Consider Figure 2.9 of the text. Let the nodal equations in matrix form be given by Eq. (2.4.1) of the text. A. The element Y11 is given by (a) 0 (b) j13 (c)-j7 B. The element Y31 is given by (a) 0 (b) -j5 (c) j C. The admittance matrix is always symmetric square. (a) False (b) True Y12 Y22 Y31 Y13 Y23 YıN Y2N Vi0 V20 V30 Yiı I2 I3 Y21 ... Y32 Y33 Y3N Eq. (2.4.1): YN1 Yw2 YN3 YNN VNo IN FIGURE 2.9 -j2s Circuit of Figure 2.8 with equivalent 135 current sources replacing voltage sources. Admittance values are also shown. Via 3-10s V3-i1s V3 - j4S Es1 10

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Consider Figure 2.9 of the text. Let the nodal equations in matrix form be given by Eq. (2.4.1) of
the text.
A. The element Y11 is given by
(a) 0 (b) j13 (c)-j7
B. The element Y31 is given by
(a) 0 (b) -j5 (c) j
C. The admittance matrix is always symmetric square.
(a) False
(b) True
Y12
Y22
Y31
Y13
Y23
YıN
Y2N
Vi0
V20
V30
Yiı
I2
I3
Y21
...
Y32 Y33
Y3N
Eq. (2.4.1):
YN1
Yw2 YN3
YNN
VNo
IN
FIGURE 2.9
-j2s
Circuit of Figure 2.8
with equivalent
135
current sources
replacing voltage
sources. Admittance
values are also shown.
Via 3-10s
V3-i1s
V3 - j4S
Es1
10
Transcribed Image Text:Consider Figure 2.9 of the text. Let the nodal equations in matrix form be given by Eq. (2.4.1) of the text. A. The element Y11 is given by (a) 0 (b) j13 (c)-j7 B. The element Y31 is given by (a) 0 (b) -j5 (c) j C. The admittance matrix is always symmetric square. (a) False (b) True Y12 Y22 Y31 Y13 Y23 YıN Y2N Vi0 V20 V30 Yiı I2 I3 Y21 ... Y32 Y33 Y3N Eq. (2.4.1): YN1 Yw2 YN3 YNN VNo IN FIGURE 2.9 -j2s Circuit of Figure 2.8 with equivalent 135 current sources replacing voltage sources. Admittance values are also shown. Via 3-10s V3-i1s V3 - j4S Es1 10
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