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LC circuit
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==Terminology== The two-element LC circuit described above is the simplest type of '''inductor-capacitor network''' (or '''LC network'''). It is also referred to as a ''second order LC circuit''<ref name="Makarov">{{cite book | last1 = Makarov | first1 = Sergey N. | last2 = Ludwig | first2 = Reinhold | last3 = Bitar | first3 = Stephen J. | title = Practical Electrical Engineering | publisher = Springer | date = 2016 | pages = X-483 | url = https://books.google.com/books?id=H_6ODAAAQBAJ&pg=PA483 | doi = | id = | isbn = 9783319211732 }}</ref><ref name="Dorf">{{cite book | last1 = Dorf | first1 = Richard C. | last2 = Svoboda | first2 = James A. | title = Introduction to Electric Circuits, 8th Ed. | publisher = John Wiley and Sons | date = 2010 | pages = 368 | url = https://books.google.com/books?id=IwhxyuqsuZIC&pg=RA1-PA368 | doi = | id = | isbn = 9780470521571 }}</ref> to distinguish it from more complicated (higher order) LC networks with more inductors and capacitors. Such LC networks with more than two reactances may have more than one [[resonant frequency]]. The order of the network is the order of the [[rational function]] describing the network in the [[complex frequency]] variable {{mvar|s}}. Generally, the order is equal to the number of L and C elements in the circuit and in any event cannot exceed this number.
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