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Home » P = \frac16 \cdot 2^6 \sum_k=1^6 \binom6k = \frac1384 \left( \sum_k=0^6 \binom6k - \binom60 \right) = \frac1384 (2^6 - 1) = \frac63384. - AMAZONAWS

P = \frac16 \cdot 2^6 \sum_k=1^6 \binom6k = \frac1384 \left( \sum_k=0^6 \binom6k - \binom60 \right) = \frac1384 (2^6 - 1) = \frac63384. - AMAZONAWS

📅 March 6, 2026 👤 scraface
Mar 06, 2026
P = \frac{1}{6 \cdot 2^6} \sum_{k=1}^{6} \binom{6}{k} = \frac{1}{384} \left( \sum_{k=0}^{6} \binom{6}{k} - \binom{6}{0} \right) = \frac{1}{384} (2^6 - 1) = \frac{63}{384}.

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