Use Gauss Elimination method to solve the following systems of linear equations.x13x24x383x1-x2+5x374x1+5x2-7x3 = 2.

We will solve the given system of linear equations using the Gauss Elimination Method. The steps are…

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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

Chapter6: Power Flows

Section: Chapter Questions

Problem 6.10MCQ

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20 What is countertorque a measure of? PRACTICAL APPLICATIONS ou are working as an electrician in a large steel manufacturing plant, and Y in the of doing preventive maintenance on a large DC you are generator. You have megged both the series and shunt field windings and found that each has over 10 M2 to ground. Your ohmmeter, however, indicates a resistance of 1.5 2 across terminals S, and S,. The ohmmeter indicates a resistance of 225 N between terminals F, and F2. Are these readings normal for this type machine, or is there a likely problem? Explain your answer. process
You have developed an idea for using a poly Si surface‐ micromachined cantilever. Initially, you designed a process flow for creating this simple structure, and the process flow is detailed in the figure below. ( cross section view and top view)There are several critical errors with this process (things that won’t work or won’t produce the result). Please find the critical errors in this process flow and, where possible, suggest alternate approaches. Do not worry about the accumulation of errors, but rather treat each step assuming that the structure up to that step could be created.This structure is actually quite simple to make. Develop a simpler process flow and associated masks to create the final structure. Be sure to show cross‐sectional and planar views of all key steps in the process.
4. Which of the following is a mathematically incorrect operation and why? a) gradient of a divergence b) curl of a gradient c) gradient of a curl d) divergence of a curl
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4. Would you parallel a delta-delta (A - A) 3-phase transformer bank with a delta-wye (A - Y) bank, assuming their output and input terminal voltages are equal? Justify your answer by superimposing their separate vector diagrams. (Hint solve the short circuit current at the secondary for %Z = 5%) Ans. Isc=518% of secondary current
D = 0.9 1.5° and B = 150 65° has at the load end a The load voltage and current are V₁ and I₁ A' B' VL B][Y and evaluate these constants. C' D' IL A long line with A transformer having series impedance Zr Obtain expression for Vs and Is in the form 10067°. [$]-[ =
Using the mesh analysis equation for loop 2 what are the steps for conversion for the division of imaginary numbers with phasors?
A real transformer has Np-500, Ns-100, Rp-3.52, Rs-22, Xp=202, and Xs-82. A 65V RMS source and a 20225° load are connected to the transformer. Draw the circuit and calculate the magnitude of the voltage across the load.
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Assume 120Vrms is applied to the transformer primary (from P1 to P2). What is the expected secondary voltage measured from S1 to S2? 4:1 Np = 320 Ns = 80 S2 P20 80 Vrms 15 Vrms 30 Vrms 60 Vrms
The parameters of a certain linear transformer are R1 = 200 Q, R2 = 100 Q, L, = 9 H, L2 = 4 H, and k = 0.5. Rị is the resistance of the primary winding and L, is the self-inductance of the primary winding. R, is the resistance of the secondary winding and L2 is the self-inductance of the secondary winding. The transformer couples a load-impedance consisting of an 800 0 resistor in series with a 1 µF capacitor on the secondary to the sinusoidal voltage source on the primary. The 300 Vrms source has an internal impedance of 500 + j100 Q and a frequency of 400 rad/sec. a) Construct a frequency-domain equivalent circuit of the system. b) Calculate the self-impedance of the primary circuit. c) Calculate the self-impedance of the secondary circuit. d) Calculate the impedance reflected into the primary winding. e) Determine the Thevenin Equivalent Circuit with respect to the terminals of the load impedance.

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Use Gauss Elimination method to solve the following systems of linear equations. x13x24x3 8 3x1 -x2+5x3 7 4x1+5x2 - 7x3 = 2.