Vom LGS zur Matrix

Um Schreibarbeit zu sparen, und das ganze übersichtlicher zu halten, kann man ein lineares Gleichungssystem in Kurzform angeben! [br][br]Aus dem LGS:[br][br][img]data:image/png;base64,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[/img][br][br]folgt das LGS in Kurzform 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[/img][br][br]bzw. 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[/img][br][br]Daniel erklärt es dir nochmal in seinem Lernvideo.
Vom LGS zur Matrixschreibweise

Information: Vom LGS zur Matrix