Norton's theorem/Related Articles: Difference between revisions
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{{r|Thévenin's theorem}} | {{r|Thévenin's theorem}} | ||
{{r|Mode (electronics)}} | {{r|Mode (electronics)}} | ||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Metal-oxide-semiconductor field-effect transistor}} | |||
{{r|Scarborough, North Yorkshire}} | |||
{{r|Thévenin's theorem}} |
Latest revision as of 06:00, 27 September 2024
- See also changes related to Norton's theorem, or pages that link to Norton's theorem or to this page or whose text contains "Norton's theorem".
Parent topics
- Two-port network [r]: An electrical network with two ports, useful for simplifying linear electrical circuits [e]
Subtopics
- Thévenin's theorem [r]: An electrical network theorem explaining the replacement of a two-terminal portion of a linear circuit by a simplified circuit consisting of a voltage source, called the Thévenin voltage source, in series with an impedance, called the Thévenin impedance. [e]
- Mode (electronics) [r]: A range of operation of an electrical device set by its bias condition or, when no signals are present, its quiescent or operating point. [e]
- Metal-oxide-semiconductor field-effect transistor [r]: A type of field-effect transistor with four electrical contacts and three layers: a metal top layer (connected to the gate contact), separated by an insulating layer (usually an oxide layer) from a semiconductor layer (connected to the body contact). The gate voltage switches "on" and "off" the electrical connection between a source and drain contact at the semiconductor surface. [e]
- Scarborough, North Yorkshire [r]: Seaside resort, fishing port and former spa town on the east coast of North Yorkshire, England; once an important mediaeval port and site of a major royal castle (population about 52,000). [e]
- Thévenin's theorem [r]: An electrical network theorem explaining the replacement of a two-terminal portion of a linear circuit by a simplified circuit consisting of a voltage source, called the Thévenin voltage source, in series with an impedance, called the Thévenin impedance. [e]