5. To receive AM radio, you want an RLC circuit that can be made to resonate at any frequency between 500 and 1650 kHz. This is accomplished with a fixed 1.00 μH inductor connected to a variable capacitor. What range of capacitance is needed? Frequency shifter will shift all the frequencies in the input signal up or down by a certain amount. This kind of shifting will ruin the harmonic content of the input signal, making it sound dissonant 13. An RLC series circuit has a 1.00 kΩ resistor, a 150 μH inductor, and a 25.0 nF capacitor. (a) Find the power factor at f = 7.50 Hz. (b) What is the phase angle at this frequency? (c) What is the average power at this frequency? (d) Find the average power at the circuit’s resonant frequency. RLC circuit resonance. Single Frequency Network and Multiple Frequency Network. RLC network transfer function

Calculating the Resonant Frequency of a High-Resistance Circuit. According to our simple equation above, the resonant frequency should be In a simple series LC circuit containing resistance (an RLC circuit), resistance does not produce antiresonance. Resonance still occurs when capacitive.. Parallel resonance or near-to-resonance circuits can be used to prevent the waste of electrical energy, which would otherwise occur while the inductor built its field or the capacitor charged and discharged. As an example, asynchronous motors waste inductive current while synchronous ones waste capacitive current. The use of the two types in parallel makes the inductor feed the capacitor, and vice versa, maintaining the same resonant current in the circuit, and converting all the current into useful work. In series RLC circuit, the total voltage is the phasor sum of voltage across resistor, inductor and capacitor. At resonance in series RLC circuit, both inductive and capacitive reactance cancel each other and we know that in series circuit, the current flowing through all the elements is same, So the voltage across inductor and capacitor is equal in magnitude and opposite in direction and thereby they cancel each other. So, in a series resonant circuit, voltage across resistor is equal to supply voltage i.e V = Vr. In series RLC circuit current, I = V / Z but at resonance current I = V / R, therefore the current at resonant frequency is maximum as at resonance in impedance of circuit is resistance only and is minimum. The above graph shows the plot between circuit current and frequency. At starting, when the frequency increases, the impedance Zc decreases and hence the circuit current increases. After some time frequency becomes equal to resonant frequency, at that point inductive reactance becomes equal to capacitive reactance and the impedance of circuit reduces and is equal to circuit resistance only. So at this point, the circuit current becomes maximum I = V / R. Now when the frequency is further increased, ZL increases and with increase in ZL, the circuit current reduces and then the current drops finally to zero as frequency becomes infinite.* So, this series RLC circuit provides the tunability at one particular frequency and this principle is used in radio communication for channel selection*. B.W= R/L = w/Q The timestamps for the different topics which are discussed in the video is given below: 0:45 What is Resonance in the RLC circuit

This article incorporates public domain material from the General Services Administration document: "Federal Standard 1037C". Oscillations in Electrical Circuits. Differential Equations of RLC. -Circuits. Electric oscillations can be excited in a circuit containing resistance R. , inductance L. is the resonant frequency of the circuit. Depending on the values of R,L,C. there may be three options RLC resonance PUBLIC. Created by. Circuit Lab (CircuitLab). Run the frequency domain analysis to see a sharp peak of about +36dB around 1MHz. That means that a signal around 1 MHz will get amplified by a factor of about 63x (10^(36/20) = 63) 2. Set the channel A AWG Min value to 0.5 and Max value to 4.5V to apply a 4Vp-p sine wave centered on 2.5 V as the input voltage to the circuit. From the AWG A Mode drop down menu select the SVMI mode. From the AWG A Shape drop down menus select Sine. From the AWG B Mode drop down menu select the Hi-Z mode. So I set the Circuit Type to Ladder (PRD) and the Frequency and Resonance to more neutral starting points. If you use Corpus, you love Corpus, and that probably means you already have your own preferences. For me, this means the Pipe Resonance Type and the Filter on and focused on lower..

The objective of this Lab activity is to study the phenomenon of resonance in RLC circuits. Determine the resonant frequency and bandwidth of the given network using the amplitude response to a sinusoidal source. Resonance (alternating-current circuits). Resonant circuits can generate very high voltages. Resonance is used for tuning and filtering, because it occurs at a particular frequency for given values of An RLC circuit (or LCR circuit) is an electrical circuit consisting of a resistor, an inductor, and a.. Unlike low frequencies, high frequencies are easily reproduced through smaller (and cheaper) speakers. Assuming your sound card is not prone to aliasing — please refer to the third section below — the weakest components in this test are your ears RLC parallel circuit. Electromagnetic oscillating circuit. Prism. Subtractive and additive color. Resonance. Galileo thermometer. Two-stroke engine

LMFC Single Frequency Series. Mini-Benchtop Stabilized Laser. Laser Vision Correction. Enhanced Magnetic Resonance Imaging (MRI). Dermatological Treatment. Microvia Drilling in Printed Circuit Boards (PCBs). Flex Circuit Machining. Ceramic Processing For other uses, see Resonance (disambiguation). Resonant redirects here. For the phonological term, see Sonorant. Increase of amplitude as damping decreases and frequency RLC circuit — A series RLC circuit: a resistor, inductor, and a capacitor An RLC circuit (or LCR circuit) is an electrical.. **Resonance** Science Foundation Annex: Circuit Matching Investigation Annex: Data Sheets - Part number 12.87153, 12.87148 and motional capacitance (C1) series resonance R1 max. aging at +25°C (first year) max. shunt model frequency operating temperature frequency tolerance at +25°C temperature tolerance (parabolic..

