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Figure 2.74




                                                2.8.3 Norton’s Theorem

               We have seen earlier that in applying Thevenin’s theorem, a network is

               converted into a voltage source and an equivalent series resistance connected
               across two terminals of any resistance through which current has to be

               calculated.
                  In applying Norton’s theorem, a network is converted into a constant

               current source and a parallel resistance across the terminals of the resistance
               through which current has to be calculated. The Norton’s theorem is stated as
               follows:

                  Any two terminal networks consisting of voltage sources and resistances
               can be converted into a constant current source and a parallel resistance.

               The magnitude of the constant current is equal to the current which will flow
               if the two terminals are short circuited and the parallel resistance is the
               equivalent resistance of the whole network viewed from the open-circuited

               terminals after all the voltage and current sources are replaced by their
               internal resistances.

                  To understand the application of the theorem let us consider a simple
               circuit as shown is Fig. 2.74.
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