★★☆ [br]Sami hat ein Glücksrad mit 4 gleich großen Sektoren [b]200-mal[/b] gedreht und hat folgende Tabelle mit den absoluten Häufigkeiten erstellt. 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[/img][br]Sami behauptet: “Die Wahrscheinlichkeit, dass der Pfeil auf dem roten Sektor zum Stehen kommt, beträgt 42 %.”[br]Sami ist bei der Berechnung jedoch ein Fehler unterlaufen. [br]Stelle Samis Aussage richtig.
[br]Sami hat fälschlicherweise die absolute Häufigkeit 42 als relative Häufigkeit angenommen.[br][math]\frac{42}{200}[/math] ist die relative Häufigkeit für das Stehenbleiben des Pfeiles auf dem roten Sektor. [br]Daher: [br]Da [math]\frac{42}{200}=\frac{21}{100}[/math], beträgt die Wahrscheinlichkeit, dass der Pfeil auf dem roten Sektor zum Stehen kommt, 21%.[br][br]