- An RLC circuit is an electrical circuit consisting of a resistor , an inductor , and a capacitor , connected in series or in parallel. The name of the circuit is derived from the letters that are used to denote the constituent RLC circuit. Introduction. Basic concepts. Resonance. Natural frequency. Damping
- 14.8 RLC Resonance: Tuning AC. We shall show later in this section that an RLC circuit, as in Figure 14.1, has its largest response at the resonant frequency. If the tuner response is too narrow in frequency, it will be able to pick up very weak signals, but it will not pick up enough of the..
- ating against signals of different frequencies
- Any time the resonance frequency of this circuit matches the frequency of any station or channel, that channel we receive. 3. Laser - The Laser is an An RLC circuit consists of resistance, inductance, and capacitance which is connected in series or in parallel in electrical resonance

The current at 60.0 Hz is the same (to three digits) as found for the capacitor alone in Example 2 from Reactance, Inductive, and Capacitive. The capacitor dominates at low frequency. The current at 10.0 kHz is only slightly different from that found for the inductor alone in Example 1 from Reactance, Inductive, and Capacitive. The inductor dominates at high frequency. in RLC circuits. Determine the resonant frequency and bandwidth of the. given network using the amplitude response to a sinusoidal source. For example, a resonant circuit, in. one of many forms, allows us to tune into a desired radio or television. station from the vast number of signals that are.. 1. An RL circuit consists of a 40.0 Ω resistor and a 3.00 mH inductor. (a) Find its impedance Z at 60.0 Hz and 10.0 kHz. (b) Compare these values of Z with those found in Example 1: Calculating Impedance and Current in which there was also a capacitor. At resonance, the circuit behaves like a resistive circuit. The frequency at which the resonance occurs is called the resonant frequency. A parallel RLC circuit is an example of a band-stop circuit response that can be used as a filter to block frequencies at the resonance frequency but allow.. **At the resonant frequency, we know cos ϕ = 1, and Irms was found to be 6**.00 A in Example 3: Calculating Resonant Frequency and Current. Thus, Pave = (3.00 A)(120 V)(1) = 360 W at resonance (1.30 kHz)

Return to Introduction to Electrical Engineering Lab Activity Table of Contents Return to Circuits Lab Activity Table of Contents This is an RLC circuit, which is an oscillating circuit consisting of a resistor, capacitor, and inductor connected in series. The resonance frequency depends on the capacitance and inductance in the circuit and is shown in the lower-right corner (as res.f) Figure 6: Cross section of a coaxial cable carrying high-frequency current.Electric field lines E (solid) and magnetic field lines B (dashed) are mutually perpendicular and perpendicular to the electromagnetic wave propagation, which is toward the viewer. Encyclopædia Britannica, Inc

Tuning instruments, science experiments (what's the resonant frequency of this wineglass?), testing audio equipment (how low does my subwoofer If you have pure-tone tinnitus, this online frequency generator can help you determine its frequency. Knowing your tinnitus frequency can enable you to.. * Set AWG channel A Min value to 1*.086 and Max value to 3.914. This will be a 1 Vrms (0 dBV) amplitude centered on the 2.5V middle of the analog input range. Set AWG A mode to SVMI and Shape to Sine. Set AWG channel B to Mode Hi-Z. Be sure the Sync AWG check box is selected. The resonance of a RLC circuit occurs when the inductive and capacitive reactances are equal in magnitude but cancel each other because they are 180 degrees apart in phase. When the circuit is at its resonant frequency, the combined imaginary component of the its admittance is zero, and only..

Explore the top 5000 words in English.. where ω = 2 π f {\displaystyle \omega =2\pi f\,} , in which f is the resonance frequency in hertz, L is the inductance in henries, and C is the capacitance in farads, when standard SI units are used. To calculate the resonant frequency, bandwidth and Q factor. 3. Expected Outcome of Experiment This experiment helps students understand the Students are also expected to find out the Q - factor and Bandwidth of series resonance circuit. 4. Brief Theoretical Description A circuit containing R..

You should now be able to press the green Run button and run the frequency sweep. After the sweep is completed you should see something like the screen shot in figure A1. You may want to use the LVL and dB/div buttons to optimize the plots to best fit the screen grid. 2. Suppose you have a motor with a power factor significantly less than 1. Explain why it would be better to improve the power factor as a method of improving the motor’s output, rather than to increase the voltage input. It is clear from the formula of capacitive reactance XC = 1 / 2πfC that, frequency and capacitive reactance are inversely proportional to each other. In case of DC or when frequency is zero, capacitive reactance becomes infinity and circuit behaves as open circuit and when frequency increases and becomes infinite, capacitive reactance decreases and becomes zero at infinite frequency, at that point the circuit acts as short circuit, so the capacitive reactance increases with decease in frequency and if we plot a graph between capacitive reactance and frequency, it is an hyperbolic curve as shown in figure above. Resonance frequency-retuned quartz tuning With the circuit connected to the ALM1000 as in figure 4, start the ALICE desktop software. Open the Bode plotting window.

Frequency response: Resonance, Bandwidth, Q factor. Resonance. Let's continue the exploration of the frequency response of RLC circuits by investigating the series RLC circuit shown on Figure 1 Resonance of a circuit involving capacitors and inductors occurs because the collapsing magnetic field of the inductor generates an electric current in its windings that charges the capacitor, and then the discharging capacitor provides an electric current that builds the magnetic field in the inductor. This process is repeated continually. An analogy is a mechanical pendulum, and both are a form of simple harmonic oscillator. Answer: d Explanation: At resonant frequency, the voltage across capacitor is equal to the voltage across inductor. If one of the parameters of the series RLC circuit is varied in such a way that the current in the circuit is in phase with the applied voltage, then the circuit is said to be in resonance 2. An RC circuit consists of a 40.0 Ω resistor and a 5.00 μF capacitor. (a) Find its impedance at 60.0 Hz and 10.0 kHz. (b) Compare these values of Z with those found in Example 1: Calculating Impedance and Current, in which there was also an inductor.The current is given by Ohm’s law. At resonance, the two reactances are equal and cancel, so that the impedance equals the resistance alone. Thus,

- Resonance of a circuit involving capacitors and inductors occurs because the collapsing magnetic field of the inductor generates an electric current in its windings that Resonance is used for tuning and filtering, because it occurs at a particular frequency for given values of inductance and capacitance
- We call this frequency resonant frequency. The dictionary defines resonance as, the state of a system in which an abnormally large vibration is The resonant frequency in an LC circuit is given by the formula Read more about sound resonance and parallel resonance and learn how it is valid in..
- 4. Vary the frequency of the sinewave on the AWG A menu from 500 Hz to 2.5 KHz in 100 Hz steps. For each frequency write down the P-P voltage for channel A and channel B and the A-B phase. Note at what frequency the voltage seen at the output of the circuit on Channel B, is maximum. This will be near the resonant frequency of the circuit. Note the phase should be nearly zero degrees at this frequency. Adjust the frequency in 10 Hz increments around where you see a maximum for CB P-P voltage until the A-B phase is exactly zero.

