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Home » This MODE RULES! The Hidden Pseudo Legendary Pokémon You’VE Been Hunting! - Baxtercollege

This MODE RULES! The Hidden Pseudo Legendary Pokémon You’VE Been Hunting! - Baxtercollege

📅 March 11, 2026 👤 scraface

Mar 11, 2026

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But let's assume the sum is correct and solve numerically.
Sum: (n−1)² + n² + (n+1)² = n²−2n+1 + n² + n²+2n+1 = 3n² + 2
Set equal to 425:
3n² + 2 = 425 → 3n² = 423 → n² = 141 → n = √141 ≈ 11.874
So smallest integer is n − 1 ≈ 10.874 → not integer — contradiction.
But problem implies integer exists. Recheck: perhaps typo in setup?
Wait — maybe three consecutive integers — let’s suppose the middle one...
No integer solution. But 434 is close — perhaps intended sum is 434? B...
Wait — perhaps miscalculation in addition.
Try n = 11: 10²=100, 11²=121, 12²=144 → 100+121=221+144=365

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