A sinusoidal quantity (voltage or current) can be converted to its Phasor form (i.e. as a complex number). Also, when an AC circuit is converted to phasor domain, it be very easily solved (just like a DC circuit).
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L12: Other Theorems: Millman's, Compensation, Tellegen's and Reciprocity
L11: Superposition Theorem (AC and DC Circuits)
L10: Maximum Power Transfer Theorem (AC and DC Circuits)
L9: Norton's Theorem (DC and AC Circuits)
L8: Thevenin's for AC Circuits
L7: Thevenin's Theorem (DC Circuits)
Tutorial Sheet 1: Solution
L6: Inductor and Capacitor in Phasor Domain
L5: Intro to Phasor Domain in AC Circuits
L4: Practice Questions on KCL and KVL
L3: KCL and KVL
L2: Types of Sources
L1: Introduction
Inverters: Full Bridge Inverter and its Advantages
INVERTERS: Harmonic Profile of Square Waveform and Concept of Filters
INVERTERS: Introduction, Half-bridge Inverter
ME Class: Axes Transformation
Transformers: EMF Equation and OC/SC Tests
Transformers: PHASOR DIAGRAM
Transformers: Development of equivalent circuit
Transformers: Non-idealities
3-Phase AC Circuits: TWO WATTMETER METHOD
3-Phase AC Circuits: Relationships with line and phase quantities in star and delta circuits
Three-phase AC circuits: Introduction