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Home » You Won’t Believe Which He Man Characters Dominating Pop Culture Today! - AMAZONAWS

You Won’t Believe Which He Man Characters Dominating Pop Culture Today! - AMAZONAWS

📅 March 5, 2026 👤 scraface

Mar 05, 2026

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Solución: Para encontrar la probabilidad, primero determinamos el núme...
Los tres números tienen el mismo residuo: \(\dbinom{17}{3} + \dbinom{1...
Un número de cada residuo: \(17 \times 17 \times 16\).
Número total de maneras de elegir 3 números: \(\dbinom{50}{3}\).
Probabilidad:
\frac{3\dbinom{17}{3} + \dbinom{16}{3} + 17 \times 17 \times 16}{\dbin...
Pregunta: ¿De cuántas maneras pueden sentarse 5 miembros distinguibles...
Solución: Para arreglos en círculo con reflexión, fijo un miembro para...
4! \times 3! = 24 \times 6 = \boxed{144}
Pregunta: Calcula \(\dbinom{12}{5} - \dbinom{12}{4}\).

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00000, 00001, 00010, 00100, 00101, 01000, 01001, 01010, 10000, 10001,...
So \(a_5 = 13\)
But this counts **classifications** — each position gets H or S, no tw...
Since the substations are in a fixed line (distinct positions), and ea...
Wait — but earlier we computed \(\binom{n-k+1}{k} = \binom{5-4+1}{4} =...
Mistake: formula \(\binom{n-k+1}{k}\) is for placing \(k\) non-adjacen...
So \(F_{5+2} = F_7 = 13\) — matches.
Thus, number of valid assignments is 13.
But wait — no: \(F_{n+2}\) gives the count for \(k=1\) to \(k=\lfloor...
So total valid assignments: 13, as above.

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