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→Impedances in series and in parallel: Changed "any" to "some." A simple counterexample is a tetrahedral network of resistors. Any two terminal network of impedances can be reduced to a single impedance with the methods mentioned later in this article (please find a citation for this), but not by simple series and parallel transforms. Tags: Mobile edit Mobile web edit |
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===Impedances in series and in parallel===
Impedances in [[Series and parallel circuits#Series circuits|series]]: <math>Z_\mathrm{eq} = Z_1 + Z_2 + \,\cdots\, + Z_n .</math>
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