Potenzen mit negativen Exponenten

Schnelle Kinder im Alter von ungefähr 13 Jahren sprinten mit einer Geschwindigkeit von ca. [math]6\; m \cdot s^{-1}[/math].[br][br][br]Was versteht man unter der Angabe [math]6\; m \cdot s^{-1}[/math]?
Um die Angabe [math]s^{-1}[/math] zu verstehen, experimentieren wir zunächst mit Zahlen, z. B. [math]4^3[/math].[br][br]Führe die Reihe auf einem Notizenblatt korrekt weiter.[br][br][img]data:image/png;base64,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[/img]
Schreibe als Potenz mit positivem Exponenten.
a) 4[sup]-1[/sup] =[br][br]b) a[sup]-3[/sup] =[br][br]c) 3[sup]-2[/sup] =[br][br]d) a[sup]-m[/sup] =[br][br]e) s[sup]-1[/sup] =
Close
– herr-fischer

Information: Potenzen mit negativen Exponenten