Can Thevenin theorem be applied on dependent sources?

Can Thevenin theorem be applied on dependent sources?

Thevenin’s theorem can be applied when analyzing a circuit with dependent sources. In this case, all independent sources are turned off and the RTh is calculated by applying a current source or voltage source at the open terminal. Nodal analysis can be used to find the voltage at the terminal.

How do you convert Norton’s equivalent circuit into Thevenin’s equivalent circuit?

Thevenin voltage is equal to Norton’s current times Norton resistance. Norton current is equal to Thevenin voltage divided by Thevenin resistance.

How do you find Thevenin equivalent resistance?

Find the Thevenin Resistance by removing all voltage sources and load resistor. Find the Thevenin Voltage by plugging in the voltages. Use the Thevenin Resistance and Voltage to find the current flowing through the load.

What is Thévenin’s theorem and Norton equivalent?

Thévenin’s And Norton Equivalent. hévenin’s and Norton’s equivalent are circuit simplification techniques that focus on terminal behavior. This Theorem says that any circuit with a voltage source and a network of resistors can be transformed into one voltage source and one resistor.

What is the Norton equivalent of the Norton circuit?

The Norton equivalent circuit represents a general circuit with an independent current source in parallel with the Norton equivalent Resistance. Norton current source ( ) is equivalent to the short-circuit current at the terminal a and b. Norton resistance is the same as the Thévenin resistance.

What is the equivalent of a Thevenin circuit?

A Thevenin equivalent circuit consists of a voltage source (V Th) in series with a resistor (R Th) where V Th is the open-circuit voltage at terminals A-B and R Th is the equivalent resistance at terminals A-B. This equivalent circuit can be seen in Figure 1 below.

Are Norton and Thevenin functionally equivalent to 1K resistors?

So to verify this I did out a “test” of sorts by hooking up the circuit, both in its original form and its Thevenin and Norton equivalents, at an arbitrary resistor (I chose 1k). These three should be functionally equivalent with respect to the 1k resistor, however as seen below that is not what I found:

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