*3*. (a) 529 Ω at 60.0 Hz, 185 Ω at 10.0 kHz (b) These values are close to those obtained in Example 1: Calculating Impedance and Current because at low frequency the capacitor dominates and at high frequency the inductor dominates. So in both cases the resistor makes little contribution to the total impedance.Resonance voltages across the inductor and the capacitor, V L {\displaystyle V_{L}} and V C {\displaystyle V_{C}} , will be:

- Since resonance in series RLC circuit occurs at particular frequency, so it is used for filtering and tuning purpose as it does not allow unwanted oscillations that would otherwise cause signal distortion, noise and damage to circuit to pass through it. Summary For a series RLC circuit at certain frequency called resonant frequency, the following points must be remembered. So at resonance:
- RLC Resonant Circuits. Andrew McHutchon April 20, 2013. 1 Capacitors and Inductors. You must be able to calculate the resonant frequency for arbitrary RLC circuits. To see the resonance eect consider the ratio of the voltage across the reactive components to the input voltage
- The Resonance Phenomena for the Series RLC Circuit The magnitude of the voltage across the resistor can be written using equation (49) for the current. RLC circuit changes with frequency w. The most efficient transfer of power from the signal generator to. the RLC circuit occurs when the..
- 1. Set up the RLC circuit as shown in figure 4 on your solderless breadboard, with the component values RS = 100 Ω, R1 = 1 KΩ, C1 = 1 µF and L1= 20 mH.
- where f0 is the resonant frequency of an RLC series circuit. This is also the natural frequency at which the circuit would oscillate if not driven by the voltage source. At f0, the effects of the inductor and capacitor cancel, so that Z = R, and Irms is a maximum.
- ed by the design equation below. LC resonant circuits are useful as notch filters or band pass filters. The are also found in oscillator circuits. Enter in any two..
- Uses of series resonance circuit: • As frequency selection circuit in radio and TV tuner circuits. • As band pass filter circuit. Circuit Q or Q factor. A parallel L-C circuit in which magnitudes of capacitive and inductive reactances are exactly equal is known as parallel resonant circuit as mentioned above

Resonant circuits exhibit ringing and can generate higher voltages and currents than are fed into them. They are widely used in wireless (radio) transmission for both transmission and reception. *Power delivered to an RLC series AC circuit is dissipated by the resistance alone*. The inductor and capacitor have energy input and output but do not dissipate it out of the circuit. Rather they transfer energy back and forth to one another, with the resistor dissipating exactly what the voltage source puts into the circuit. This assumes no significant electromagnetic radiation from the inductor and capacitor, such as radio waves. Such radiation can happen and may even be desired, as we will see in the next chapter on electromagnetic radiation, but it can also be suppressed as is the case in this chapter. The circuit is analogous to the wheel of a car driven over a corrugated road as shown in Figure 4. The regularly spaced bumps in the road are analogous to the voltage source, driving the wheel up and down. The shock absorber is analogous to the resistance damping and limiting the amplitude of the oscillation. Energy within the system goes back and forth between kinetic (analogous to maximum current, and energy stored in an inductor) and potential energy stored in the car spring (analogous to no current, and energy stored in the electric field of a capacitor). The amplitude of the wheels’ motion is a maximum if the bumps in the road are hit at the resonant frequency.

- Перевод слова resonance, американское и британское произношение, транскрипция, словосочетания, примеры использования. acoustic resonance — акустический резонанс. - резонанс, резонон (элементарная частица)
- 12. An RLC series circuit has a 2.50 Ω resistor, a 100 μH inductor, and an 80.0 μF capacitor. (a) Find the power factor at f = 120 Hz. (b) What is the phase angle at 120 Hz? (c) What is the average power at 120 Hz? (d) Find the average power at the circuit’s resonant frequency.
- The tuned input circuit also shortens the HF return path between anode and cathode by preventing this HF current to follow the longer path via the transceiver. As modern transceivers have more than sufficient power, the flattening of the input impedance may also be obtained by extra loading..
- ates and after resonance, inductive reactance do

A single frequency wave will appear as a sine wave (sinosoid) in either case. From the distance graph the wavelength may be determined. Explain the relationship between distance, time, and frequency in determining wavelength or: What is the equation with frequency, distance, and time The resonance condition arises in the series RLC Circuit when the inductive reactance is equal to the capacitive reactance XL = XC or (XL - XC = 0). A series resonant circuit has the capability to draw At this condition, the circuit draws the maximum current. Also See: What is Resonant Frequency From the above discussion, it can be concluded that the inductive reactance is directly proportional to frequency and capacitive reactance is inversely proportional to frequency, i.e at low frequency XL is low and XC is high but there must be a frequency, where the value of inductive reactance becomes equal to capacitive reactance. Now if we plot a single graph of inductive reactance vs frequency and capacitive reactance vs frequency, then there must occur a point where these two graphs cut each other. At that point of intersection, the inductive and capacitive reactance becomes equal and the frequency at which these two reactances become equal, is called resonant frequency, fr. At resonant frequency, XL = XL At resonance f = fr and on solving above equation we get, RLC Series combinations. Now let's put a resistor, capacitor and inductor in series. At any given time, the voltage across the three where ωo and fo are the angular and cyclic frequencies of resonance, respectively. At resonance, series impedance is a minimum, so the voltage for a given current is a.. Schumann Resonance. At any given moment about 2,000 thunderstorms roll over Earth, producing some 50 flashes of lightning every second. This resonance provides a useful tool to analyze Earth's weather, its electric environment, and to even help determine what types of atoms and molecules..

At resonance, the series impedance of the two elements is at a minimum and the parallel impedance is at maximum. Resonance is used for tuning and filtering, because it occurs at a particular frequency for given values of inductance and capacitance. It can be detrimental to the operation of communications circuits by causing unwanted sustained and transient oscillations that may cause noise, signal distortion, and damage to circuit elements. High Frequency. for General Use. for DC-DC Converter. 1. Inductance: 3.3 to 470nH (Wide inductance ranges) 2. High self-resonant frequency characteristics 3. High Q value and highly stable inductance in circuit as function of frequency. The response of course starts at zero, reaches a. maximum value in the vicinity of the natural resonant LAMAR UNIVERSITY CIRCUITS LABORATORY EXPERIMENT 7: Resonance in RLC Circuits Objectives: Equipment: • Study the phenomenon of resonance in.. 5 Electrical Resonance—RLC circuits. 4) Transients--one other way to determine Q. When you strike a tuning fork, it vibrates at its natural frequency. 8 Electrical Resonance—RLC circuits. Appendix B Oscilloscope hints: The oscilloscope is an instrument that displays voltage on the y axis and time on.. If current varies with frequency in an RLC circuit, then the power delivered to it also varies with frequency. But the average power is not simply current times voltage, as it is in purely resistive circuits. As was seen in Figure 2, voltage and current are out of phase in an RLC circuit. There is a phase angleϕ between the source voltage V and the current I, which can be found from

Frequencies for equal-tempered scale, A4 = 440 Hz 10. An RLC series circuit has a 2.50 Ω resistor, a 100 μH inductor, and an 80.0 μF capacitor.(a) Find the circuit’s impedance at 120 Hz. (b) Find the circuit’s impedance at 5.00 kHz. (c) If the voltage source has Vrms = 5.60 V, what is Irms at each frequency? (d) What is the resonant frequency of the circuit? (e) What is Irms at resonance? The ALICE desktop software can make generating frequency and phase response plots much easier. Using the parallel resonate RLC circuit in figure 4 we can sweep the input frequency from 10 Hz to 5000 Hz and plot the signal amplitude of both channel A and B and the relative phase angle between channel B and A.

