Example 1
f = 50 Hz, C = 1e-5 F -> Xc ≈ 318 Ω.
Type f [Hz] and C [F]. The calculator computes Xc = 1/(2πfC): 50 Hz and 10 µF (1e-5 F) is about 318 Ω, and 60 Hz at the same C is about 265 Ω. Zero farads does not divide.
Coil reactance: XL = 2πfL. Resonance: f = 1/(2π√LC).
Frequency f (Hz) and Capacitance C (F). The result shows up here.
Capacitive reactance is Xc = 1 / (2π f C). At 50 Hz and 1e-5 F (10 µF) you get about 318 Ω. At 60 Hz and the same C about 265 Ω. At 50 Hz and 1e-4 F about 31.8 Ω. Higher f, smaller Xc. At 1000 Hz and 1e-6 F about 159 Ω. At 50 Hz and 4.7e-4 F about 6.8 Ω.
The form has two fields: f in hertz and C in farads. Type 10 µF as 1e-5, not as 10. The result is in ohms. A comma, a period, and 1e-5 are the same C. 0.00001 also parses; 1e-5 is easier.
f and C must be positive. Zero does not divide. Both fields need a number before 318 Ω can appear. Reactance XL at one f and one L. Xc enters |Z| in AC; it does not replace R on the Ohm page.
XL = 2πfL is on the neighbouring page and rises with f. Here Xc falls with f. C = Q/U is capacitance in farads, not reactance. Resonance when Xc = XL is on f = 1/(2π√(LC)).
At 1000 Hz and 1e-5 F you get about 15.9 Ω. This calculator does not build a network. It takes one f and one C.
Type 50 and 1e-5, click Calculate, and match about 318 Ω. Then jump to 60 Hz at the same C and see 265 Ω. The header symbol does not charge the plates.
XC = 1 / (2πfC)
f > 0, C > 0. Unit of Xc: ohm (Ω).
Xc falls with f: Xc = 1/(2πfC). 50 Hz and 1e-5 F (10 µF) is about 318 Ω. 60 Hz and the same C is about 265 Ω.
f = 50 Hz, C = 1e-5 F -> Xc ≈ 318 Ω.
f = 60 Hz, C = 1e-5 F -> Xc ≈ 265 Ω.
f = 50 Hz, C = 1e-4 F -> Xc ≈ 31.8 Ω.
f = 1000 Hz, C = 1e-6 F -> Xc ≈ 159 Ω.
f = 1000 Hz, C = 1e-5 F -> Xc ≈ 15.9 Ω.
f = 1e6 Hz, C = 1e-9 F -> Xc ≈ 159 Ω.
f = 50 Hz, C = 4.7e-4 F -> Xc ≈ 6.8 Ω.
f = 20 Hz, C = 1e-4 F -> Xc ≈ 79.6 Ω.
Reactance is about 318 Ω. You compute 1 / (2π × 50 × 1e-5). 50 Hz mains, a 10 µF capacitor.
Frequency f [Hz], capacitance C [F]. Result Xc [Ω]. Type 10 µF as 1e-5, not as 10.
The calculator refuses zero farads. Xc = 1/(2πfC) at zero C does not exist.
Xc falls as f rises. XL = 2πfL grows with f. Another card and another formula, even though both give ohms.
Here reactance in an AC circuit. There capacitance from charge and voltage, with no frequency.
You get about 159 Ω. At 1000 Hz and 1e-5 F it is about 15.9 Ω: ten times C, one tenth the Xc.
Yes. 0.00001, 0,00001 and 1e-5 are the same C [F]. 1e-5 is easier.
At LC resonance. f = 1/(2π√(LC)) lives on the resonance page. Here you only compute Xc, with no L.
Reactance is about 6.8 Ω. A large capacitor on mains, a small Xc.
No. Xc is reactance, ohms without Joule heat. R = U/I on DC is another calculator.
The formula is the school one. Units follow SI; NIST SP 330 and BIPM define the measures, not your result.
Page updated in 2026.