the answer to this question is GREEN..causse that color is kinda ugly but kinda not
hi polygons are named according to their no of sides for example a polygon having 5 sides is named as pentagon polygon having 6 sides is known as hexagon 7 sides has named as heptagon and so on
For the simple reasons that polygons are named after the number of sides, and the Greek prefix "icosa" means twenty!For the simple reasons that polygons are named after the number of sides, and the Greek prefix "icosa" means twenty!For the simple reasons that polygons are named after the number of sides, and the Greek prefix "icosa" means twenty!For the simple reasons that polygons are named after the number of sides, and the Greek prefix "icosa" means twenty!
A prism isa polyhedron- that is, 3-dimensional shape bounded by polygons. It has two parallel bases that are identical polygons. The corresponding sides of these polygons are joined together by quadrilaterals.A pyramid is also a polyhedron. It has a polygonal base of n sides and n triangles, attached to each of the sides of the polygon, that meet at an apex above [or below] the plane of the polygon.AA prism isa polyhedron- that is, 3-dimensional shape bounded by polygons. It has two parallel bases that are identical polygons. The corresponding sides of these polygons are joined together by quadrilaterals.A pyramid is also a polyhedron. It has a polygonal base of n sides and n triangles, attached to each of the sides of the polygon, that meet at an apex above [or below] the plane of the polygon.AA prism isa polyhedron- that is, 3-dimensional shape bounded by polygons. It has two parallel bases that are identical polygons. The corresponding sides of these polygons are joined together by quadrilaterals.A pyramid is also a polyhedron. It has a polygonal base of n sides and n triangles, attached to each of the sides of the polygon, that meet at an apex above [or below] the plane of the polygon.AA prism isa polyhedron- that is, 3-dimensional shape bounded by polygons. It has two parallel bases that are identical polygons. The corresponding sides of these polygons are joined together by quadrilaterals.A pyramid is also a polyhedron. It has a polygonal base of n sides and n triangles, attached to each of the sides of the polygon, that meet at an apex above [or below] the plane of the polygon.A
A prism has two sides that are genral polygons with n sides, and n quadrilaterals which join the two n-gons. The prism is identified by the n-gons, as an n-gonal prism. If these n-gons are in a plane at right angles to the quadrilaterals, then the quadrilaterals are all rectangles and the prism is called a right prism.
A true statement about polygons is that they are closed geometric figures made up of line segments connected end-to-end. Polygons have a specific number of sides, vertices (corners), and angles. The sum of the interior angles of a polygon can be calculated using the formula (n-2) * 180 degrees, where n is the number of sides. Additionally, polygons can be classified based on the number of sides they have, such as triangles (3 sides), quadrilaterals (4 sides), pentagons (5 sides), and so on.
Quadrilaterals are polygons with four sides. Triangles are polygons with three sides.
There are infinitely many polygons: they can n sides where n is any integer greater than 2.The sum of the interior angles of a polygon with n sides is (n - 2)*180 degrees.
A rectangle, and selected irregular polygons of 5 or more sides. Also, all regular polygons on 4n sides where n is an integer.
They are the names of polygons with differents number of sides
n. in congruent polygons, the pairs of sides which can be superimposed on one another. In similar polygons, the ratio of the length of a side on the larger polygon to the length of its corresponding side on the smaller polygon is the same for all the sides.
There is no comprehensive list. In fact, there cannot be one. For example, polygons are named after the number of their sides and they can have infinitely many sides.
It has 464 diagonals. I used n(n-3)/2. Works for all polygons.