Inductor Reactance Calculator

Calculate inductive reactance XL = 2πfL for any inductance and frequency. Covers series/parallel inductors, Q factor, phase angle, energy stored, and self-resonant frequency.

Inductive Reactance XL
Inductance (H)
Frequency (Hz)
Extended More scenarios, charts & detailed breakdown
Inductive Reactance XL (Ω)
Professional Full parameters & maximum detail
Inductive Reactance XL (Ω)
Phase Angle (°)
Q Factor (XL/R)
Self-Resonant Frequency (MHz)
Energy Stored ½LI² (μJ)
Time Constant τ = L/R (μs)

How to Use This Calculator

  1. Select the inductance unit (H, mH, or μH) and enter the inductance value.
  2. Select the frequency unit and enter the frequency.
  3. The simple tier gives XL instantly.
  4. Use Extended tabs for series/parallel combinations.
  5. Professional mode adds Q factor, phase angle, energy stored, and time constant.

Formula

XL = 2πfL (Ω)

Series: L_total = L₁ + L₂ | Parallel: 1/L_total = 1/L₁ + 1/L₂

Q = XL / R | Energy = ½LI² | τ = L/R

Example

L = 100 mH, f = 10 kHz: XL = 2π × 10,000 × 0.1 = 6,283 Ω. With R = 5 Ω, Q = 6283/5 = 1257.

Frequently Asked Questions

  • Inductive reactance (XL) is the opposition an inductor offers to alternating current. It increases with frequency: XL = 2πfL, where f is frequency in Hz and L is inductance in Henries. At DC (f=0), a pure inductor has zero reactance.
  • Series inductors simply add: L_total = L₁ + L₂ + ... (assuming no mutual coupling). The total reactance is XL = 2πf × L_total.
  • For two parallel inductors: 1/L_total = 1/L₁ + 1/L₂, or equivalently L_total = (L₁ × L₂)/(L₁ + L₂). Total reactance is lower than either individual inductor.
  • The quality factor Q = XL / R, where R is the series resistance. A high Q (>10) indicates a low-loss inductor. RF inductors have Q of 50–200; power inductors typically Q 10–50.

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Sources & References (5)
  1. HyperPhysics – Inductor Reactance — Georgia State University
  2. OpenStax University Physics Vol. 2 Ch. 14 – Inductance — OpenStax
  3. NIST Engineering Metrology Reference — NIST
  4. Khan Academy – AC Circuits and Reactance — Khan Academy
  5. Sedra & Smith – Microelectronic Circuits, 8th Ed. — Oxford University Press