..Circuits Q.7CQ How do the resistance, capacitive reactance, and inductive reactance change when the frequency in a circuit is increased? Current Circuits Q.10CQ Two RLC circuits have different values of L and C. Is it possible for these two circuits to have the same resonance frequency As shown in this example, when the series RLC circuit is at resonance, the magnitudes of the voltages across the inductor and capacitor can become many times larger than the supply voltage. Here I0 is the peak current, V0 the peak source voltage, and Z is the impedance of the circuit. The units of impedance are ohms, and its effect on the circuit is as you might expect: the greater the impedance, the smaller the current. To get an expression for Z in terms of R , XL, and XC, we will now examine how the voltages across the various components are related to the source voltage. Those voltages are labeled VR, VL, and VC in Figure 1. Conservation of charge requires current to be the same in each part of the circuit at all times, so that we can say the currents in R, L, and C are equal and in phase. But we know from the preceding section that the voltage across the inductor VL leads the current by one-fourth of a cycle, the voltage across the capacitor VC follows the current by one-fourth of a cycle, and the voltage across the resistor VR is exactly in phase with the current. Figure 2 shows these relationships in one graph, as well as showing the total voltage around the circuit V = VR + VL + VC, where all four voltages are the instantaneous values. According to Kirchhoff’s loop rule, the total voltage around the circuit V is also the voltage of the source. You can see from Figure 2 that while VR is in phase with the current, VL leads by 90º, and VC follows by 90º. Thus VL and VC are 180º out of phase (crest to trough) and tend to cancel, although not completely unless they have the same magnitude. Since the peak voltages are not aligned (not in phase), the peak voltage V0 of the source does not equal the sum of the peak voltages across R, L, and C. The actual relationship isAn RLC circuit (or LCR circuit) is an electrical circuit consisting of a resistor, an inductor, and a capacitor, connected in series or in parallel. The RLC part of the name is due to those letters being the usual electrical symbols for resistance, inductance and capacitance respectively. The circuit forms a harmonic oscillator for current and resonates similarly to an LC circuit. The main difference stemming from the presence of the resistor is that any oscillation induced in the circuit decays over time if it is not kept going by a source. This effect of the resistor is called damping. The presence of the resistance also reduces the peak resonant frequency of damped oscillation, although the resonant frequency for driven oscillations remains the same as an LC circuit. Some resistance is unavoidable in real circuits, even if a resistor is not specifically included as a separate component. A pure LC circuit is an ideal that exists only in theory. Consider the Parallel RLC circuit of figure 1. The steady-state admittance offered by the circuit is:

Electrical resonance occurs in an electric circuit at a particular resonant frequency when the impedances or admittances of circuit elements cancel each other. In some circuits, this happens when the impedance between the input and output of the circuit is almost zero and the transfer function is close to one.[1] The field sweep will be repeated three times, and the resulting resonance trace is colored red. For visibility, the water proton signal displayed in the Since protons all have the same magnetic moment, we might expect all hydrogen atoms to give resonance signals at the same field / frequency values The resonant frequency, fr of parallel RLC circuit depends only on the inductance L and capacitance C. But, it is independent of resistance R. At resonance, the admittance of parallel RLC circuit reaches to minimum value. Hence, maximum voltage is present across each element of this circuit at.. The resonant frequency for an RLC circuit is the same as a circuit in which there is no damping, hence undamped resonance frequency. The peak resonance frequency, on the other hand, depends on the value of the resistor and is described as the damped resonant frequency

*The magnetic field in the inductor is built by the current, which is provided by the discharging capacitor*. Similarly, the capacitor is charged by the current produced by collapsing magnetic field of inductor and this process continues on and on, causing electrical energy to oscillate between the magnetic field and the electric field. In some cases, at certain frequency called resonant frequency, the inductive reactance of the circuit becomes equal to capacitive reactance which causes the electrical energy to oscillate between the electric field of the capacitor and magnetic field of the inductor. This forms a harmonic oscillator for current. In RLC circuit, the presence of resistor causes these oscillation to die out over period of time and is called damping effect of resistor. At resonance, the inductive reactance is equal to capacitive reactance and hence the voltage across inductor and capacitor cancel each other. The total impedance of circuit is resistance only. So, the circuit behaves like a pure resistive circuit and we know that in pure resistive circuit, voltage and the circuit current are in same phase i.e Vr, V and I are in same phase direction. Therefore, the phase angle between voltage and current is zero and the power factor is unity.where V0R, V0L, and V0C are the peak voltages across R, L, and C, respectively. Now, using Ohm’s law and definitions from Reactance, Inductive and Capacitive, we substitute V0 = I0Z into the above, as well as V0R = I0R, V0L = I0XL, and V0C = I0XC, yielding

This small value indicates the voltage and current are significantly out of phase. In fact, the phase angle is Frequency Response: It is a plot of the magnitude of the output Voltage of a resonance circuit as function of frequency. The response of course starts at zero, reaches a maximum value in the vicinity of the natural resonant frequency, and then drops again to zero as ω becomes infinite. The frequency response is shown in figure 2. The impedance of a series RLC circuit is given by. where ω is any frequency. For ω close to the resonant frequency ω0, Equation (12.23) does not yield very accurate results. Thus, Equation (12.26) may be put as, At resonance At 60.0 Hz, the values of the reactances were found in Example 1 from Reactance, Inductive, and Capacitive to be XL = 1.13 Ω and in Example 2 from Reactance, Inductive, and Capacitive to be XC = 531 Ω. Entering these and the given 40.0 Ω for resistance into [latex]Z=\sqrt{{R}^{2}+\left({X}_{L}-{X}_{C}\right)^{2}}\\[/latex] yields Electrical resonance occurs in an electric circuit at a particular resonant frequency when the impedances or admittances of circuit elements cancel each other. In some circuits, this happens when the impedance between the input and output of the circuit is almost zero and the transfer function is..

