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instantly Unveil This Legendary Pokémon TCG Pocket Set – Chance to Own It! - Portal da AcÃºstica

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 Alternative: the problem says d depicts... as a cubic polynomial — so $ d(t) $ is cubic, and matches $ t^3 $ at $ t=1,2,3,4 $. But maybe the minimum condition is used to confirm uniqueness? But we already have uniqueness from interpolation.

📌 Wait — perhaps the minimum depth is not global, but local? But $ t^3 $ has no local minimum.

📌 Unless the domain is bounded? But no domain is specified.

📌 But the oceanographer context suggests time $ t \geq 0 $, and $ d(t) $ likely defined on $ \mathbb{R}_{\geq 0} $. Still, $ t^3 $ has no local minimum on $ [0, \infty) $.

📌 Thus, contradiction — unless $ d(t) $ is not $ t^3 $, so our earlier interpolation must be reconsidered.

📌 But four points determine a cubic uniquely.

📌 Unless — wait: are $ d(1)=1^3 $, ..., $ d(4)=4^3 $? Yes. And $ t^3 $ interpolates exactly. So $ d(t) = t^3 $.

📌 The only way out is to accept $ d(t) = t^3 $, and interpret minimum depth as a misstatement, or assume the polynomial is intended to be $ t^3 $, and proceed.

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