In an RLC series circuit, the voltage amplitude and frequency of the source are 100 V and 500 Hz, respectively, and R = 520 0, L = 0.22 H, and C = 2.8 PF.(a) What is the impedance of the circuit (in 0)?758.91(b) What is the amplitude of the current from the source (in A)?0.132X A(c) If the emf of the source is given by v(t) = (100 V)sin(1,000nt), how does the current vary with time? (Use the following as necessary: t. Assume i(t) is in amps and t is in seconds. Do not include units in your answer.)i(t) = (0.133) sin( 1000nt – 0.77)(d) Repeat the calculations with C changed to 0.28 µF.z =I, =Ai(t) -Additional Materials

Part (a) Given: The voltage of the circuit is V=100 V. The frequency of the source is f=500 Hz. The…

Answered: In an RLC series circuit, the voltage…

Similar questions

A LRC series circuit consists of a 1.50 µF capacitor, a 6.00 mH inductor, and a 71.0 0 resistor that are connected across an AC voltage supply with maximum voltage of Vmax = 13.0 V. (a) What must be the frequency of the AC voltage supply for the average power delivered to the circuit to be Vvrmsrms?
In an RLC series circuit, the voltage amplitude and frequency of the source are 240 V and 200 Hz, respectively, and: R = 800 N; L = 0.10 H; and C = 8.0 µF. a) What is the impedance of the circuit? Z = Ω b) What is the amplitude of the current through the resistor? Io = A c) What is the phase difference (in degrees) between the voltage and the current in the source? $ =
A 1.58 μF capacitor is connected as in the figure to an ac generator with Em = 40.0 V. What is the amplitude of the resulting alternating current if the frequency of the emf is (a)1.02 kHz and (b)9.80 kHz? (a) Number i (b) Number i ic vc Units Units
An LC circuit consists of a 2.97 mH inductor and a 5.04 µF capacitor. a) Find its impedance at 57.9 Hz. (b) Find its impedance at 11.6 kHz. (c) Now a 39.6 Ω resistor is added in series with the inductor and capacitor. Find the impedance of this RLC circuit at 57.9 Hz and 11.6 kHz.
A LRC series circuit consists of a 1.50 µF capacitor, a 6.00 mH inductor, and a 71.0 N resistor that are connected across an AC voltage supply with maximum voltage of Vmax = 13.0 V. (a) What must be the frequency of the AC voltage supply for the average power delivered to the circuit to be Vrms!rms?
The charge on the capacitor of an LC circuit with capacitance C and inductance L obeys the following equation. Find the maximum current in the circuit. q= Q cos [t/(LC)0.5] Q Q/(LC) 0.5 zero QQ²/(LC) 0.5 imax 1/(LC) 0.5
A resistor and capacitor are connected in series across an ac generator. The voltage of the generator is given by V(t)= Vo cos(wt), where Vo 120 V, w = 120m rad/s, R= 6000, and C= 6μF. (a) What is the magnitude of the impedance of the RC circuit? (b) What is the amplitude of the current through the resistor? (c) What is the phase difference between the voltage and current? Hint a. The magnitude of the impedance is b. The amplitude of the current through the resistor is c. The phase difference between the voltage and current is rad. (Take the positive phase difference to mean that voltage is leading the current by this phase difference.) Submit Question Q. mA, MacBook Pro
A resistor and capacitor are connected in series across an ac generator. The voltage of the generator is given by V(t) = Vo cos(wt), where Vo What is the magnitude of the impedance of the RC circuit? (b) What is the amplitude of the current through the resistor? (c) What is the phase difference between the voltage and current? 120 V, w = 120T rad/s, R = 600N, and C = 4.5µF. (a) Hint a. The magnitude of the impedance is Ω. b. The amplitude of the current through the resistor is mA. c. The phase difference between the voltage and current is rad. (Take the positive phase difference to mean that voltage is leading the current by this phase difference.)
For an RLC series circuit, the voltage amplitude and frequency of the source are 100 V and 250 Hz, respectively. The resistance and inductance are fixed at R = 2502 and L = 0.7 H. Find the average power dissipated in the resistor for the following values for the capacitance: (a) C = 58μF and (b) C = 5.8μF. Hint a. The power dissipated in the resistor for C = 58μF is b. The power dissipated in the resistor for C = 5.8μF is W. W.