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Equilateral Triangles: Each of the triangles formed by connecting a vertex of the hexagon to the midpoint of the opposite side is equilateral.

question 1 In a regular hexagon, all sides are congruent.
The line segment connecting a vertex to the midpoint of the opposite side bisects the side, creating two congruent segments.
By construction, the segment from each vertex to the midpoint divides the opposite side into two equal parts, ensuring that the resulting triangle has three congruent sides, making it equilateral.

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In a regular hexagon, all sides are equal in length. Each triangle formed by connecting a vertex of the hexagon to the midpoint of the opposite side has three equal sides, making it an equilateral triangle. The line segment connecting a vertex to the midpoint of the opposite side bisects the side, creating two equal segments. By construction, this segment divides the opposite side into two equal parts, ensuring that the resulting triangle has three congruent sides. Thus, all triangles formed in this manner within a regular hexagon are equilateral.
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