The network admittance matrix of a power system is presented in the following. There are two parallel
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The network admittance matrix of a power system is presented in the following. There are two parallel similar lines between the buses. If one of them is disconnected from bus 1 and then grounded, determine the updated network admittance matrix:
\[
\left[\mathrm{Y}_{\mathrm{Bus}}ight]=\left[\begin{array}{cc}
-j 10 & j 10 \\
j 10 & -j 10
\end{array}ight] \text { p.u. }
\]
1) \(j\left[\begin{array}{cc}-5 & 5 \\ 5 & -10\end{array}ight]\) p.u.
2) \(j\left[\begin{array}{cc}-20 & 20 \\ 20 & -20\end{array}ight]\) p.u.
3) \(j\left[\begin{array}{cc}-20 & 5 \\ 5 & -10\end{array}ight]\) p.и.
4) \(j\left[\begin{array}{cc}-5 & 5 \\ 5 & -5\end{array}ight]\) p.u.
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Related Book For
Power System Analysis Practice Problems, Methods, And Solutions
ISBN: 246726
2022 Edition
Authors: Mehdi Rahmani-Andebili
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