Q3. a) For the circuit shown in figure 3, use nodal analysis to obtain a complete set of circuit equations, presenting your answer in matrix form. Compute the potential across and the current flowing through the ZL element, given: IS = 12sin(wt) A, R1 = 30, R2 = 50, L1 =j4 02, L2 = j100 and ZL = (2+/2) 22 IS R1 m L2 Figure 3 R2 ZL

Q3. a) For the circuit shown in figure 3, use nodal analysis to obtain a complete set of circuit equations, presenting your answer in matrix form. Compute the potential across and the current flowing through the ZL element, given: IS = 12sin(wt) A, R1 = 30, R2 = 50, L1 =j4 02, L2 = j100 and ZL = (2+/2) 22 IS R1 m L2 Figure 3 R2 ZL

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter2: Fundamentals

Section: Chapter Questions

Problem 2.6P: (a) Transform v(t)=75cos(377t15) to phasor form. Comment on whether =377 appears in your answer. (b)...

See similar textbooks

Similar questions

A) find Ztot in rectangular form B) find Ztot in polar form C) find V1 or VL in polar for. ( use voltage divider rule or ohm law).
2, Zs Z7 Solve for: Solve for: h.) S5 i.) P6 j.) Q7 Given: E = 1002 – 90 volts Z4 = 42450 Z1 = 1200 Z5 = 5453.13N Z2 = 2436.87N Z6 = 62 – 90N Z3 = 32 - 30N Z, = 72750
NOTE: Polar form for Voltage & Current. Rectangular form for Impedance Find the total impedance of the circuit, total power (apparent) delivered by the current source, Draw the phasor diagram of the voltage and current at the source, the current passing through the R2 and L1 branch, Draw the phasor diagram of the voltage and current at the R2 and L1 branch. Also, is the circuit inductive, capacitive, or neither (resistive)?
transform the circuit in phasor domain representation a) Determine the value of branch current, I1 and I2b) Determine the value of voltage across resistor, R1, R2 and R3c) Determine the value of voltage across capacitor, C1 and C2d) Determine the value of voltage across inductor, L.
The characteristic equation of sixth order system is as below find the stability of system. + 2s° + 8s4 + 12s + 20s? + 16s + 16 = 0
Below 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.
Let: z1 = 1 – j3 ; z2 = -2 + j5 ; z3 = -3 – j4 Determine & create Argand diagram: z1 z2 / z1 + z2 z1 z2 z3
Calculate the steady state currents flowing through inductors L₁ and L₂ and the steady state voltage across capacitor C in the circuit L₁ mm Vs = 20 V L₁ = 4 mH R₁ = 1 A R₂ = 3 L₂= 7 mH C = 6 4F shown below: Ri wwwww HH C
What impedance vector - j25 represents:A. A pure resistance. C. A pure capacitance.B. A pure inductance. D. An inductance combined with a resistance.
Control Systems Write the state equations of the circuit shown in the figure. Obtain the Vout expression for the values of C=2F and L=3H for R=5 ohms. Obtain the Vout(t) expression by using the sum of residues method when the input voltage is a unit-step function. Comment on the stability of the system. Note:Please explain and explain in detail.
Figure 2 shows three "LC" circuits, two of them with capacitance capacitors "C" and the three with inductance coils "L", the three circuits are coupled by means of two capacitance capacitors "Cc". The currents that circulate through each mesh are those indicated in the figure: "I1", "I2" and "I3". Using Kirchhoff's law for voltages and taking into account the definition of current I = −dQ / dt, find the system of coupled equations of the system and then find the normal angular frequencies of the system.
Solve (A)the total impedance (B) the current Z3 And Z5 Write legible and show complete solution.