AC power quality

AC Impedance and Reactance Calculator

Calculate inductive and capacitive reactance, net series impedance magnitude, and phase angle for an ideal RLC circuit.

Linear RLC circuit

Enter component values

Ω
H
µF
Hz

Series impedance

Impedance magnitude at 60 Hz
32.01 Ω
Inductive reactance37.7 Ω
Capacitive reactance26.53 Ω
Net reactance11.17 Ω
Phase angle20.43°
Idealized modelUses linear lumped components at one frequency. It does not model parasitics, component tolerance, losses beyond entered resistance, harmonics, or circuit safety.

About this calculator

Calculate inductive and capacitive reactance, net series impedance magnitude, and phase angle for an ideal RLC circuit.

Use measured or specified component values and frequency for the circuit being evaluated.

Method and assumptions

Inductive reactance XL = 2πfL. Capacitive reactance XC = 1 ÷ (2πfC). For a series circuit, net reactance X = XL − XC, impedance magnitude |Z| = √(R² + X²), and phase angle = arctan(X ÷ R).

The calculator treats the components as linear, ideal lumped elements at one sinusoidal frequency. It does not model parasitics, magnetic saturation, heating, harmonics, or installation-level resonance.

FAQs

Does this model include real component behavior?

No. It uses ideal lumped-component equations and an entered series resistance. Real components have tolerances, parasitic effects, losses, and frequency-dependent ratings.

Can I use this to analyze facility harmonics or filter design?

No. These single-frequency calculations are not a harmonic study, filter design approval, or resonance assessment for an electrical installation.

Sources

Ideal inductor, capacitor, and series impedance relationships.