Skalare Multiplikation

Vektorschreibweise
[img]data:image/png;base64,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[/img]
Diese Mengen bestellt er jeden Dienstag, Mittwoch und Donnerstag. Montags und freitags  bestellt er immer die doppelte Menge, an Samstagen sogar drei Mal so viel.
Frage 1
Wie lassen sich die Bestellungen für Montag und Freitag bzw. die für Samstag mit Hilfe von [math]a\vec{ }[/math]    ausdrücken?
Antwort: Skalare Multiplikation
[br][table][tr][td]für Montag und Freitag:[/td][td][img]data:image/png;base64,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[/img][/td][/tr][tr][td]für Samstag:[/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table]
Ergebnis:
[img]data:image/png;base64,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[/img]

Informação: Skalare Multiplikation