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Home » 11Ã17=187 â 1+8+7=16 â no - Aurero

11Ã17=187 â 1+8+7=16 â no - Aurero

📅 March 14, 2026 👤 scraface

Mar 14, 2026

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📌 Let $d = \gcd(a,b)$. Then we can write $a = dx$, $b = dy$, where $\gcd(x,y) = 1$. Since $a + b = 1000$, we have:

📌 dx + dy = d(x + y) = 1000 \Rightarrow d \mid 1000

📌 So $d$ must be a divisor of 1000. Also, both $a$ and $b$ must be divisible by a perfect square greater than 1. Since $a = dx$ and $b = dy$, both $dx$ and $dy$ must be divisible by a square $s > 1$. That means $d$ must contain all the square factors of $s$, or at least $x$ and $y$ must together contain the square factors.

📌 To maximize $d$, we look at the largest divisor of 1000 such that $x = \frac{a}{d}$ and $y = \frac{b}{d}$ are coprime and at least one of $x$ or $y$ is divisible by a square greater than 1.

📌 The prime factorization of 1000 is:

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