Why RLC is called acceptor circuit?

As a series resonance circuit only functions on resonant frequency, this type of circuit is also known as an Acceptor Circuit because at resonance, the impedance of the circuit is at its minimum so easily accepts the current whose frequency is equal to its resonant frequency.

What does RLC stand for in electronics?

RLC. Resistance, Inductance, Capacitance (electric circuit)

Which of the following is always used as a vector reference in an RLC circuit?

voltage
2. In an RLC circuit, which of the following is always used as a vector reference? Explanation: In an RLC circuit, the voltage is always used as a reference and according to the phase of the voltage, the phase of the other parameters is decided.

What is VS in RLC circuit?

Series RLC Circuit VL be the voltage across inductor, L. VC be the voltage across capacitor, C. XL be the inductive reactance. XC be the capacitive reactance.

What is VR in RLC circuit?

t. VR = VinR. R + XC + XL.

What are the applications of resonant RLC circuits?

Applications of the Resonant RLC Circuits. The resonant RLC circuits have many applications like. Oscillator circuit, radio receivers, and television sets are used for the tuning purpose. The series and RLC circuit mainly involves in signal processing and communication system.

Are series RLC circuits still used today?

In addition to parasitics, series RLC circuits are still used in many important areas. A series RLC circuit may be present in an integrated circuit or on a PCB layout. Some practical areas in a PCB layout include: Impedance matching networks for antennas.

What is the difference between series RLC and parallel RLC?

In some ways, a parallel RLC circuit behaves in the opposite manner as a series RLC circuit. In particular, the parallel circuit has an anti-resonance, where the impedance is maximized rather than minimized. However, at anti-resonance, the same power dissipation is observed in both types of circuits.

Can an RLC circuit be used as a low-pass filter?

An RLC circuit can be used as a low-pass filter. The circuit configuration is shown in Figure 6. The corner frequency, that is, the frequency of the 3 dB point, is given by. ω c = 1 L C . {\\displaystyle \\omega _ {\\mathrm {c} }= {\\frac {1} {\\sqrt {LC}}}\\,.}. This is also the bandwidth of the filter.