Problem-Solving Strategy for applying the Norton's Theorem
STEP 1. It is essentially the same as that for Thévenin’s theorem, with the exception that we are dealing with the short-circuit current instead of the open-circuit voltage.
PROBLEM:
Note: This post is based on Irwin's Basic Engineering Circuit Analysis 11th ed.
If there are any errors in solution, please let me know in the comments
SOLUTION:
In the figure above, we can get
$I_{sc}=8mA$
Then we can determine $R_{Th}$ by replacing the voltage source with short circuit and the current sources with open circuits. Its value is
$R_{Th}=\frac{1}{\frac{1}{3k}+\frac{1}{6k}+\frac{1}{2k}}=1k\Omega$
Therefore, $I_o=8mA\times\frac{1k}{1k+4k}=1.6mA$
Related posts: Thevenin's Theorem
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