What Is A 14 Sided Polygon Called?
Are you someone who loves geometry and enjoys learning about different shapes? If so, then you must have come across various types of polygons. Each polygon has a unique number of sides and angles, making them distinct from one another. In this blog article, we will be discussing one specific polygon - the 14 sided polygon, and what it is called.
Introduction to Polygons
Polygons are two-dimensional shapes that are made up of straight lines, with each line intersecting at a point called a vertex. The term polygon is derived from the Greek words 'poly' meaning 'many' and 'gonia' meaning 'angles'. Therefore, polygons are shapes that have many angles.
The most common types of polygons are triangles, squares, rectangles, pentagons, hexagons, and octagons. However, there are many more polygons with different numbers of sides and angles, and the 14 sided polygon is one of them.
What is a 14 Sided Polygon?
A 14 sided polygon is a two-dimensional shape that has 14 straight sides and 14 angles. It is also known as a tetradecagon. The word 'tetradecagon' comes from the Greek words 'tetra' meaning 'four' and 'deka' meaning 'ten'. This name is derived from the fact that a 14 sided polygon can be divided into 4 triangles and 10 quadrilaterals.
Properties of a 14 Sided Polygon
Like all polygons, a 14 sided polygon has certain properties that make it unique. Some of the properties of a 14 sided polygon are:
- It has 14 vertices, where each vertex is the point where two sides meet.
- It has 14 interior angles, where each angle is the angle formed between two adjacent sides on the inside of the polygon.
- The sum of all the interior angles of a 14 sided polygon is 2160 degrees.
- It has 14 sides, where each side is a straight line segment that connects two vertices.
- The exterior angle of a 14 sided polygon is 25.71 degrees.
- It can be divided into 4 triangles and 10 quadrilaterals.
How to Calculate the Interior Angles of a 14 Sided Polygon
Calculating the interior angles of a 14 sided polygon can be tricky, especially if you do not know the formula for finding them. The formula for finding the sum of all the interior angles of a polygon is:
Sum of Interior Angles = (n - 2) x 180
Where 'n' is the number of sides in the polygon.
Using this formula, we can calculate the sum of all the interior angles of a 14 sided polygon:
Sum of Interior Angles = (14 - 2) x 180 = 2160 degrees
Therefore, the sum of all the interior angles of a 14 sided polygon is 2160 degrees.
Real-Life Examples of a 14 Sided Polygon
Although the 14 sided polygon is not a common shape that we see in our day-to-day lives, there are a few real-life examples of it.
One example of a 14 sided polygon is the shape of the Tower of the Winds in Athens, Greece. The Tower of the Winds is an ancient clocktower that was built in the 1st century BC. It has a 14 sided polygonal shape, with each side representing a different wind direction.
Another example of a 14 sided polygon is the shape of the United States Pentagon building. The Pentagon is the headquarters of the United States Department of Defense and has a 14 sided polygonal shape with five sides of equal length.
Conclusion
In conclusion, a 14 sided polygon is a two-dimensional shape that has 14 straight sides and 14 angles. It is also known as a tetradecagon and can be divided into 4 triangles and 10 quadrilaterals. Although the 14 sided polygon is not a common shape that we see in our day-to-day lives, it has been used in the construction of some famous buildings, such as the Tower of the Winds in Athens, Greece, and the United States Pentagon building.
If you are interested in learning more about different types of polygons and their properties, there are many resources available online that can help you expand your knowledge.
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