Find the stFeady stete Sountio mpresponngg a,b 2 = Vs (t) %3D where Vs = lo0Cos2t + 25 Sin 2t + 2ou Cos4t +25Sin4t and R= S0 SL and C=0.04 F Steady state soh 9 A Sin 24 +B Cos Zt + C Sinut + D Go,4t Plot Vs vs t use ExceI, 9 vst
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The equation are given as
Complementary function
So,
Particular solution
So, complete solution
+
In steady state, exponential part become zero, so
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- A voltage v(t) = 100 cos(60t + 20°)V is applied to a parallel combination of a 24-kΩ resistor and a 46- μμ F capacitor. Find the steady-state currents through the resistor and the capacitor. The steady-state currents through the resistor and the capacitor are iR = _____cos(60t + 20°) mA and iC = -______ sin(60t + 20°) mA."Find out the negative sequence components of the following set of three unbalanced voltage vectors: Va =10cis30° ,Vb= 30cis-60°, Vc=15cis145°" (THIS PROBLEM IS MULTIPLE CHOICE PLEASEE CHOOSE A LETTER BELOW AND PROVIDE YOUR CLEAR SOLUTION!) A "52.732cis45.05°, 52.732cis165.05°, 52.7327cis-74.95°" B "52.732cis45.05°, 52.732cis-74.95°, 52.7327cis165.05°" C "8.245cis-156.297°, 8.245cis-36.297°, 8.245cis83.703°" D "8.245cis-156.297°, 8.245cis83.703°, 8.245cis-36.297°"From the following circuit diagram. Determine the impedances for all the Circuit elements such as ZR1, ZR2 and so on. For part A the frequency (f) is f = 60Hz & part f = 100Hz. For both parts, you must redraw the circuit diagram, with all the found impedances shown. Show your final answers as phasor with rectangular coordinates. you must show all of your work for the complex math aswell.
- This question asks for the magnitudes and phase angles of V1 V2 V3 and V4, i couldn't get the right answers after a multiple tries, and i dont know where im messing up. ive been trying to set up a system of equations but it doesnt seem to be working.i (t) 40 2 cost A2 i (t) 30 2 cos(t 90) A2. Suppose thatFind i1 + i2。 3. A voltage source V is applied to a 100 μF capacitor.(1)Find the impedance of the capacitor.(2)Find the phasor current and phasor voltage.(3)Draw the phasor diagram.100cos200ut 4. Are the circuit voltages and impedancesgiven in the following diagrams correct?Z 7Ω U=14V ? Z 10Ω U=70V ?(a)34V1V26V8V+_U 6830V40V(b) 5. Are the circuit currents and impedancesgiven in the following diagrams correct?Z 2Ω I=8A ? Z 2Ω I=8A ?(c)4A4 4A4 A2IA1(d)4A4 4A4 A Z1 = (3+j4) Ω, Z2 = (8–j6) Ω, U 2200 V1 2 Find I , I , I .Z1 Z2 U+–I1 I 2 I,Express these sinusoids as phasors: Ans. (a) V = 7∠??°, (b) I = 4∠???°
- 2. A sinusoidal e.m.f. 110 sin 400t volts is connected in series in a circuit with an inductance of 0.1 henry , a re sistance of 10 ohms , and a capacitance of 250 * (10) ^ - 6 farad . Find the steady - state solutions of Q and I in terms of the time t. Also find the maximum values of the steady - state charge and current .A circuit is designed with an AC source of max voltage 12 and frequency 60 Hz. The circuit has a resistance of 1050 Ohms, an inductance of 0.06 Henrys, and a capacitance of 0.009 coulombs per volt. - omega for source in rad/s? - omegaR for circuit? -XL? -XC? -phi in radians? -Z? -imax?Supposed two voltage functions in the time domain are given by v(t) = 69√2 cos(wt) V and v2(t) = 69√2 cos(wt- 120°) V. Use the phasor polar form analysis to find the phasor polar form of V-V2, and the simplified time domain expression.
- The equivalent phasor domain representation of the equation of the current i = 60 Sin (100πt - 30°) mA isBelow is a circuit diagram. Determine the impedance of every circuit The components include ZR1, ZR2, ZL1, ZL2, ZC1, ZC2. Please redo the circuit diagram using these components.As impedances, they represent components. Express your final answers in complex terms.Using rectangular coordinates, measure impedances.In the circuit shown below, the AC voltage is V0 cos(ωt). Find: (a) The current I(t) through theresistor and capacitor, assuming no current is diverted into the branches on the right. Clearlyidentify the relative phase shift δ between the applied voltage and the current. (b) The voltage VR(t) across the resistor. Factor your answer out so that it is expressed in terms of the dimensionlessquantity ωRC. Graph the amplitude of VR(t) as a function of ωRC.