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📅 March 14, 2026 👤 scraface

Mar 14, 2026

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$7\binom{8}{7} = 7 \cdot 8 = 56$
$8\binom{8}{8} = 8 \cdot 1 = 8$
Total = $280 + 280 + 168 + 56 + 8 = 792$
Total numerator: $512 + 792 = 1304$
\mathbb{E}[\text{output}] = \frac{1304}{256} = \frac{163}{32} \approx...
Thus, the expected output is $\boxed{\dfrac{163}{32}}$.
Question: A virologist is studying a viral strain with 6 distinct surf...
Solution: Total number of 4-protein combinations from 6 proteins: $ \b...
Now subtract the number of panels that include both P1 and P2.
If both P1 and P2 are included, we need to choose 2 more proteins from...

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