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📅 May 16, 2026 👤 scraface

May 16, 2026

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\binom{7}{3} \cdot \binom{9}{2}
Compute the values:
\binom{7}{3} = 35,\quad \binom{9}{2} = 36,\quad \binom{16}{5} = 4368
\frac{35 \cdot 36}{4368} = \frac{1260}{4368}
\frac{1260}{4368} = \frac{105}{364}
Thus, the probability is $\boxed{\frac{105}{364}}$.
Question: How many 8-digit positive integers composed only of the digi...
Solution: First, compute the total number of 8-digit numbers using onl...
2^8 = 256
Now count the number of such numbers that do **not** contain two conse...

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