Arbeitsblatt: Steigungsdreieck

Aufgabe 1
[b]Nenne [/b]die vollständige Funktionsgleichung der abgebildeten Geraden.[br][size=50]Tipp: Oben links stehen die Zahlen von m und b beschrieben.[/size]
Aufgabe 1.1
[b]Verschiebe [/b]den Schieberegler von m und b und [b]nenne drei [/b]weitere Funktionsgleichungen.
Datei zur Aufgabe 1 / 1.1
Aufgabe 2: Wie rechne ich m aus?
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[/img][br]Was ist in dem Fall x ?[br]Was ist in dem Fall y ?
2.1
Das Steigungsdreieck sagt somit aus, wie weit ich die X-Achse entlang gehe und wie weit ich die Y-Achse entlang gehe.[br][br]Die Steigung m ist der Quotient von y durch x.[br][math]m=\frac{y}{x}=\frac{4.5}{3}=?[/math][br][br]Was ist in dem Fall m?
2.2
Ziehe an den Schiebereglern (Datei 2.3) (y=Zähler & x=Nenner) und schaue was mit der Geraden passiert. [br]Was passiert mit m?[br]1. Wenn ich bei m= [math]\frac{5}{2}[/math] stehen haben möchte, [br][b]wie weit[/b] gehe ich dann rechts/links?[br][b]wie weit[/b] gehe ich dann nach oben\unten?[br][br]2. Wenn ich bei m= -[math]\frac{3}{4}[/math] stehen haben möchte,[br][b]wie weit[/b] gehe ich dann nach rechts/links ?[br][b]wie weit[/b] gehe ich dann nach oben/unten?
2.3 Erkunde den Zähler und den Nenner
Aufgabe 3
[br]Gib zu jeder Geraden einmal an wie weit ich nach [b]rechts/links (x), oben/ unten (y)[/b] gehe [b]und [/b]gib die [b]Funktionsgleichungen [/b]an (y=mx+b)[br]a) 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[/img][br]b)[img]data:image/png;base64,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[/img][br]c)[img]data:image/png;base64,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[/img]
Aufgabe 4
[code][/code]Jetzt bist du dran!![br][b]Zeichne [/b]zu den Funktionen (Datei zu Aufgabe 3) passende Steigungsdreiecke und [b]schreibe [/b]die Funktionsgleichung danach auf.[br]rot=[br]blau=[br]gelb=[br]grau=
Datei zu Aufgabe 3
Aufgabe 5
[b]Trage [/b]folgende Funktionen in das Koordinatensytem ein. [br]Nutze dafür in der Werkzeugleiste die Funktion der Punkte und der Geraden (du kannst auch die Vielecke nutzen, um dir ein Steigungsdreieck einzuzeichnen)[br][br]a) y= 5x-2[br]b) y= x- 3[br]c) y=[math]\frac{1}{4}[/math]x -4[br]
Aufgabe 6
[justify]In der Aufgabe 6 kannst du dich nochmal prüfen. [b]Drücke [/b]auf Start und fülle die Steigung und b (Schnittpunkt mit der y–Achse) aus.[/justify]Hast du noch Probleme, die richtige Funktionsgleichung zu finden kannst du die Hinweise verwenden.
Aufgabe 6
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Information: Arbeitsblatt: Steigungsdreieck