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  • Definition of Octagon, Eneagon, Decagon
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    Definition of Octagon, Eneagon, Decagon

    Miscellanea   /   by admin   /   July 04, 2021

    By Javier Navarro, in May. 2018

    A polygon It is a flat geometric figure that is delimited by different joined segments.

    Each one is made up of sides or segments, the vertices or points of union of the sides and the angles, which are the spaces formed between two rays that meet at a point.

    As for his classification, they are divided into regular and irregular (if all the sides and angles are equal, it is a regular polygon). Another way to classify them is by the number of sides they present. The octagon, enegon, and decagon are polygons that have eight, nine, and ten sides respectively.

    Octagon

    This geometric figure is regular when its sides and angles are congruent, that is, equal.

    Its angles are all 135 degrees and in its interior it is possible to form eight triangles.

    To calculate your perimeter you can multiply the length of a side by eight. To calculate its area, the perimeter must be multiplied by the apothem divided by two (the apothem is the distance between the center of a polygon and the center point on each side of a figure).

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    Like others figures, it is possible to draw a circumference perfect through the inside or outside of its sides. If the sides of this polygon are not equal to each other, the octagon is irregular.

    Eneagon or nonagon

    As the name suggests, this geometric figure has nine sides and nine vertices.

    If all its sides are the same length and its internal angles are equal, it is a regular figure. Each of its angles is 140 degrees.

    If we multiply the length of each side by nine we get the perimeter. Obviously, the eneagon can be irregular.

    Decagon

    The Greek prefix deca indicates that this figure has ten equal sides.

    This polygon also has ten vertices, ten angles, and thirty-five diagonals.

    To calculate its area it is necessary to know the length of its sides or the length of its apothem.

    Beyond math

    Different geometric figures are basic "tools" of the technical drawing and serve to plan a building architectural or to design all kinds of objects of everyday life. Likewise, nature presents very unique geometric shapes, such as the hexagonal shape of the honeycombs of bees or some anatomical structures of the animal and plant kingdom.

    Geometric patterns in nature are known as fractals. Knowledge of fractals is very useful in seismology, in the biology or in any form of terrestrial measurement. Knowledge of fractals has allowed us to better understand the order of nature.

    Photo: Fotolia - ngaga35

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