Updated
Using RLC impedance calculator
Find sinusoidal series RLC impedance: Z = R + j(2πfL − 1/(2πfC)).
Ideal series circuit at one frequency. Capacitance is in farads, inductance in henries. Negative phase is capacitive; positive phase is inductive. No parallel-network or component-rating model.
A worked example
Example inputs: resistance (ohms) = 3, frequency (hz) = 50, inductance (h) = 0, capacitance (f) = 0.000795774715459. Series impedance magnitude (ohms) = 5.
Before you use the result
Ideal series circuit at one frequency. Capacitance is in farads, inductance in henries. Negative phase is capacitive; positive phase is inductive. No parallel-network or component-rating model.
Example results for resistance (ohms)
These examples use Frequency (Hz): 50; Inductance (H): 0; Capacitance (F): 0.0007957747154594767. They are reference calculations, not recommended settings.
| Resistance (ohms) | Series impedance magnitude (ohms) |
|---|---|
| 1.5 | 4.27200187266 |
| 3 | 5 |
| 6 | 7.21110255093 |
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ToolOctopus. “RLC impedance calculator.” Updated 2026-09-26. https://tooloctopus.com/rlc-impedance-calculator.
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