With $10$ V dc connected at port A in the linear nonreciprocal two-port network shown below, the following were observed: (i) $1$ $\Omega$ connected at port B draws a current of $3$ A (ii) $2.5$ $\Omega$ connected at port B draws a current of $2$ A
To solve this problem, we need to analyze the given conditions for a linear two-port network.
Given the linear nature of the network, the relationship between the input voltage at port A and the output current at port B can be represented by:
I_B = \alpha V_A
where \alpha is a constant determined by the network's configuration.
**From the first condition: **
Solve for \alpha:
\alpha = \frac{7}{18}
**Find the open circuit voltage at port B when 8 V is at port A: **
For an 8 V source at port A,:
V_B = \beta \times 8 = 8
Thus, the open circuit voltage at port B when 8 V is applied to port A is 8 V.
**Therefore, the correct answer is 8 V.**
______ is an analytical method used to change a complex circuit into a simple equivalent circuit consisting of a single resistance in series with a source voltage.
If Thevenin's voltage is 89.3 volts and Thevenin's resistance is 46.98 ohms then what will be the maximum power delivered to the load present in the network?
Which of the following theorem states that "a linear two-terminal circuit can be replaced by an equivalent circuit consisting of a voltage source VTH in series with a resistor RTH", where VTH is the open circuit voltage at the terminals and RTH is the input or equivalent resistance at the terminals, when the independent sources are turned off
For finding Thevenin equivalent circuit, the Circuit Current Sources have been replaced by: