A. Given The electric circuit 10 volts R-2 Path I R24 17 volts Path 2 R2 Path 3 14 volts You now have the following system of seven linear equations in the variables I, I2, Is, I4, Is and I6. 1 + 1, + 1. Is + 16 4- Is + 16 = 10 = 17 21, + 41, = 14 21, + 41, 41, + 1, + 21, + 2/, Using Gauss-Jordan elimination determine the currents I1, I2, I3, I4, Is and Is for the electrical

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A. Given The electric circuit
10 volts
R =2
Path 1
R2=4
17 volts
Path 2
R4=2
Rs =2
Path 3
14 volts
You now have the following system of seven linear equations in the variables I1, I2, I3, I4, Is and
I6.
I, + 1,
= 0
= 0
1 -
1, - 1,
I, + 1, = 0
14- 1 + 1, = 0
21, + 41,
= 10
= 17
21, + 416
41, + 1, + 21, + 215
= 14
Using Gauss-Jordan elimination determine the currents I1, I2, I3, I4, Is and Is for the electrical
network shown in Figure.
Transcribed Image Text:A. Given The electric circuit 10 volts R =2 Path 1 R2=4 17 volts Path 2 R4=2 Rs =2 Path 3 14 volts You now have the following system of seven linear equations in the variables I1, I2, I3, I4, Is and I6. I, + 1, = 0 = 0 1 - 1, - 1, I, + 1, = 0 14- 1 + 1, = 0 21, + 41, = 10 = 17 21, + 416 41, + 1, + 21, + 215 = 14 Using Gauss-Jordan elimination determine the currents I1, I2, I3, I4, Is and Is for the electrical network shown in Figure.
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