Equilateral Hexagon
An equilateral hexagon is a six-sided polygon where all the sides are of equal length and all the angles are equal. In other words, it is a regular hexagon with all sides and angles congruent.
Properties of an Equilateral Hexagon:
- Number of sides: 6
- Sum of interior angles: 720 degrees
- Each interior angle: 120 degrees
- Each exterior angle: 60 degrees
- Perimeter: 6 times the length of one side
Formulas for Equilateral Hexagon:
- Area: A = (3√3 / 2) * s^2, where s is the length of a side
- Perimeter: P = 6s, where s is the length of a side
Study Guide:
- Understand the definition of an equilateral hexagon as a six-sided polygon with all sides and angles congruent.
- Memorize the properties of an equilateral hexagon, including the number of sides, sum of interior angles, and the length of each angle.
- Learn to calculate the area and perimeter of an equilateral hexagon using the given formulas.
- Practice solving problems involving equilateral hexagons to reinforce your understanding of the topic.
- Explore real-life examples or applications of equilateral hexagons to see how they are used in various fields.
Understanding the properties and formulas related to equilateral hexagons will help you solve problems and apply the concepts in practical situations.
.◂Math Worksheets and Study Guides Eighth Grade. Plane figures
Study Guide
Plane figures 
Worksheet/Answer key
Plane figures Worksheet/Answer key
Plane figures Worksheet/Answer key
Plane figures Worksheet/Answer key
Plane Geometry
Worksheet/Answer keyWorksheet/Answer keyWorksheet/Answer keyWorksheet/Answer keyThe resources above cover the following skills:
Geometry (NCTM)
Analyze characteristics and properties of two- and three-dimensional geometric shapes and develop mathematical arguments about geometric relationships.
Precisely describe, classify, and understand relationships among types of two- and three-dimensional objects using their defining properties.
Specify locations and describe spatial relationships using coordinate geometry and other representational systems.
Use coordinate geometry to represent and examine the properties of geometric shapes.
Use coordinate geometry to examine special geometric shapes, such as regular polygons or those with pairs of parallel or perpendicular sides.