USE MESH ANALYSIS IN THE FIGURE SHOWS BELOW TO FIND THE VOLTAGE IN Z2.
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- Two impedances Z1 and Z2 are connected in parallel. Find the equivalent impedance, if Z1 =7 +j3 ohm and Z2 =17 -j13 ohm .Give example problems for impedances. Equation: Z = R ± jX or Z2 = R2 + X2If a load is symmetric with 50 ohm of series impedance and 13 ohms of mutual impedance, what are the sequence impedances? a. z11 = z22 = 63 ohm, z33 = 89 ohm, else 0 b. z11 = z22 = 33 ohm, Z00 = 76 ohm, else 0 c. z11 = z22 = 50 ohm, Z00 =89 ohm, else 0
- Q: For the following SLD, take Sg = 100 MVA and VB = 22 kV at Bus 1to:1. Draw the impedance diagram with all impedances in pu2. Find Em- 30 MVA40 MVA30 MVAX= j0.6 puX= j0.3 pu(40:15) kV18 kV(15:35) kVEgEmX= j0.3 pu(3+j4) QT.L50 MVA Ti Bus 1Bus 2 T2Load40 MVA23 kVBus 318 kVX = j0.5 pupf = 0.65 leadSolve the power triangle at Z3 using the following network law below. Thanks in advance!!!3.) Nodal AnalysisGiven:V1, V2, and V3 = 200∠0° V, 60 HzZ1 = 3+j5 ohmsZ2 = 4+j7 ohmsZ3 = 8+j6 ohmsZ4 = 5+j10 ohmsZ5 = 7+j8 ohmsUsing the node-voltage method, determine the magnitude of the phasor voltage V1; that is, find |V1| in Volts (peak). The values of the phasor voltage sources in the above diagram are VA = 3 and VB = 3 Volts. The resistor values are R1 = 4 Ω and R2 = 8 Ω, and X1 = 12 for the capacitor giving an impedance of -j12 Ω. Express your answer using 3 significant figures.
- Impedances Z2 and Z3 in parallel are in series with impedance Z1 across a 100 V, 50 Hz acsupply. Z1 =6.25 + j 1.25 ohm; Z2 = 5 + j0 ohm and Z3 = 5 – jXc ohm. Determine the value ofcapacitance of Xc such that the total current of the circuit will be in phase with the totalvoltage. When is then the circuit current and power.Solve the power triangle at Z2 using the following network law below.3.) Nodal AnalysisGiven:V1, V2, and V3 = 200∠0° V, 50 HzZ1 = 3+j6 ohmsZ2 = 5+j8 ohmsZ3 = 2+j3 ohmsZ4 = 8+j10 ohmsZ5 = 8+j4 ohms1. Three impedances Z1, Z2 and Z3 are delta-connected to a symmetrical 3-phase, 400 V supply of phase sequence RYB. Z1 = (8 – j 6) Ω and is connected between lines R and Y. Z2 = (6 + j 8) Ω and is connected between lines Y and B. Z3 = (10 + j 0) Ω and is connected between lines B and R. Calculate (i) line and phase currents (ii) power per phase (iii) total power. Verify the results by creating a MATLAB Simulink model and program. Obtain the plots for the currents and voltages. Repeat for a case when the same loads are now connected in star.
- Solve the power triangle at Z3 using the following network law below. Thanks in advance!!!1.) Kirchoff's LawGiven:V1, V2, and V3 = 200∠0° V, 60 HzZ1 = 3+j5 ohmsZ2 = 4+j7 ohmsZ3 = 8+j6 ohmsZ4 = 5+j10 ohmsZ5 = 7+j8 ohmsUse nodal analysis to calculate the node voltages in phasor form, and va(t) in steady state for the circuit below with R1=2Ω, R2=4Ω, C1=0.125F, L1=1H, vs(t)= 80cos(4t-600) V and is(t)= 5cos(4t-200) A.Solve (A)the total impedance (B) the current Z3 And Z5 Write legible and show complete solution.