Linked from

The 21 pages that link to Phasor, each with the reason it gives.

• Complex numberRelated: Phasors turn steady-state sinusoidal calculations into complex arithmetic.

• Complex planeRelated: Its plane geometry simplifies calculations involving oscillations and alternating currents.

• Euler's formulaRelated: Euler's formula converts sinusoidal signals into manipulable complex exponentials.

• Angular frequencyRelated: A rotating phasor encodes angular frequency as its rate of rotation.

• Complex exponentialRelated: Complex exponentials turn sinusoidal oscillations into algebraic phase factors.

• Electrical impedanceRelated: Phasors turn sinusoidal voltage and current relations into algebra involving impedance.

• Phase (waves)Broader topic: Phasors encode phase as vector angle when analyzing sinusoidal systems.

• Reactive powerBroader topic: Phasors make the voltage–current phase relationship behind reactive power calculable.

• Complex multiplicationRelated: Multiplying phasors combines amplitudes and adds phase angles.

• Imaginary unitRelated: Its imaginary component encodes phase relationships in circuit analysis.

• Complex modulusRelated: Its modulus gives the represented sinusoid’s amplitude.

• Circuit analysisRelated: Phasors convert sinusoidal steady-state differential equations into algebraic ones.

• Polar formRelated: Polar form displays a phasor's amplitude and phase directly.

• ReactanceRelated: Phasors turn frequency-domain reactance into algebraic relationships among AC voltages and currents.

• Maximum power transfer theoremRelated: Phasors make AC voltage, current, and impedance relationships algebraically manageable.

• Superposition theoremRelated: Phasors let superposition add sinusoidal voltage and current responses at a common frequency.

• Imaginary numberRelated: Its imaginary component helps express phase shifts compactly.

• Millman's theoremRelated: For sinusoidal circuits, source voltages and impedances can be handled as complex phasors.

• Electrical reactanceRelated: Phasors turn frequency-dependent circuit relations into algebra involving reactance.

• Miller theoremRelated: Impedances and gains in AC circuits are generally complex phasor quantities.

• Numerical relayRelated: Many relay functions operate on estimated voltage and current phasors.