Evaluate coil efficiency with flexible units, instant results, export tools, and visual trends. Build better circuits using accurate quality factor analysis.
Choose a mode, enter known values, and solve instantly.
Submit the form to generate a quality factor trend graph.
These examples help verify typical inductor behavior across operating points.
| Frequency | Inductance | Resistance | Reactance | Quality Factor |
|---|---|---|---|---|
| 10 kHz | 1.0 mH | 1.20 Ω | 62.832 Ω | 52.360 |
| 50 kHz | 470 µH | 0.90 Ω | 147.655 Ω | 164.061 |
| 100 kHz | 220 µH | 0.75 Ω | 138.230 Ω | 184.307 |
| 500 kHz | 47 µH | 0.65 Ω | 147.655 Ω | 227.162 |
| 1 MHz | 10 µH | 0.42 Ω | 62.832 Ω | 149.600 |
Quality factor equation: Q = XL / R
Inductive reactance: XL = 2πfL
Combined form: Q = (2πfL) / R
Where:
Higher Q generally means lower internal loss. It often indicates better energy storage efficiency, sharper tuning response, and improved resonant circuit performance at the chosen operating frequency.
Inductor quality factor compares stored magnetic energy to resistive loss. A higher value means the inductor wastes less power at a specific frequency.
Inductive reactance rises with frequency, so Q usually increases when resistance stays similar. Real parts may later show losses from skin effect and core behavior.
Yes, this calculator works for RF estimates when you use consistent units and realistic series resistance. Always compare final values with manufacturer test data.
Enter the effective series resistance for the chosen operating frequency. DC resistance alone can understate loss at higher frequencies.
Not always. Higher Q reduces loss, but very high Q can narrow bandwidth. The best value depends on filtering, tuning, power, and transient goals.
It supports Hz, kHz, MHz, GHz for frequency; H, mH, µH, nH for inductance; and mΩ, Ω, kΩ for resistance.
Low Q usually means resistance is large compared with reactance. Increasing frequency or inductance may help, but part losses may still dominate.
No. This page uses the basic series-loss model. Near self-resonance, parasitic capacitance changes behavior and detailed component models become necessary.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.