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off the shoulder tops on the shoulder - jntua results

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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a + b + c - \log\left(b + rac{1}{b}
Since $ abc = 1 $, we can assume $ a = rac{x}{y} $, $ b = rac{y}{z}...
a + b + c \geq 3\sqrt[3]{abc} = 3.
Equality occurs when $ a = b = c = 1 $, i.e., when $ x = y = z $.
Now consider the second term:
\log\left(b + rac{1}{b}
ight) \geq \log(2),
with equality when $ b = 1 $, i.e., $ y = z $.
Thus, the minimum value of the entire expression is
- \log(2).

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