In the context of geometry, particularly when discussing polygons, vertices, sides, and interiors have specific meanings. Let's explore these concepts using the vertices \( E, F, G, H \):

1. **Vertices:**
   - The vertices of a polygon are the points where two sides meet. In your case, \( E, F, G, \) and \( H \) are the vertices of the polygon.

2. **Sides:**
   - The sides of a polygon are the line segments that connect the vertices. For the polygon with vertices \( E, F, G, \) and \( H \), the sides are \( \overline{EF}, \overline{FG}, \overline{GH

Explore the concepts of vertices, sides, and interiors in polygons using the points E, F, G, and H. This explanation covers the basic geometry of polygons, defining vertices as meeting points of sides and discussing specific examples.

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