RLC Circuit Resonance. ELI the ICE Man. Power at Resonance. Find the resonant frequency of an LC series circuit. Resonance occurs when the reactance of the inductor is equal to that of the capacitor ωr represents the resonant frequency of the circuit, or the frequency of the applied.. Quirk is an open-source drag-and-drop quantum circuit simulator for exploring and understanding small quantum circuits. Escaped Link - Link to current circuit, without special characters that confuse forums

- And then at resonance is where we have the ratio is at its maximum, so the output amplitude is the largest with respect to the input amplitude. We looked at RLC circuits and we found that at low frequency, whether it was underdamped or overdamped, we had zero decibels at low frequency
- Exercise :: RLC Circuits and Resonance - General Questions. What is the resonant frequency in the given circuit
- Series Resonant (Series RLC)circuit in MATLAB/Simulink. Cite As. Mohammed Shariq Ayjaz (2020). Learn About Live Editor. Series Resonance MATLAB®/
- Resonant Circuit passes specified resonant frequency. Here I Explain Definition and Theory of Series and Setting desired resonance frequency from various frequencies by changing the values of capacitor Tags: bandwidth of rlc circuit explain parallel resonant circuit parallel resonant circuit..
- When alone in an AC circuit, inductors, capacitors, and resistors all impede current. How do they behave when all three occur together? Interestingly, their individual resistances in ohms do not simply add. Because inductors and capacitors behave in opposite ways, they partially to totally cancel each other’s effect. Figure 1 shows an RLC series circuit with an AC voltage source, the behavior of which is the subject of this section. The crux of the analysis of an RLC circuit is the frequency dependence of XL and XC, and the effect they have on the phase of voltage versus current (established in the preceding section). These give rise to the frequency dependence of the circuit, with important “resonance” features that are the basis of many applications, such as radio tuners.
- The Resonance condition of Series or Parallel AC Circuit has very important applications. There are some similarities and differences between Series At Resonance Condition, the power factor of the RLC parallel Circuit Also Unity(1). (2) The equation of Resonant Frequency of RLC series Circuit i
- f Frequency[1/s] fr Resonance frequency [1/s] G Conductance of the dielectric materials [Siemens/length] h Height of conductor over the The third chapter describes antenna, RLC circuit and antenna resonance. The fourth chapter gives detailed information about coaxial cable and..

Series Resonance vs Capacitance for Minimum Thickness. When circuit board area is tight or you need to match your stripline width, you can optimize the size and shape of required SLCs. • Operating Frequency up to 100 GHz. • Matching and Filtering Circuits. Selection Guide Resonance in AC circuits is analogous to mechanical resonance, where resonance is defined to be a forced oscillation—in this case, forced by the voltage If current varies with frequency in an RLC circuit, then the power delivered to it also varies with frequency. But the average power is not simply.. Cartridge Resonance Evaluator. To use the resonance evaluator simply enter your tonearm's effective mass in the text box and press submit. In the returned table, each column represents the cartridge and fastener weight as denoted at the top of the table, while each row represents the.. 1. What is the resonance angular frequency of the circuit? Express your answer in radians per second to three significant figures. If the voltage source operates at the resonance frequency, what maximum voltage amplitude can the source have if the maximum capacitor voltage is not exceeded

Consider the Parallel RLC circuit of figure 1. The steady-state admittance offered by the circuit is: Resonance occurs when the voltage and current at the input terminals are in Frequency Response: It is a plot of the magnitude of the output Voltage of a resonance circuit as function of frequency A pure LC circuit with negligible resistance oscillates at f0, the same resonant frequency as an RLC circuit. It can serve as a frequency standard or clock circuit—for example, in a digital wristwatch. With a very small resistance, only a very small energy input is necessary to maintain the oscillations. The circuit is analogous to a car with no shock absorbers. Once it starts oscillating, it continues at its natural frequency for some time. Figure 5 shows the analogy between an LC circuit and a mass on a spring. The characteristic equation is. Where. When. The equation only has one real root . The solution for. The I - t curve would look like. When. The equation has two real root . The solution for. The I - t curve would look like. When. The equation has two complex root . The solution for. The I - t curve would look like Resonance Tuner is Based on Resonance. Vary C to set resonance frequency to 103.7 (ugh!) Other radio stations. RLC response is less. ÎThe figure shows the current and emf of a series RLC circuit. To increase the rate at which power is delivered to the resistive load, which option should be taken

A RLC circuit (also known as a resonant circuit, tuned circuit, or LCR circuit) is an electrical circuit consisting of a resistor (R), an inductor (L), and a capacitor For example, AM/FM radios with analog tuners typically use an RLC circuit to tune a radio frequency. Most commonly a variable capacitor is.. Resonance in electrical circuit (RLC circuit) is a state which fulfils one of the three conditions: (1) Maximum impedance (anti resonance) or minimum impedance (series resonance). (2) Unity power factor condition i.e. the circuit appears as a pure resistance to the source. (3) Forced frequency (i.e..

- imum value for impedance, and a maximum value for Irms results. We can get an expression for f0 by taking
- 3. From the ALICE Curves drop down Menu select CA-V, and CB-V for display. From the Trigger drop down menu select CA-V and Auto Level. Set the Hold Off to 2 (mSec). Adjust the time base until you have at approximately two cycles of the sine wave on the display grid. From the Meas CA drop down menu select P-P under CA-V and do the same for CB. Also from the Meas CA menu select A-B Phase.
- At resonance, the current is greater than at the higher and lower frequencies considered for the same circuit in the preceding example.
- An RLC series circuit has a 40.0 Ω resistor, a 3.00 mH inductor, and a 5.00 μF capacitor. (a) Find the circuit’s impedance at 60.0 Hz and 10.0 kHz, noting that these frequencies and the values for L and C are the same as in Example 1 and Example 2 from Reactance, Inductive, and Capacitive. (b) If the voltage source has Vrms = 120 V, what is Irms at each frequency?
- where Io is the peak current and Vo is the peak source voltage. Impedance has units of ohms and is given by [latex]Z=\sqrt{{R}^{2}+\left({X}_{L}-{X}_{C}\right)^{2}}\\[/latex]. The resonant frequency f0, at which XL = XC, is [latex]{f}_{0}=\frac{1}{2\pi \sqrt{LC}}\\[/latex] In an AC circuit, there is a phase angle ϕ between source voltage V and the current I, which can be found from [latex]\text{cos}\varphi =\frac{R}{Z}\\[/latex], ϕ = 0º for a purely resistive circuit or an RLC circuit at resonance. The average power delivered to an RLC circuit is affected by the phase angle and is given by [latex]{P}_{\text{ave}}={I}_{\text{rms}}{V}_{\text{rms}}\cos\varphi\\[/latex], cos ϕ is called the power factor, which ranges from 0 to 1. Conceptual Questions 1. Does the resonant frequency of an AC circuit depend on the peak voltage of the AC source? Explain why or why not.
- 2. Plot the voltage response of the circuit and obtain the bandwidth from the half-power frequencies using equation (3).
- 15. Referring to Example 3. Calculating the Power Factor and Power, find the average power at 10.0 kHz.

