[112762] in Discussion of MIT-community interests
You could find romance at Match Seniors
daemon@ATHENA.MIT.EDU (Match Seniors Singles)
Tue Dec 18 16:37:30 2018
Date: Tue, 18 Dec 2018 21:19:45 +0100
From: "Match Seniors Singles" <enlightenment@matchseniiorg.icu>
Reply-To: "Match Seniors" <assist@matchseniiorg.icu>
To: <mit-talk-mtg@charon.mit.edu>
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You could find romance at Match Seniors
http://matchseniiorg.icu/clk.2-2ec0-291e-43a86-cbf-18ab-0300-80483b41
http://matchseniiorg.icu/clk.14-2ec0-291e-43a86-cbf-18ab-0300-edc355b7
Known in Europe as the Mayer–Norton theorem, Norton\'s theorem holds, to illustrate in DC circuit theory terms (see that image):\r\n\r\n Any linear electrical network with voltage and current sources and only resistances can be replaced at terminals A–B by an equivalent current source Ino in parallel connection with an equivalent resistance Rno.\r\n This equivalent current Ino is the current obtained at terminals A-B of the network with terminals A-B short circuited.\r\n This equivalent resistance Rno is the resistance obtained at terminals A-B of the network with all its voltage sources short circuited and all its current sources open circuited.\r\n\r\nFor alternating current (AC) systems the theorem can be applied to reactive impedances as well as resistances.\r\n\r\nThe Norton equivalent circuit is used to represent any network of linear sources and impedances at a given frequency.\r\n\r\nNorton\'s theorem and its dual, Thévenin\'s theorem, are widely used for circuit analysis simplification and to study circuit\'s initial-condition and steady-state response.\r\n\r\nNorton\'s theorem was independently derived in 1926 by Siemens & Halske researcher Hans Ferdinand Mayer (1895–1980) and Bell Labs engineer Edward Lawry Norton (1898–1983).[dead link][citation needed]\r\n\r\nTo find the equivalent, Connect a constant current source at the output terminals of the circuit with a value of 1 ampere and calculate the voltage at its terminals. This voltage divided by the 1 A current is the Norton impedance Rno. This method must be used if the circuit contains dependent sources, but it can be used in all cases even when there are no dependent sources.
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<p style="color:#ffffff;font-size:5px;">Known in Europe as the Mayer–Norton theorem, Norton\'s theorem holds, to illustrate in DC circuit theory terms (see that image):\r\n\r\n Any linear electrical network with voltage and current sources and only resistances can be replaced at terminals A–B by an equivalent current source Ino in parallel connection with an equivalent resistance Rno.\r\n This equivalent current Ino is the current obtained at terminals A-B of the network with terminals A-B short circuited.\r\n This equivalent resistance Rno is the resistance obtained at terminals A-B of the network with all its voltage sources short circuited and all its current sources open circuited.\r\n\r\nFor alternating current (AC) systems the theorem can be applied to reactive impedances as well as resistances.\r\n\r\nThe Norton equivalent circuit is used to represent any network of linear sources and impedances at a given frequency.\r\n\r\nNorton\'s theorem and its dual, Thévenin\'s theorem, are widely used for circuit analysis simplification and to study circuit\'s initial-condition and steady-state response.\r\n\r\nNorton\'s theorem was independently derived in 1926 by Siemens & Halske researcher Hans Ferdinand Mayer (1895–1980) and Bell Labs engineer Edward Lawry Norton (1898–1983).[dead link][citation needed]\r\n\r\nTo find the equivalent, Connect a constant current source at the output terminals of the circuit with a value of 1 ampere and calculate the voltage at its terminals. This voltage divided by the 1 A current is the Norton impedance Rno. This method must be used if the circuit contains dependent sources, but it can be used in all cases even when there are no dependent sources.</p>
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