A resonance circuit having inductance and resistance 2 x 10-4* H and 6.28 2 respectively oscillates at 10 MHz frequency. The value of the quality factor of this resonator is _. [π = 3.14]
Q: An RLC series circuit is constructed with R = 170.0 0, C = 7.00 µF, and L= 0.54 H. The circuit is…
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Q: An RLC series circuit has a 1.08 kQ resistor, a 129 mH inductor, and a 23.0 nF capacitor. (a) What…
A: Solution: Given Values, R=1.08 K ohm L=129 mH C=23 nF
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Q: The current depends on frequency (ω). The circuit elements (inductor, resistor, capacitor) are…
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Q: What is the resonant angular frequency for an LC circuit if L = 30.3 H and C = 21.5x10-2 F? Assume…
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Q: A resonance circuit having inductance and resistance 2 x 10-4 H and 6.28 2 respectively oscillates…
A: Depending on the inductance and capacitance of the circuit, the response of the circuit to different…
Q: A series circuit containing inductance L1 = 1.7 H and capacitance C1 = 2.9 μF oscillates at angular…
A: Write the expression for the angular frequency .
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Q: The power factor of an L-R-C series circuit is 0.800. The angular frequency is 1.30 * 10^4 rad/s,…
A: Given data f=1.3×104 rad/sXL=7.5 mHXC=0.44 mF
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Q: Consider an LC circuit in which L = 520 mH and C = 0.110 pF. (a) What is the resonance frequency w?…
A: (a) the resonance frequency is, ωo=1LC=1520×10-3 H0.110×10-6 F=4.181×103 rad/s=4.181 krad/s (b)…
Q: A resonance circuit having inductance and resistance 2 x 10-4 H and 6.28 2 respectively oscillates…
A: The LCR series circuit is the circuit where inductor, capacitor and resistor all 3 are connected in…
Q: Consider an LC circuit in which L = 520 mH and C = 0.130 µF. (a) What is the resonance frequency wo?…
A: Given that L =520mH=520x10-3H C=0.130μF=0.130x10-6F
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Q: I am trouble understanding this circuit. Here, R= 25.0 ohms, L=30.0 mH and C=12.0µF. Additionally…
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Q: At what frequency (in Hz to 3 sig. figs.) is the reactance of a (2.3000x10^1)-mH inductor equal to…
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Q: In a purely inductive AC circuit as shown in the figure, AV = 100 V. max AVmax sin 2nft L ele (a)…
A: maximum Current = Imax = 3.2 Afrequency = f = 76 Hzangular frequency = W = = (2) (3.14) 76 =…
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A: Given that for RLC circuit: Z = R, So that means circuit is operating at the resonance frequency,…
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Q: Part (a) Calculate the impedance of the capacitor, in ohms. XC = ______ Part (b) Find the…
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Q: A series RLC circuit has a resonant frequency of 7.67 kHz. When it is driven at 10.9 kHz, it has an…
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Q: In a purely inductive AC circuit as shown in the figure, ΔVmax = 100 V. (a) The maximum current…
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Q: In a purely inductive AC circuit as shown in the figure, AVmax = 100 V. AVmax sin wt (a) The maximum…
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Q: Consider a series RLC circuit with R = 12.0 Ω, L = 0.400 H, C = 68 μF, and a maximum voltage of 250…
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Q: A series RLC circuit contains the following components: R = 150 Ω, L = 0.250 H, C = 2.00 μF, and a…
A: Since you have posted a question with multiple sub-parts , we will solve first three sub-parts for…
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- In a series circuit, R= 50 ohm, L= 4.0H and C = 12uF. When the source voltage operates at resonant frequency and current amplitude is 5.0 A . What is the voltage amplitude across the inductor?The current depends on frequency (ω). The circuit elements (inductor, resistor, capacitor) are fixed. If ℰ₀ = 136 volts, R = 6 Ω, L = 6 Henries, C = 1.324 Farads, calculate the frequency (ω) that gives the maximum current amplitude. (This is called the resonant frequency.)A series RLC circuit has resistance R = 14.0 2, inductive reactance X, = 28.0 N, and capacitive reactance X, = 16.0 Q. If the maximum voltage across the resistor is AV, = 135 V, find the maximum voltage across the inductor and the capacitor. (Due to the nature of this problem, do not use rounded intermediate values in your calculations-including answers submitted in WebAssign.) HINT (a) the maximum voltage across the inductor (in V) V (b) the maximum voltage across the capacitor (in V) V (c) What is the maximum current in the circuit (in A)? A (d) What is the circuit's impedance (in 2)?
- Consider the RLC series circuit shown in the Fig. 10 where R = 450 N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit overall impedance across the series of resistor, capacitor, and inductor, is most nearly (A) 2070 N. (B) 731 N. (C) 1270 N. (D) 1030 N. (E) 1460 N.For the circuit shown—consisting of a 5.1 ohm resistor, 180 × 10-6 H inductor, 85 × 10-6 F capacitor, and 4.5 Vrms AC source oscillating at 45 Hz: Part (a) What is the impedance? Z = Ω Part (b) What is the IrmsIrms under these conditions? Irms = AProblem 11: Part (a) Find its impedance Z at 55 Hz in Ω. Z = ______ Part (b) Find its impedance Z at 11 kHz in Ω. Z' = ______
- A generator connected to an RLC circuit has an rms voltage of150 V and an rms current of 39 mA. If the resistance in the circuitis 3.3 kΩ and the capacitive reactance is 6.6 kΩ, what is the inductive reactance of the circuit?A sinusoidal voltage Δv = 35.0 sin(100t), where Δv is in volts and t is in seconds, is applied to a series RLC circuit with L = 180 mH, C = 99.0 µF, and R = 67.0 Ω. (a) What is the impedance (in Ω) of the circuit? (b)What is the maximum current (in A)? (c)Determine the numerical value for ? (in rad/s) in the equation i = Imax sin(?t − ?).rad/s (d)Determine the numerical value for ? (in rad) in the equation i = Imax sin(?t − ?). rad (e) What If? For what value of the inductance (in H) in the circuit would the current lag the voltage by the same angle ? as that found in part (d)? H (f)What would be the maximum current (in A) in the circuit in this case? please fill the whole thing thank you.The current depends on frequency (ω). The circuit elements (inductor, resistor, capacitor) are fixed. If ℰ₀ = 140 volts, R = 5 Ω, L = 7 Henries, C = 3.373 Farads, calculate the frequency (ω) that gives the maximum current amplitude.