 364
9.3 Maximum Average Power Transfer 369
9.4 Effective or rms Values 374
9.5 The Power Factor 377
9.6 Complex Power 379
9.7 Power Factor Correction 384
9.8 Single-Phase Three-Wire Circuits 388
9.9 Safety Considerations 391
Summary 399
Problems 399
Chapter 10: Magnetically Coupled Networks 411
10.1 Mutual Inductance 412
10.2 Energy Analysis 423
10.3 The Ideal Transformer 426
10.4 Safety Considerations 436
Summary 437
Problems 438
Chapter 11: Polyphase Circuits 450
11.1 Three-Phase Circuits 451
11.2 Three-Phase Connections 456
11.3 Source/Load Connections 457
11.4 Power Relationships 466
11.5 Power Factor Correction 471
Summary 475
Problems 475
Chapter 12: Variable-Frequency Network Performance 482
12.1 Variable Frequency-Response Analysis 483
12.2 Sinusoidal Frequency Analysis 491
12.3 Resonant Circuits 500
12.4 Scaling 521
12.5 Filter Networks 523
Summary 534
Problems 535
Chapter 13: The Laplace Transform 543
13.1 Definition 544
13.2 Two Important Singularity Functions 544
13.3 Transform Pairs 547
13.4 Properties of the Transform 549
13.5 Performing the Inverse Transform 551
13.6 Convolution Integral 557
13.7 Initial-Value and Final-Value Theorems 560
13.8 Solving Differential Equations with Laplace
Transforms 562
Summary 564
Problems 564
Chapter 14: Application of the Laplace Transform to Circuit Analysis 569
14.1 Laplace Circuit Solutions 570
14.2 Circuit Element Models 571
14.3 Analysis Techniques 573
14.4 Transfer Function 586
14.5 Steady-State Response 603
Summary 606
Problems 606
Chapter 15: Fourier Analysis Techniques 617
15.1 Fourier Series 618
15.2 Fourier Transform 641
Summary 651
Problems 651
Complex Numbers 659
Appendix: Complex Numbers 659
Index 666