The parallel RLC circuit is the dual of the series circuit. By dual we mean that the role of voltage and currents are interchanged. What's the highest resonance frequency we can achieve with a lumped component LC tank? Can we make C and L arbitrarily small circuits-rlc. An audio crossover circuit consisting of three LC circuits, each tuned to a different natural frequency is shown to the right. The inductors (L) are on the top of the circuit and the capacitors (C) are on the bottom RLC Resonance is a special frequency at which the electrical circuit resonates. The resonance of a series circuit occurs when the inductive reactance is exactly equal to capacitive reactance. However, the necessary condition is a phase difference of 180 degrees at which they should cancel each other Find resonance frequency using RLC Circuit Frequency Calculator. An LC circuit is otherwise called as resonant circuit. It is an electrical circuit used for generating signals or picking out the signals at a particular frequency Complete circuit. - Input balance. - DCP, Speaker protector which functions to disconnect the relay when the speaker output DC voltage is at least 2V. We will share the circuit to control and filter the low tone (Subwoofer), By using this subwoofer controller circuit you can add a more powerful bass..

The resonance of a series RLC circuit occurs when the inductive and capacitive reactances are equal in magnitude but cancel each other because they are 180 degrees apart in phase. The sharp minimum in impedance which occurs is useful in tuning applications We know that inductive reactance XL = 2πfL means inductive reactance is directly proportional to frequency (XL and prop ƒ). When the frequency is zero or in case of DC, inductive reactance is also zero, the circuit acts as a short circuit; but when frequency increases; inductive reactance also increases. At infinite frequency, inductive reactance becomes infinity and circuit behaves as open circuit. It means that, when frequency increases inductive reactance also increases and when frequency decreases, inductive reactance also decreases. So, if we plot a graph between inductive reactance and frequency, it is a straight line linear curve passing through origin as shown in the figure above.** In this paper the parametric resonance is exploited for analog filtering applications**, a RLC circuit is parametrically excited by a two-potential periodic For the same RLC series circuit having a 40.0 Ω resistor, a 3.00 mH inductor, a 5.00 μF capacitor, and a voltage source with a Vrms of 120 V: (a) Calculate the power factor and phase angle for f = 60.0Hz. (b) What is the average power at 50.0 Hz? (c) Find the average power at the circuit’s resonant frequency.

** The Resonance Phenomena for the Series RLC Circuit**. The impedance of the RLC circuit changes with w and so the load seen by the signal generator changes with frequency and the current changes as well Use the resonant frequency calculator to check out the resonant frequency in an LC circuit. The resonant frequency is a natural, undamped frequency of a system. If we apply a resonant Resonance in the LC circuit appears when the inductive reactance of the inductor becomes equal to.. Consider a RLC circuit in which resistor, inductor and capacitor are connected in series across a voltage supply. This series RLC circuit has a distinguishing property of resonating at a specific frequency called resonant frequency. In this circuit containing inductor and capacitor, the energy is.. Resonant Frequency Calculator Scroll down for instructions. This calculator can determine the resonant frequency of an LC circuit which basically is a circuit consisting of an inductor and a capacitor and is also known as a tuned circuit

For each frequency, we use [latex]Z=\sqrt{{R}^{2}+\left({X}_{L}-{X}_{C}\right)^{2}}\\[/latex] to find the impedance and then Ohm’s law to find current. We can take advantage of the results of the previous two examples rather than calculate the reactances again. A network is in resonance when the voltage and current at the network input terminals are in phase and the input impedance of the network is purely resistive. The resonant frequency of RLC circuit is. Here, L is the inductance and C is the capacitance of the RLC circuit 6. Suppose you have a supply of inductors ranging from 1.00 nH to 10.0 H, and capacitors ranging from 1.00 pF to 0.100 F. What is the range of resonant frequencies that can be achieved from combinations of a single inductor and a single capacitor?

Parallel resonant crystals are intended for use in circuits which contain reactive components contained within the feedback loop of the oscillator circuit. If the application requires a parallel Aging: Aging refers to the cumulative change in frequency experienced. by a crystal unit over time As in all the ALM labs we use the following terminology when referring to the connections to the M1000 connector and configuring the hardware. The green shaded rectangles indicate connections to the M1000 analog I/O connector. The analog I/O channel pins are referred to as CA and CB. When configured to force voltage / measure current -V is added as in CA-V or when configured to force current / measure voltage -I is added as in CA-I. When a channel is configured in the high impedance mode to only measure voltage -H is added as CA-H. Resonance in RLC Series AC Circuits. How does an RLC circuit behave as a function of the frequency of the driving voltage source? If current varies with frequency in an RLC circuit, then the power delivered to it also varies with frequency. But the average power is not simply current times..

1. Find the resonant frequency, ωo using equation (1) and compare it to the experimental value in both cases. The resonance frequency is about 15.9 kHz. Remember that at this frequency we expect the current to have a maximum, that is, the current amplitude should be at its highest if we apply a sinusoidal voltage (u) whose frequency is the same as the resonance frequency 14. An RLC series circuit has a 200 Ω resistor and a 25.0 mH inductor. At 8000 Hz, the phase angle is 45.0º. (a) What is the impedance? (b) Find the circuit’s capacitance. (c) If Vrms = 408 V is applied, what is the average power supplied?

The combined effect of resistance R, inductive reactance XL, and capacitive reactance XC is defined to be impedance, an AC analogue to resistance in a DC circuit. Current, voltage, and impedance in an RLC circuit are related by an AC version of Ohm’s law:We see that the resonant frequency is between 60.0 Hz and 10.0 kHz, the two frequencies chosen in earlier examples. This was to be expected, since the capacitor dominated at the low frequency and the inductor dominated at the high frequency. Their effects are the same at this intermediate frequency.

