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/ Now divide $8112$ by $12$:
Now divide $8112$ by $12$:
February 22, 2026
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2Question: What is the remainder when $2025 + 2027 + 2029 + 2031$ is divided by 12?
Solution: First, compute the sum:
+ 2027 + 2029 + 2031 = (2025 + 2031) + (2027 + 2029) = 4056 + 4056 = 8112.
\div 12 = 676 ext{ exactly, since } 12 imes 676 = 8112.
Thus, the remainder is $0$.
Therefore, the remainder is $oxed{0}$.
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