
Explore a comprehensive introduction to electrical power focusing on alternating-current power, including instantaneous and average power, real and reactive power, root-mean-square values, the power triangle, and complex power.
Explore power and energy in electrical systems from dc to three-phase, deriving P = VI and energy = power times time, and examine instantaneous versus average power in sinusoidal ac.
Explore how resistance and inductance shape power in AC circuits, with resistors dissipating heat and inductors storing and releasing energy in magnetic fields as current and voltage phase shift.
Explore how inductors and capacitors create reactive impedance in AC circuits, defining X_L and X_C, their 90-degree phase shifts with current, and series networks' total impedance.
Chapter 04 covers trig identities for power in AC circuits, deriving cos(x+y)=cos x cos y−sin x sin y and cos(x−y)=cos x cos y+sin x sin y using right triangles.
Analyze AC power in a series RLC circuit using phasors and time-domain views to derive instantaneous power, average real power, and reactive power, and learn power triangle and power factor.
Explore a resistor-capacitor series circuit's lumped impedance to relate current and voltage, derive average and real power, and explain reactive power and power factor.
Explain how complex power S combines real power P and reactive power Q in ac circuits using phasors, with S = V I* and P = S cosφ.
Learn how power factor correction improves efficiency by counteracting inductive reactive power with capacitors, reducing apparent power and current in AC circuits.
Use per-phase analysis to simplify balanced three-phase power problems by converting delta to wye and analyzing one phase, then multiplying by three, with voltages and currents equal and 120 degrees apart.
This course is meant to eliminate the mysticism of electrical power system calculation. Including real, reactive and complex power in the analysis of AC circuits. Clear easy to understand derived formulas using only algebra and a minimum of trigonometry. The slides are clear and crisp using sequential animation to gently guide the student through the logic.