HMMT 2001 G7
- Geometry
- Answer
Equilateral triangle with side length 1 is drawn. A square is drawn such that its vertex at is opposite to its vertex at the midpoint of . Find the area enclosed within the intersection of the insides of the triangle and square.
Dataset text NuminaMath olympiads. Quoted with source.
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\frac{3}{4(\sqrt{3}+1)}
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