The two-port network will be reciprocal if
A two-port network is considered reciprocal if the ratio of response at one port to excitation at the other port remains the same when the excitation and response ports are interchanged. Mathematically, this implies symmetry in certain network parameters.
Two-port network parameters like Z, Y, h, and ABCD can describe network behavior. Each parameter set has a unique condition for network reciprocity.
For the commonly used h-parameters (hybrid parameters), the condition for a network to be reciprocal is specifically related to the parameters $h_{12}$ and $h_{21}$.
This equation states that the reverse voltage gain ($h_{12}$), which relates the voltage at port 2 to the voltage at port 1, must be equal to the forward current gain ($h_{21}$), which relates the current at port 2 to the current at port 1.
Therefore, based on the analysis of h-parameters, the condition $h_{12} = h_{21}$ determines if the two-port network is reciprocal.
A two-port network has scattering parameters given \(\left[ s \right] = \left[ {\begin{array}{*{20}{c}} {{s_{11}}}&{{s_{12}}}\\ {{s_{211}}}&{{s_{22}}} \end{array}} \right]\). If the port 2 of the two-port is short-circuited, the s11 parameter for the resultant one-port network is
With 10 V dc connected at port A, the current drawn by 7 Ω connected at port B is
With 6 V dc connected at port A, 1 Ω connected at port B draws 7/3 A. If 8 V dc is connected to port A, the open circuit voltage at port B is
In a linear two – port network, when 10 V is applied to Port 1, a current of 4 A flows through Port 2 when it is short-circuited. When 5 V is applied to Port, a current of 1.25 A flows through a 1 Ω resistance connected across Port 2. When 3 V is applied to Port 1, then current (in Ampere) through a 2 Ω resistance connected across Port 2 is __________.
A network is said to be reciprocal if