Alexander-Sadiku 
Fundamentals of Electric Circuits
| Chapter 11 | |
| AC Power Analysis | 
| 11.1 Instantaneous and Average Power | |
| 11.2 Maximum Average Power Transfer | |
| 11.3 Effective or RMS Value | |
| 11.4 Apparent Power and Power Factor | |
| 11.5 Complex Power | |
| 11.6 Conservation of AC Power | |
| 11.7 Power Factor Correction | |
| 11.8 Power Measurement | 
11.1 Instantaneous and Average Power (1)
| The instantaneously power, p(t) | 
11.1 Instantaneous and Average Power (2)
| The average power, P, is the average of the instantaneous power over one period. | 
11.1 Instantaneous and Average Power (3)
| Example 1 | |
| Calculate the instantaneous power and average power absorbed by a passive linear network if: | 
11.1 Instantaneous and Average Power (4)
| Example 2 | |
| A current flows through an impedance . Find the average power delivered to the impedance. | 
11.2 Maximum Average Power Transfer (1)
11.2 Maximum Average Power Transfer (2)
11.3 Effective or RMS Value (1)
11.3 Effective or RMS Value (2)
11.4 Apparent Power and Power Factor (1)
| Apparent Power, S, is the product of the r.m.s. values of voltage and current. | |
| It is measured in volt-amperes or VA to distinguish it from the average or real power which is measured in watts. | |
| Power factor is the cosine of the phase difference between the voltage and current. It is also the cosine of the angle of the load impedance. | 
11.4 Apparent Power and Power Factor (2)
11.6 Conservation of AC Power (1)
11.7 Power Factor Correction (1)