olymmath

HMMT November 2024 E9

  • General

Let ABCDEFA B C D E F be a regular hexagon with center OO and side length 1 . Point XX is placed in the interior of the hexagon such that ∠BXC=∠AXE=90∘\angle B X C=\angle A X E=90^{\circ}. Compute all possible values of OXO X.

Dataset text NuminaMath olympiads. Quoted with source.

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