Regarding with two port electrical network

AI Thread Summary
The discussion centers on solving problems related to two-port electrical networks, specifically using Z parameters. The equations provided illustrate the relationship between voltage and current in the network, emphasizing the definitions of Z parameters under open-circuit conditions. The conversation also touches on Y parameters, noting that they can be derived from Z parameters by considering short-circuit conditions. A key point made is that in reciprocal circuits, the relationships Z12 = Z21 and Y12 = Y21 hold true. Overall, the participants confirm the interdependence of Z and Y matrices in two-port networks.
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my problems comes from one of a book how to solve this one this is regarding with two port electrical network
 

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For Z parameter

\left(\begin{array}{c}V_1\\V_2\end{array}\right)\;=\;\left(\begin{array}{cc}Z_{11} & Z_{12}\\Z_{21} & Z_{22}\end{array}\right)\;\left(\begin{array}{c}I_1\\I_2\end{array}\right)

V_1=Z_{11}I_1+Z_{12}I_2

V_2=Z_{21}I_1+Z_{22}I_2

Z_{11}=\left(\frac{V_1}{I_1}\right)_{I_2=0}\;\;,\;\;Z_{12}=\left(\frac{V_1}{I_2}\right)_{I_1=0} \;\;,\;\;Z_{21}=\left(\frac{V_2}{I_1}\right)_{I_2=0}\;\;,\;\;Z_{22}=\left(\frac{V_2}{I_2}\right)_{I_1=0}

For I=0 means open circuit.

For Y parameter just (I)=(Y)(V) and make one of the V=0 which is short circuit.

For transformer it is reciprocal circuit so Z12=Z21 and Y12=Y21.

I have not work out the detail, just use this on the transformer and it should work.
 
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thanks for your answer.but consider this
the circuit is reciprocal so that[y][/21]=[y][/12] , Am I right?
 
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