Mindmap
Ohne Titel

Inhalt der Mindmap
Direct
- n=1
- Domain and Range are the set of all real numbers
- n=2
- Domain: set of all reals Range: [y:y>0]
- Domain: set of all reals Range: [y:y<0]
- n=1
- Combined
- 3 or more variables that are in a function
- y-Kx^2/z
- 3 or more variables that are in a function
- Joint
- 3 or more variables that are being multiplied
- y-kxz
- 3 or more variables that are being multiplied
Inverse
- n=1
- Domain and Range:[x:x= 0]
- Asymptotes: x-axis and y-axis
- Domain and Range:[x:x= 0]
- n=2
- Domain: [x:x=0] Range: [y:y >0]
- Domain: [x:x=0] Range: [y:y >0]
- Domain: [x:x=0] Range: [y:y <0]
- Asymptotes y-axis and x-axis
- Domain: [x:x=0] Range: [y:y <0]
- n=1
Fundamental Theorem of Variation
- If y=kx^n, that is If y varies directly as x^n, then when x is multiplied. If y=k/x^n, that is y varies inversely as x^n, and x is multiplied by a non-zero constant c, then y is divided by c^n by c, y is multiplied by c^n
Converse of Fundamental Theorem
- If multiplying every x value of a function by c results in multiplying the corresponding y values by c^n, then y varies directly as the nth power of x, that is y=k/x^n. If multipying every x value of a function by c results in dividing the corresponding y values by c^n, then y varies inversely as the nth power of x, that is y
Bilder und Dateien der Mindmap
Informationen
- Beschreibung
- 8th Variation Functions Mindmap am Ohne Titel, erstellt von mar-tamayo am 10/11/2015.
- Erstellt von
- mar-tamayo
- Aufrufe
- 2
- Verlauf
-
- Erstellt von mar-tamayo · 10 Nov 2015
- Kopiert von mar-tamayo · 10 Nov 2015
- Bewertung
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