This series RLC circuit impedance calculator determines the impedance and the phase difference angle of a resistor, an inductor and a capacitor connected in series for a given frequency of a sinusoidal signal. The resonant frequency of the RLC circuit is a natural frequency with which the current in the circuit changes in time. With the RLC circuit calculator, you can calculate the resonant frequency and the Q-factor of any RLC circuit by providing capacitance, inductance and resistance values.. RLC circuit.

The resonant frequency for an RLC circuit is the same as a circuit in which there is no damping, hence undamped resonance frequency. ω = 2πf is the angular frequency in rad/s, . L is the inductance in henries (H),. The LC resonance frequency calculator is a calculator that computes the resonant frequency that is created from a single inductor and a single capacitor combined together. Select the value that you would like to calculate. Using our tool is a walk in the park: Enter the capacitor value. Where L = Inductance in microhenrys (µH) C = Capacitance in picofarads (pF) f = Frequency in megacycles (Mc) or megahertz (MHz). The LC resonant circuit is composed of 1 inductor and 1 capacitor. Using the Resonant Frequency Calculator. We quickly found out what the resonant frequency is: 11.863 kHz. A RLC circuit as the name implies consist of a Resistor, Capacitor and Inductor connected in series or parallel. A highly damped circuit will fail to resonate at all when not driven. Just like an RC circuit, oscillations are produced. The peak resonance frequency, on the other hand, depends on the value of the resistor and is described as the damped resonant frequency. RLC circuit frequency. Type the inductance. C is the capacitance in farads (F),. The circuit forms an Oscillator circuit which is very commonly used in Radio receivers and televisions. How to use the resonant frequency calculator. f is the frequency in hertz (Hz),. Z RLC is the RLC circuit impedance in ohms (Ω),. For example, our capacitance is equal to 1 μF. At a given frequency f, the reactance of the inductor and the capacitor will be: X L = 2πfL and X C = 1/2πfC And the total impedance of the circuit will be: Z = [(R 2) + (X L – X C) 2] 1/2 From these equations, we can understand easily that X L increases linearly with the frequency whereas the reactance X C varies inversely with frequency. Q is the quality factor of a parallel RLC circuit (dimensionless),. ω 0 is the resonant angular frequency in radian per second (rad/s),. R is the resistance in ohms (Ω),.
The angular frequency is also determined. This natural frequency is determined by the capacitance C and the impedance L.The resistance R is responsible for losses of energy which are present in every real-world situation. The resonant frequency calculator did the job!

Our inductor in our LC circuit equals 0.18 mH.