Die drei Gesichter der homogen linearen Funktion (Wertetabelle, Funktionsgleichung, Graph)

★☆☆[br]Gegeben ist die Funktionsgleichung [math]f(x)=\frac{2}{5}·x[/math][br]Gib die Steigung k der Funktion an. [br]Übertrage die Wertetabelle auf ein Blatt Papier und vervollständige diese. [br]Beschreibe den Verlauf des Funktionsgraphen. [br][img 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[/img]
★★☆ [br]Gib an, durch welchen Punkt alle Graphen von homogen linearen Funktionen verlaufen.
★★☆ [br]Welche nach der nachstehenden Aussagen passen zur Funktionsgleichung [math]f(x)=\frac{2}{3}·x[/math] ?
★★☆ [br]Gegeben ist die Funktion f mit [math]f(x)=3·x[/math][br]Überprüfe die nachstehende Aussage mithilfe einer Wertetabelle.[br]“Vermehrt man den Wert von x um 1, so ändert sich der Funktionswert f(x) stets um die Steigung k = 3.”
Schließen
– FLINK-Team

Information: Die drei Gesichter der homogen linearen Funktion (Wertetabelle, Funktionsgleichung, Graph)