2/A302www1002ww802½2 A120218 V什①5A502IAa) Around which mesh currents can KVL be applied?b) Using the variables i1, 12, 13, and 14 for the mesh currents:i) Express lA in terms of the mesh currentsii) Write the equations for the mesh currents from the current sourcesiii) Apply KVL to the loop(s) identified in step iiv) Write the equation relating the mesh currents using the simplest superloop

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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

Chapter2: Fundamentals

Section: Chapter Questions

Problem 2.39P

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lo R1 CR2 V alx ........ Figure Q2(b) : Two Closed Loops Circuit (i) Explain the steps required in supermesh analysis for Figure Q2(b). (ii) Determine the mesh currents using the Kirchhoff's Current Law (KCL) and Kirchhoff's Voltage Law (KVL) for Figure Q2(b).
In the circuit pictured the current through R1 is I1 = 6A in the direction shown. a) Determine the current I4. Describe choice of node or loop (including direction of travel). b) Determine the current I3. Describe choice of node or loop (including direction of travel). c) Determine the Determine the potential difference Vgd = Vg - Vd between points g and d.
R: R: In the circuit shown, EMF1 = 25.0 V EMF2 = 10.0 V R1 = 15.0 2 R2 = 25.0 2 R3 = 5.00 2 (a) Redraw the circuit, then identify and label all of the currents in the circuit. (b) Using Kirchhoff's Rules, set up the equations you would need to solve for the currents through each resistor. (c) Using the hint that the potential difference across R3 is 4.13 volts, and the current through R3 travels from left to right (a d), find the currents through R1, R2, and R3. (d) Find the potential differences across each of the resistors. (You already have the potential across R3.) (e) Find the power dissipated by each resistor.
Vi Ri Vo Il The elements in the circuit shown have the following values: R = 2570.11 N. R2 = 4277.34 N. R3 = 4236.39 N. R4 = 622.17 N. Vị = 102.816373 V. h = 0.0176 A. Determine the following: a.) Using any circuit method you prefer, solve for the voltage V, b.) Determine the current flowing through R4. c.) Determine the magnitude of the current flowing through the resistor R3 (Hint: Assume the current flows up through R3). d.) Determine the power dissipated by R4 (in Watts).
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2. a) Use Kirchhoff's current law to solve for the currents 11, 12, I3, I4, Is and I6 For the circuit-2.a). b) Find the equivalent resistance across terminal P and Q in Circuit-2b) if (i) Switch SI is ON, S2 is ON, S3 OFF and S4 OFF (ii) Switch S1 is ON, S2 is OFF, S3 ON and S4 ON (Values of all the Resistors are in Ohms).
consider the following circuit composed of three resistors and two batteries. each resistor has a resistance of 2.00 ohms. assume that the branch currents flow in the directions indicated in the figure. note that: I = 0.600 A I = 0.800 A E1= 10.0V R1= 10 ohms R3= 5 ohms Solve: a.) Write out the equation relating the currents by using the junction rule at node a. Additionally, what is the magnitude of I3? b.) What is the resistance of R2? c.) what is E2?
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R1 R3 V1 R2 RL RL The circuit on the left, as viewed by the load resistor RI , can be reduced via source transformations to a equivalent voltage source Vs in series with a resistor Rg. Given that V1= 17 V. 11= 3 A. R1=4 Ohms, R2= 6 Ohms, and R3= 9 Ohms, determine Ve. (NOTE: Only enter the value for Vs and not Re for your answer to the nearest single digit decimal place). (HINT: Be careful with the polarity of your voltage sources and direction of your current sources when doing your calculations). K< Question 4 of 6 7:54 PM A Moving to another question will save this response. 69°F 9/8/2021 P Type here to search 144
LO: 1, 2, 4,5,6: Figure shows the resistors from the previous two examples wired in a differentway—a combination of series and parallel. We can consider R1 to be the resistance of wiresleading to R2 and R3. (a) Find the total resistance. (b) What is the IR drop in R1? (c) Find thecurrent I2 through R2. (d) What power is dissipated by R2?
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