Power System Analysis II
EE 605
Question
2072 ChaitraChapter 2: Load Flow Analysis2.1 Basic Complex Power Flow Equations for a Power System Networks
A three bus power system network in figure below. The bus admittance matrix (\(Y_{\text{Bus}}\)) of the system in per unit is:
[IMAGE: Figure from the original question paper (diagram referred to in the question); description to be added by admin.]
\(\displaystyle Y_{\text{Bus}} = \begin{bmatrix}4-j12 & -2+j6 & -2+j6 \\ -2+j6 & 4-j12 & -2+j6 \\ -2+j6 & -2+j6 & 4-j12\end{bmatrix}\)
The power and bus voltages in per unit are as follows;
| Bus No. | PLoad | QLoad | PGen | QGen |
|---|---|---|---|---|
| 1 | 0 | 0 | ? | ? |
| 2 | 0.7 | 0.5 | 0 | 0 |
| 3 | 0.6 | 0.3 | 0 | 0 |
The load flow analysis results are: \(V_1 = 1\angle 0^\circ\), \(V_2 = 0.92\angle -10^\circ\), \(V_3 = 0.95\angle\) [unclear] … [unclear] network real and reactive power losses. (Rest of this line is covered by a stamp in the scan.)
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