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
Thevenin's Theorem
The question describes a fundamental concept in electrical circuit analysis concerning the simplification of linear two-terminal circuits. The theorem states that any complex linear circuit with two terminals can be replaced by a much simpler equivalent circuit. This equivalent circuit consists of a single voltage source connected in series with a single resistor.
The theorem further defines how to find the values for this equivalent circuit:
This simplification is incredibly useful for analyzing how the circuit behaves when different loads are connected to its terminals, as you only need to analyze the simple Thevenin equivalent circuit rather than the original complex circuit.
Let's look at the provided options and see which one matches the description:
Based on the definitions, Thevenin's Theorem is the one that states a linear two-terminal circuit can be replaced by an equivalent circuit consisting of a voltage source \(V_{TH}\) in series with a resistor \(R_{TH}\), where \(V_{TH}\) is the open circuit voltage and \(R_{TH}\) is the input or equivalent resistance with independent sources turned off. Therefore, Thevenin's Theorem accurately describes the scenario.
______ 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.
According to the Thevenin's Theorem, any two terminal bilateral linear DC circuits can be replaced by an equivalent circuit consisting of:
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?
For finding Thevenin equivalent circuit, the Circuit Current Sources have been replaced by: