Würfel-Münze-Tetraeder

[b]Das 3-stufige Zufallsexperiment besteht aus einem Spielwürfel, einer Münze und einem Tetraeder [/b][i](Tetraeder mit den möglichen Einzelergebnissen 1, 2, 3 und 4)[/i][b].[br][br]Es wird einmal geworfen. Du gewinnst, wenn du bei allen drei Spielgeräten das korrekte Ergebnis vorhersagst, z.B. (5,Z,3).[/b]
1. Ergänze das Baumdiagramm mit allen Pfaden, die sich von der Würfelzahl 5 ergeben.[br][br][img]data:image/png;base64,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[/img]
[b]2. Bestimme die Wahrscheinlichkeit für das Ergebnis (5,Z,3).[/b]
Close

Information: Würfel-Münze-Tetraeder