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📅 February 27, 2026 👤 scraface

Feb 27, 2026

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📌 For each such choice, the number of ways to assign prime numbers to the two selected rolls: $ 3^2 = 9 $

📌 Non-prime assignments to the other two: $ 3^2 = 9 $

📌 Total favorable roll sequences (before sum constraint):

📌 \cdot 9 \cdot 9 = 486

📌 Now impose the even-sum condition.

📌 Sum is even if number of odd addends is even (since even + even = even, odd + odd = even).

📌 Prime numbers: 2 (even), 3, 5 (odd) → primes: one even (2), two odd

📌 Non-primes: 1 (odd), 4, 6 (even) → non-primes: one odd (1), two even (4,6)

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