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📅 April 30, 2026 👤 scraface

Apr 30, 2026

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📌 So if a5=16, a6=16, then both are 16.

📌 Possible: 14,14,15,16,15,16,16,16 — too messy.

📌 But if original has a value >16, say 20, but median still 15.

📌 But the problem likely assumes real numbers or allows generality.

📌 Given the complexity and olympiad style, likely the intended answer is based on position shift.

📌 values greater than the previous median (15) but less than the new median (16) — but after adding, the new median is 16, previous was 15, and the values in (15,16) must be inferred.

📌 But without more, the only value that can be in (15,16) is one that was not at the median.

📌 But earlier attempts show median may not change to 16 easily.

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