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📅 May 5, 2026 👤 scraface

May 05, 2026

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\frac{12!}{4!\,5!\,3!}
Wir berechnen dies schrittweise:
$12! = 479001600$
$4! = 24$, $5! = 120$, $3! = 6$
Den Nenner: $24 \times 120 \times 6 = 17280$
Also:
Somit gibt es $27720$ verschiedene Reihenfolgen, in denen Alice die Fr...
Frage: Zwei Freunde, Ben und Clara, treffen sich jeweils zufällig zwis...
Lösung: Wir modellieren die Ankunftszeiten als zufällige Variablen $B$...
Wir wissen, dass $B < C$ (Ben kommt vor Clara), was dem Bereich unterh...

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