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Understanding 7 Sided Polygon Degrees

A heptagon is a polygon with 7 sides Mammoth_Memory_Maths
A heptagon is a polygon with 7 sides Mammoth_Memory_Maths from mammothmemory.net

As we dive deeper into the world of geometry, we come across various shapes and polygons that have unique properties and characteristics. One such polygon is the 7 sided polygon, also known as heptagon. In this article, we will discuss the degrees of a 7 sided polygon and their significance in real-life applications.

What is a 7 sided polygon?

A 7 sided polygon is a closed shape with seven sides and seven angles. It is a regular polygon, meaning that all its sides and angles are equal. The interior angles of a heptagon add up to 900 degrees, and each angle measures approximately 128.57 degrees.

Calculating the degree of a 7 sided polygon

To calculate the degree of a 7 sided polygon, we need to use the formula:

180(n-2)/n

Where n is the number of sides of the polygon. By substituting n=7 in the formula, we get:

180(7-2)/7 = 900/7 = 128.57 degrees

Real-life applications of 7 sided polygon degrees

The knowledge of 7 sided polygon degrees is essential in various fields, such as architecture, engineering, and design. Architects use heptagons to design buildings and structures with unique shapes and features. Engineers use heptagons to design gears, bearings, and other mechanical components. In design, heptagons are used to create aesthetically pleasing patterns and designs.

Properties of a 7 sided polygon

A 7 sided polygon has several properties that make it unique. Some of these properties include:

  • It has 7 sides and 7 angles
  • It is a regular polygon
  • The sum of its interior angles is 900 degrees
  • Each angle measures approximately 128.57 degrees
  • Constructing a 7 sided polygon

    Constructing a 7 sided polygon is relatively simple. All we need is a compass and a straightedge. Follow these steps to construct a heptagon:

  • Step 1: Draw a circle with the desired radius
  • Step 2: Mark the center of the circle as point O
  • Step 3: Draw a horizontal line passing through point O
  • Step 4: Take the compass and set it to the radius of the circle. Mark 6 points on the circle, equidistant from each other
  • Step 5: Connect each point to the adjacent points using a straightedge. This will create a heptagon
  • Properties of regular heptagon

    A regular heptagon has several unique properties. Some of these properties include:

  • All sides and angles are equal
  • The sum of its interior angles is 900 degrees
  • It has 14 diagonals
  • The length of its diagonal is approximately 1.26 times its side length
  • Conclusion

    In conclusion, the knowledge of 7 sided polygon degrees is essential in various fields and applications. A 7 sided polygon, also known as a heptagon, is a regular polygon with seven sides and angles. The interior angles of a heptagon add up to 900 degrees, and each angle measures approximately 128.57 degrees. The properties and construction of heptagons make them useful in various applications, such as architecture, engineering, and design.

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