Was kann man tun, dass die Funktion [math]f\left(x\right)[/math] eine Umkehrfunktion [math]f^{-1}\left(x\right)[/math] hat?[br][br]Tipp: Nutzen Sie die beiden Kontrollkästchen (x-Wert, y-Wert), um besser nachvollziehen zu können, welche Werte eine doppelte Zuordnung besitzen.
Wenn man nur die positiven Werte von [math]f\left(x\right)=x^2[/math] zulässt, dann wäre die Umkehrzuordnung eindeutig und folglich eine Funktion.[br][br][img]data:image/png;base64,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[/img][br]Bild aus Neue Wege I, Seite 106