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The frequency of the sinusoidal voltage source in the circuit in Figure 1 is adjusted until...
2- A circuit across the terminals of a sinusoidal voltage source, as shown in Figure 2. The steady-state expression for the source voltage is v;=50.cos(1000t+20). (40 points) 12 mH 100 MF 10 Figure 2 a) Construct the frequency-domain equivalent circuit. b) Calculate the steady-state current i by the phasor method.
The sinusoidal voltage source in the circuit shown in Figure 1) is generating the voltage , 4cos 2000 V. The op amp is ideal Write the steady-state expression for v.() as vo(t) =V, cos(wt + ), where -180 < < 180° Suppose that R = 45 k2 Express your answer to three significant figures and include the appropriate units. ► View Available Hint(s) "! A V. - 0.812 RO? V Submit Previous Answers * Incorrect; Try Again; 9 attempts remaining...
6. In the circuit of Figure 6.21, the voltage source is VG 10 sin ot V, where the fre- quency of the source is 20 kHz. (a) Find the current through the resistor. b) Find the current through the inductor. (c) Find the amplitude of the total current flowing out of the source. (d) Find the phase between the voltage of the source and the current flowing through it. 32 mH
You have the following circuit in sinusoidal steady-state. Use phasor circuit analysis to find the time domain expression for the steady-state current, i(t), and steady-state voltages, VR(t), VC(t) and VL(t). Vs(t) = 50 cos(1000t) Volts. Problem 1 (20 points) You have the following circuit in sinusoidal steady-state. Use phasor circuit analysis to find the time domain expression for the steady-state current, i(t), and steady- state voltages, Vr(t), Vc(t) and Vl(t). Vs(t) = 50 cos(1000t) Volts. i(t) 100 12 25 mH...
Problem 4 For the circuit in Fig. 3, frequency w a) Draw the impedance model of the circuit for a source b) Convert the voltage lence) and redraw the impedance model; (using Thevenin and Norton equiva- Source into a current source c) Using the results from part (b), derive the expressions to determine the resonance frequency of the circuit in terms of the circuit parameters; e) We would like to have a resonance peak gain frequency of fo equal to...
3. Consider the AC circuit shown in the figure below, consisting of an alternating voltage source—of voltage V (t) = V0 cos (ωt)—a capacitor (of capacitance C), an inductor (of inductance L), and two resistors (of resistances R1 and R2). Also, note the highlighted points a and b in the circuit. (a) While explaining your reasoning, determine the necessary condition that must be satisfied between the circuit elements such that the potential difference between points a and b is zero...
Review I LUSIDIIS The circuit in (Figure 1) is operating in the sinusoidal steady state. Part A Find the steady-state expression for v. (t) if yg = 30 sin 50,000+ V. Suppose that v.(t) = V, cos(ut + o), where -180º < < 180°. Determine the values V, w, and . Express your answers using three significant figures separated by commas. Express Vo in volts, win radians per second, o in degrees. O ACO vec o a ? Figure <...
2. Consider the circuit shown in figure 2. The sinusoidal source is v()(5) sin (500t+90°) volts, R= 3Ω, L=12mH, and C=1000 μF. (a) Transform the circuit to the frequency domain. (b) Use phasors with the loop analysis to find the steady state expression for i(). (c) Find the average power absorbed by each passive circuit element (PR. P Pc), and also Pva We were unable to transcribe this image 2. Consider the circuit shown in figure 2. The sinusoidal source...
GRADE = 2/10 Part #1 (2/10) For the circuit shown below, find the frequency in Hertz (H), so that the current is in phase with the applied voltage (in other words, that the phase angle of the current is 100) 562 7 mH W- 10 cos wt v 202 87F f. 2040 82Hz Value is wrong: units are sensible SUBMIT
18. The circuit of Figure P10.18 operates in the sinusoidal steady state at a frequency of (1), = 2000 rad/sec, R, = R, = 10 S2, V:,, = 50 V, and I. = 22 - 53.13º A. Compute the phasor volt- age across R2 and then find the impedance Z(w). Now construct a simple series circuit that represents this impedance at (1) N Figure P10.18 ANSWER: 2 = 2.5 + 710 12