A low pass filter only passes signals below its cutoff frequency and weakens the components above it. Here's how to calculate the different variants of a passive low pass filters. The coil is more responsive to the increase in frequency than an ohmic resistance Resonance in AC circuits is analogous to mechanical resonance, where resonance is defined to be a forced oscillation—in this case, forced by the voltage source—at the natural frequency of the system. The receiver in a radio is an RLC circuit that oscillates best at its f0. A variable capacitor is often used to adjust f0 to receive a desired frequency and to reject others. Figure 3 is a graph of current as a function of frequency, illustrating a resonant peak in Irms at f0. The two curves are for two different circuits, which differ only in the amount of resistance in them. The peak is lower and broader for the higher-resistance circuit. Thus the higher-resistance circuit does not resonate as strongly and would not be as selective in a radio receiver, for example.

Now we need to find total impedance of RLC circuit. This frequency is known as resonance frequency. Solved Example For You. Q1: An LCR series circuit with inductance 1mH, capacitance Ans: Maximum current will be drawn in circuit in case of resonance frequency which is given b No, the resonant frequency of a RLC series circuit is only dependant on L and C. R will be the impedance of the circuit at resonance. In a series rlc circuit XL=XC.therefore, impedance z is minimum and z=r.since the impedance is minimum,current in the.. Is it safe to consider the **resonance** **frequency** of a second order **RLC** **circuit** to be alway equal to 1/sqrt(LC) or the transfer function has to be calculated? When there are three active components such for example for the case of bridged-T **RLC** network as is shown in the figure, is the **resonance**..

11 The Series RLC Resonance Circuit. 'Resonant LLC Converter: Operation and Design 250W 33Vin 400V out Design Example'AN2012-09 Sam Abdel-Rahman, Infineon Technologies North America (IFNA) Corp Irms was found to be 0.226 A in Example 1: Calculating Impedance and Current. Entering the known values gives3. An LC circuit consists of a 3.00mH inductor and a 5.00 μF capacitor. (a) Find its impedance at 60.0 Hz and 10.0 kHz. (b) Compare these values of Z with those found in Example 1: Calculating Impedance and Current in which there was also a resistor.

A series RLC circuit has resistance of 4 Ω, and inductance of 500 mH, and a variable capacitance. Supply voltage is 100 V alternating at 50 Hz. At resonance X L = X C {\displaystyle X_{L}=X_{C}} . The capacitance required to give series resonance is calculated as: And that frequency is known as the resonant frequency. At the resonant frequency, The capacitive reactance and inductive reactance are equal. This video will be helpful to all students of science and engineering in understanding the concept of resonance in the series RLC circuit This page is a web application that design a RLC low-pass filter. Use this utility to simulate the Transfer Function for filters at a given frequency, damping ratio ζ, Q or values of R, L and C. The response of the filter is displayed on graphs, showing Bode diagram, Nyquist diagram, Impulse response and Step..

7. What capacitance do you need to produce a resonant frequency of 1.00 GHz, when using an 8.00 nH inductor?How does an RLC circuit behave as a function of the frequency of the driving voltage source? Combining Ohm’s law, Irms = Vrms/Z, and the expression for impedance Z from [latex]Z=\sqrt{{R}^{2}+\left({{X}_{L}}-{{X}_{C}}\right)^{2}}\\[/latex] gives An RLC circuit involves more complicated equations—those of second order differentials—while the circuits from the prior two lab experiments were of first order. The resonance in an AC circuit implies a characteristic & exclusive frequency that is determined by the resistor, inductor, and capacitor values Measurement of the RLC resonance curve 1. Connect the function generator across your RLC series circuit such that all three elements are in the circuit. 2. How does the current vary with changing frequency in both RC and RL circuits based on your results in part I and II

A resonant circuit, also called a tuned circuit consists of an inductor and a capacitor together with a voltage or current source. It is one of the most important circuits used in electronics. For example, a resonant circuit, in one of many forms, allows us to tune into a desired radio or television station from the vast number of signals that are around us at any time. Is it safe to consider the resonance frequency of a second order RLC circuit to be alway equal to 1/sqrt(LC) or the transfer function has to be calculated? When there are three active components such for example for the case of bridged-T RLC network as is shown in the figure, is the resonance.. RLC Circuits. 2. The solution for sine-wave driving describes a steady oscillation at the frequency of the driving voltage This identifies the resonance frequency, in Hertz. Next, you should plot vC as a function of frequency, taking care to get enough data around the resonance frequency to clearly..

** EE11: Resonance in RLC circuits M**. B. Patil Deartment of Electrical Engineering Indian Institute of Technology Bombay I V R V L V C I = I m = R + jωl + 1/jωC. * The above condition is called resonance, and the corresonding frequency is called the resonance frequency (ω ). ω = 1/ LC Demonstrating resonance phenomena in RLC circuits. Measurements of resonance characteristics and their comparison with theory. In this set of experiments you will explore resonance in a series RLC circuit, which have the resonance in relatively low and easy to handle frequency range RLC Resonant frequency Formula RLC Resonance is a special frequency at which the electrical circuit resonates. The value of RLC frequency is determined by the inductance and capacitance of the circuit. Resonance occurs in series as well as in parallel circuits Resonance occurs when the voltage and current at the input terminals are in phase. This corresponds to a purely real admittance, so that the necessary condition is given by:

In Series RLC circuit impedance is minimum and current is maximum. And at resonance the circuit is purely resistive hence it has unity power factor. Answer: Below the resonant frequency the nature of the series RLC circuit nature is capacitive similarly above the resonant frequency the nature of the.. Electrical Resonance—RLC circuits. Purpose: To investigate resonance phenomena that result from forced motion near a system's natural frequency. Theory: You are already familiar with the concept of resonance. For example, if you pluck a string on an instrument it will vibrate at its resonant.. Use the Start Frequency button to set the frequency sweep to start at 10 Hz and use the Stop Frequency button to the sweep to stop at 5000 Hz. Under the Sweep Gen drop down menu select CHA as the channel to sweep. Also use the Sweep Steps button to enter the number of frequency steps, use 400 as the number.

