The parameters in the circuit in the figure are R₁ = 25 , L = 35 mH, C = 50 nF, and R = 190 2. (Figure 1) Figure 10 1 of 1 >
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- The supply voltage of an inductive coil with a resistance of 35 ohms and an inductance of 92.84 millihenry has the equation e = 340 sin (377t). Determine the resulting current's equation. a.) i(t) = 6.867 sin (377t + 45°) b.) i(t) = 6.867 cos (377t - 45°) c.) i(t) = 6.867 cos (377t + 45°) d.) i(t) = 6.867 sin (377t - 45°)termining the impedance and current of the system, the voltage across the resistor, and the voltage across the inductor. Could you please forward the response as a print of a handwritten answer? I got these two answers earlier. Which of them would be correct Impedance Z= (1000 + j 90.836) ohm Current I= 0.219∠-5.19° A Voltage across resistor VR = 219.097∠-5.19° V Voltage across inductor VL = 165.195∠84.81° V Impedance will be Z= 1004.052 ∠ 5.12° Current will be i = 0.221 ∠ -5.19° A. Volatge across resistor will be VR = 211.9∠ -5.19° V Volatge across inductor will be VL = 165.12 ∠ 84.81°V32. A time domain circuit with v(t) = 100 sin(377t) in 5mS, what is the effective current if the load is 10 ohms? 6.14A 8.67A 7.07A 10A 36. In a series RL circuit, if cos θ = 0.707, the voltage ________ the current by _______. leads, 90 degrees lags, 90 degrees leads, 45 degrees lags, 45 degrees 37. What will happen when an ideal capacitor was installed in parallel with the load? system power factor decreases system power factor increases system will be under voltage system power loss increases 39. Phase angle in a balance circuit has a difference of __________ degrees. 60 90 30 120
- The parameters in the circuit are R1=0.1 Ω,ωL1=0.8 Ω, R2=24 Ω, ωL2=32 Ω, and VL=240+j0 V.1. Calculate the phasor voltage Vs.2. Connect a capacitor in parallel with the inductor, hold VL constant,and adjust the capacitor until the magnitude of I is a minimum.What is the capacitive reactance? What is the value of Vs?3. Find the value of the capacitive reactance that keeps the magnitudeof I as small as possible and that at the same time makes|Vs|=|VL|=240 VEx. 323. The CLCE is 4s^3+3s^2+2s+6=0. The first column of the Routh table is A,B,C,D. The second column is E,F,G,H. No row has been simplified. How many (n) rhp poles are indicated? Answers: C,D,E,F,G,H,n. ans:7You have conducted an experiment, a 20 uF capacitor, a 45 W lamp, a 0.6 H inductor with 35 ohm resistance, a 120 V 60 Hz AC sine wave has been connected in series. The attached picture is the parameters of each component: compute the following:1. Equivalent Impedance2. Phase angle3. Z(lamp) = R(lamp)4. Inductor Resitance, R_L5. Inductive Reactance X_L6. Inductor Impedance Z_L 7. Capacitive Reactance Z_C=X_C
- For the circuit shown, determine:a) Plot pole-zero diagram for H = I / Vsb) Based on H, calculate the forced response for i (t) to an excitation:Vs (t) = 5 e-3tsin (50t) cos (60t) [V]Three impedances are connected in series across a 100 V, 2 kHzsupply. The impedances comprise:(i) an inductance of 0.45 mH and 2 resistance,(ii) an inductance of 570 µH and 5 resistance, and(iii) a capacitor of capacitance 10 µF and resistance 3 .Assuming no mutual inductive effects between the two inductancescalculate (a) the circuit impedance, (b) the circuit current, (c) thecircuit phase angle and (d) the voltage across each impedance. Drawthe phasor diagram.[(a) 11.12 (b) 8.99 A (c) 25°550 lagging(d) 53.92 V, 78.53 V, 76.46 V]Three coils connected in series across a 100 V, 50 Hz supply have the followingparameters:R1 = 18 Ω, L1 = 0.012 H; R2 = 12 Ω, L2 = 0.036 H; R3 = 3.6 Ω, L3 = 0.072 HDetermine the potential drop and phase angle for each coil. USE SERIES AC CIRCUITS METHOD NOT KIRCHOFF LAWS. PLS SHOW COMPLETE SOLUTION AND ROUND OFF TO FOUR DECIMAL PLACES , WRITE LEGIBLY PLS INLUDE ALSO THE CIRCUIT DIAGRAM:
- A 300 Ω resistor is in series with a 0.140 H inductor and a 0.600 μF capacitor. A. Compute the impedance of the circuit at a frequency of f1 = 500 Hz and at a frequency of f2 = 1000 Hz. I already solved A: Z1 = 310, Z2 = 680 B. In each case, compute the phase angle of the source voltage with respect to the current. C. State whether the source voltage lags or leads the current at a frequency 500 Hz D. State whether the source voltage lags or leads the current at a frequency 1000 Hz(ii) For the circuit in Figure 2.0a: If v(t) = 10 cos(⍵t + 0º) volts, R = 510 Ω, and C = 0.22 µF; use your derived expressions to determine the magnitude ǁZǁ; the phase-angle, ƟZo and the magnitude, ǁIZǁ for each frequency, f listed in below Table 2.0. Recall: ⍵ = 2πf; and 1kHz = 103Hz = 1000Hz. frequency, f (kHz) magnitude, ǁIZǁ (mA) magnitude, ǁZǁ (kΩ) phase-angle, ƟZo (degrees) 0.1 0.5 1.0 5.0 10.0 50.0 200.0The resistance and inductance of a coil can be obtained by connecting the coil in series with a known resistance R and measuring the coil voltage Vcoil, the resistor voltage Vr and the total voltage V. The frequency must also be known, but the phase angles of the voltages are not known. Given that f = 60 Hz, R = 10 ohms, Vcoil = 22.4 V, Vr = 20 V and V = 36V. Calculate Xl and Xc