Parameter c: Unterschied zwischen den Versionen

Aus DMUW-Wiki
Wechseln zu: Navigation, Suche
K (→‎)
Zeile 62: Zeile 62:
 
<ggb_applet width="707" height="327"  version="3.2" ggbBase64="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" framePossible = "false" showResetIcon = "false" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" />
 
<ggb_applet width="707" height="327"  version="3.2" ggbBase64="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" framePossible = "false" showResetIcon = "false" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" />
 
|}
 
|}
−
 
+
</div>
 
= =
 
= =
 
{|border="0" cellspacing="0" cellpadding="4"
 
{|border="0" cellspacing="0" cellpadding="4"
Zeile 70: Zeile 70:
 
|valign="top"|  
 
|valign="top"|  
 
{{#imagelink: Smileyman8.png | Variationen/Quadratische Funktionen1/Parameter c2 }}
 
{{#imagelink: Smileyman8.png | Variationen/Quadratische Funktionen1/Parameter c2 }}
−
 
−
</div>
 

Version vom 27. März 2010, 03:50 Uhr

Beginn -   Fußball-WM - Die Halbzeitpause - Rückblick - Video - Der Parameter a - Aufgaben zu a - Der Parameter c - Aufgaben zu c - Kleine Entspannung - Die Normalform - Die Scheitelpunktsform - Übungen zur Scheitelspunktform - weitere Übungen - zur Normalform - zurück zur Anfangsparabel



Der Parameter c

Nicht nur a ändert etwas an der Parabelform, es gibt außerdem noch den Parameter c. Die Funktion lautet dann f(x)= ax2 + c
Probiere in der nächsten Aufgabe selbst aus, was sich durch c ändert.


Aufgabe 10


Durch c ändert sich der Schnittpunkt der Parabel mit der y-Achse.
Ist c gleich Null, so schneidet der Graph die Achse bei (0/0).
Ist c größer als Null, so liegt der Schnittpunkt über der x-Achse.
Ist c kleiner als Null, so liegt der Schnittpunkt unter der x-Achse.
Der y-Wert des Schnittpunkts des Graphen mit der y-Achse ist immer genauso groß wie c!




Maehnrot.jpg
Merke:

Eine Parabel mit der Funktion f(x) = ax2 + c hat ihren Scheitel immer auf der y-Achse!!


Nachdem du jetzt a und c kennengelernt hast, kannst du vielleicht in den nächsten Aufgaben meinen Freunden helfen.

Aufgabe 11

Parabeln kommen nämlich nicht nur in der Mathematik vor, sondern begegnen dir auch im täglichen Leben, beispielsweise als Brücken oder beim Seilspringen. Die drei Mädchen auf dem Bild rechts würden gerne Seilspringen.
Hilf ihnen durch Verschieben von a und c, indem du den beiden äußeren das Seil in die Hände drückst und das Mädel in der Mitte drüberspringen lässt.


Symbollaufzettel.bmp

{{#imagelink: Smileyman8.png | Variationen/Quadratische Funktionen1/Parameter c2 }}

Von „http://dmuw.zum.de/index.php?title=Variationen/Quadratische_Funktionen1/Parameter_c&oldid=18251“