Glücksrad

Ein Glücksrad hat 15 gleich große Felder mit[br]verschiedenen Musterungen. [br]Die Wahrscheinlichkeit, dass das Glücksrad bei[br]einmaligem Drehen auf einer bestimmten Musterung stehen bleibt, liegt bei 40 %.[br][br][img]data:image/png;base64,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[/img][br]
[size=150]Bestimmen Sie rechnerisch die Anzahl der Felder mit dieser Musterung.[/size]
In einem Behälter liegen zwölf Farbstifte. [br]Bei vier Stiften ist die Mine eingetrocknet. [br][br]Franz zieht nacheinander zwei Farbstifte und legt diese nicht mehr zurück. [br][br]Tragen Sie im Baumdiagramm die fehlenden Übergangswahrscheinlichkeiten ein.
1.3
[size=200]Zehn Schülerinnen und Schüler einer Projektgruppe benutzen je nach Entfernung ihres Wohnortes zur Schule verschiedene Verkehrsmittel auf ihrem Schulweg (siehe Tabelle).[/size][br][br][br][size=150][size=200][br] 2 [br] [/size][/size][table] [tr] [td][br][/td] [td][br] [size=150][size=200] [b]< 1 km[/b][/size][/size][br] [/td] [td][br] [size=200] [b]1 km – 3 km[/b][/size][b][/b][br] [/td] [td][br] [size=200] [b]> 3 km[/b][/size][br] [/td] [/tr] [tr] [td][br] [size=200] [b]U-Bahn / Bus[/b][/size][b] [/b][br][br] [/td] [td][br] – [br] [/td] [td][br] [size=200] 3 [/size] [br] [/td] [/tr] [tr] [td][br][size=150][size=200] [b]Fahrrad[/b][/size][/size][br][br] [/td] [td][br] 1[br] [/td] [td][br][size=200] 1[br] [/size][/td] [td][br] –[br] [/td] [/tr] [tr] [td][size=200][br] [b]zu Fuß[/b][br][/size][br] [/td] [td][br] 2[br] [/td] [td][br] 1[br] [/td] [td][br] –[br] [/td] [/tr][/table][br][size=200]Bestimmen Sie die relative Häufigkeit des Ereignisses[br] E: „Eine Schülerin oder ein Schüler kommt ohne Fahrrad zur Schule und der Schulweg ist höchstens 3 km lang.“[/size]
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Information: Glücksrad