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Home » \(x = \frac1.50.10 = 15\). - Blask

\(x = \frac1.50.10 = 15\). - Blask

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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📌 But problem says "to 1 byte" or "1 entry" — so perhaps reinterpret as: how many times until size ≤1? Then 10 divisions give 125 >1, 11 give 62.5 — not integer.

📌 Assume all splits yield integer sizes — so only possible if initial size is power of 2.

📌 But 64,000 is not — so either error, or compute until size 1 or less, but not exact.

📌 To fix: change to a power of 2.

📌 But following strict math: number of times a number can be divided by 2 until ≤1 is floor(log₂(n)) + 1? No — standard: number of full divisions to reach 1 is floor(log₂(n)) if we count how many halvings reach 1, but only if n is power of 2.

📌 For n = 2^k, number of times you can divide by 2 until 1 is k.

📌 For n = 64000, k = log₂(64000) ≈ 15.965 — not integer.

📌 But the problem likely intends a power of 2.

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