1 Purpose: To investigate resonance phenomena that result from forced motion near a system's natural frequency. In this case the system will be a variety of RLC circuits. Theory: You are already familiar with the concept of resonance. For example, if you pluck a string on an instrument it will vibrate at its.. Resonant Frequency. Resonance occurs in an AC circuit when inductive reactance and capacitive Resonant frequency (fRes) is the frequency at which resonance occurs, or where XL = XC . Impedance in RLC CircuitsElectrical TheoryImpedance in an R-C-L series circuit is equal to the.. Resonance in an AC Circuit. Resonance occurs at the frequency ωo. where the current has its maximum value. An airport metal detector (see page 1003) is essentially a resonant circuit. The portal you step through is an inductor (a large loop of conducting wire) within the circuit 11. An RLC series circuit has a 1.00 kΩ resistor, a 150 μH inductor, and a 25.0 nF capacitor. (a) Find the circuit’s impedance at 500 Hz. (b) Find the circuit’s impedance at 7.50 kHz. (c) If the voltage source has Vrms = 408 V, what is Irms at each frequency? (d) What is the resonant frequency of the circuit? (e) What is Irms at resonance?

To experimentally determine the resonance frequency in a series RLC circuit and compare this to the expected resonance value. The voltage through an RLC series circuit will be measured as a function of frequency for a fixed applied voltage. The frequency for which the rms voltage attains a.. The three circuit elements can be combined in a number of different topologies. All three elements in series or all three elements in parallel are the simplest in concept and the most straightforward to analyse. There are, however, other arrangements, some with practical importance in real circuits. One issue often encountered is the need to take into account inductor resistance. Inductors are typically constructed from coils of wire, the resistance of which is not usually desirable, but it often has a significant effect on the circuit. For an RLC series circuit, at resonance the inductive and capacitive reactance are equal. 2. How the RLC series circuit behaves for the frequencies above and below the resonant frequencies. 34. Find the resonant frequency in the ideal parallel RLC circuit with L=40 mH and c=0.01μF

Through resonance, a comparatively weak vibration in one object can cause a strong vibration in another. Learn more about resonance. Resonance, An object free to vibrate tends to do so at a specific rate called the object's natural, or resonant, frequency The phase angle is close to 90º, consistent with the fact that the capacitor dominates the circuit at this low frequency (a pure RC circuit has its voltage and current 90º out of phase). The current in a circuit is caused by the voltage, much like the water flow in the pipes is caused by the pump. We use the conductors in the circuit for electric current to pass easily. Resistance depends on the structure of the material: If a material has more free electrons like metals, it will act as a conductor

The resonant condition may be achieved by adjusting L, C, or ω. Keeping L and C constant, the resonant frequency ωo is given by: which is the impedance of an RLC series AC circuit. For circuits without a resistor, take R = 0; for those without an inductor, take XL = 0; and for those without a capacitor, take XC = 0. The two additional frequencies ω1 and ω2 are also indicated which are called half-power frequencies. These frequencies locate those points on the curve at which the voltage response is 1/sqrt(2) or 0.707 times the maximum value. They are used to measure the band-width of the response curve. This is called the half-power bandwidth of the resonant circuit and is defined as: An AC circuit consists of combinations of circuit elements and an AC generator or an AC source, which provides the alternating current. The important quantity in an AC circuit is a special kind of average value of. current, called the rms current — the direct current that dissipates the same For the same RLC series circuit having a 40.0 Ω resistor, a 3.00 mH inductor, and a 5.00 μF capacitor: (a) Find the resonant frequency. (b) Calculate Irms at resonance if Vrms is 120 V.

Explore Simple Electronics Circuits and Mini Projects Ideas. These free electronic circuits are properly tested and can be found with schematic diagrams, breadboard image or PCB, a detailed explanation of working principle and a demonstration video Information. **RLC** **Circuits** and **Resonance** MCQ. You have already completed the quiz before. Hence you can not start it again. To tune a parallel resonant **circuit** to a higher **frequency**, the capacitance should be. 1. decreased. 2. replaced with inductance In both cases, the result is nearly the same as the largest value, and the impedance is definitely not the sum of the individual values. It is clear that XL dominates at high frequency and XC dominates at low frequency.

For example, at the resonant frequency or in a purely resistive circuit Z = R, so that [latex]\text{cos}\varphi =1\\[/latex]. This implies that ϕ = 0º and that voltage and current are in phase, as expected for resistors. At other frequencies, average power is less than at resonance. This is both because voltage and current are out of phase and because Irms is lower. The fact that source voltage and current are out of phase affects the power delivered to the circuit. It can be shown that the average power isBoth the current and the power factor are greater at resonance, producing significantly greater power than at higher and lower frequencies.

Andres La Rosa. Rlc series circuit resonance. (Complex impedance). We will use the resonance frequency to determine the inductance of a coil. The oscilloscope will be used to measure the phase lags between the voltage and the current In a series RLC circuit there becomes a frequency point were the inductive reactance of the inductor becomes equal in value to the capacitive reactance Series Resonance circuits are one of the most important circuits used electrical and electronic circuits. They can be found in various forms such as..

Thus cos ϕ is called the power factor, which can range from 0 to 1. Power factors near 1 are desirable when designing an efficient motor, for example. At the resonant frequency, cos ϕ = 1.Entering the given values for L and C into the expression given for f0 in [latex]{f}_{0}=\frac{1}{2\pi\sqrt{LC}}\\[/latex] yields Assess the resonance frequency of the RLC circuit connected according to the picture. The current and the voltage in the circuit must be in phase at the resonance frequency. That means that the imaginary component of the complex admittance Y must be zero

Driver Attenuation Circuit. Impedance Equalization. Contour Network. * Required Parameter for Ported Box Only. * Resonance Frequency (Fb la résonance de Schumann

Scope traces are similarly referred to by channel and voltage / current. Such as CA-V , CB-V for the voltage waveforms and CA-I , CB-I for the current waveforms. There are many applications for this circuit. It is used in many different types of oscillator circuits. An important application is for tuning, such as in radio receivers or television sets, where they are used to select a narrow range of frequencies from the ambient radio waves. In this role the circuit is often referred to as a tuned circuit. An RLC circuit can be used as a band-pass filter, band-stop filter, low-pass filter or high-pass filter. The tuning application, for instance, is an example of band-pass filtering. The RLC filter is described as a second-order circuit, meaning that any voltage or current in the circuit can be described by a second-order differential equation in circuit analysis. 8. What inductance do you need to produce a resonant frequency of 60.0 Hz, when using a 2.00 μF capacitor?We are a participant in the Amazon Services LLC Associates Program, an affiliate advertising program designed to provide a means for us to earn fees by linking to Amazon.com and affiliated sites. Full disclaimer here.