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  2. A Polygon is a closed figure made up of line segments (not curves) in a two-dimensional plane. Polygon is the combination of two words, i.e. poly (means many) and gon (means sides). A minimum of three line segments is required to connect end to end, to make a closed figure.

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  3. In geometry, a generalized polygon can be called a polygram, and named specifically by its number of sides. All polygons are polygrams, but they can also include disconnected sets of edges, called a compound polygon.

  4. In geometry, a polygon can be defined as a flat or plane, two-dimensional closed shape bounded with straight sides. It does not have curved sides. The sides of a polygon are also called its edges. The points where two sides meet are the vertices (or corners) of a polygon. Here are a few examples of polygons. Here are a few non-examples of a polygon

  5. www.mathsisfun.com › geometry › polygonsPolygons - Math is Fun

    Learn what a polygon is, how to classify it by sides, angles, and shapes, and how to name it. See interactive polygons and examples of regular, irregular, concave, convex, and complex polygons.

    Name
    Sides
    Interior Angle
    Triangle (or Trigon)
    3
    60°
    Quadrilateral (or Tetragon)
    4
    90°
    5
    108°
    6
    120°
  6. Polygon is a closed two-dimensional figure with three or more straight lines. Find more about the identification of polygons and regular polygons with examples.

  7. Jun 8, 2024 · Definition. A polygon is a closed geometric shape made of a finite number of straight line-segments joined end to end. In Greek, ‘poly’ means ‘many,’ and ‘gon’ means ‘angle’. How many Sides does a Polygon Have. It should have a minimum of three sides but can have any maximum number of sides.

  8. Jul 8, 2024 · Download Wolfram Notebook. A regular polygram is generalization of a (regular) polygon on sides (i.e., an -gon) obtained by connecting every th vertex around a circle with every th, "picking up" the pencil as needed to repeat the procedure after traversing the circle until none of the vertices remain unconnected.

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