The term "icosikaipentagon" is pronounced as "eye-koh-sih-kai-pen-tuh-gon." This word is derived from Greek roots, with "icosi" meaning twenty and "pentagon" referring to a polygon with five sides. Therefore, an icosikaipentagon is a polygon with twenty-five sides.
icosikaipentagon
icosikaipentagon
icosikaipentagon, I think
icosikaipentagon or pentacosagon
Ah, a 25-sided polygon is called a "icosikaipentagon." Isn't that a lovely name? Just imagine all those sides coming together to create a beautiful shape. Remember, every shape is special in its own way, just like you are special in your own unique way.
Oh, dude, a 25-sided shape is called a "icosikaipentagon." Yeah, I know, it sounds like something out of a sci-fi movie, but that's the technical term for it. So, if you ever need to impress someone at a party with your knowledge of obscure shapes, now you're all set.
Ah, what a happy little question! A 25-sided polygon is called a "icosikaipentagon." Isn't that a lovely name? Just imagine all the beautiful shapes and angles you can create with a polygon like that. Keep exploring the world of math and geometry, my friend!
2D PolygonsIcosagon (20 sides)Icosikaihenagon (21 sides)Icosikaidigon (22 sides)Icosikaitrigon (23 sides)Icosikaitetragon (24 sides)Icosikaipentagon (25 sides)Icosikaihexagon (26 sides)Icosikaiheptagon (27 sides)Icosikaioctagon (28 sides)Icosikainoenneagon (29 sides)3D PolyhedraIcosahedron (20 faces)21-29 faces are same as the 2D names but with '-hedron' instead of '-gon' at the end.Also:Isosceles Triangle / Trapezoid(Trapezium)
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Say Say Say was created on 1983-10-03.
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To find the interior angles of a 25-sided polygon (icosikaipentagon), you can use the formula for the sum of interior angles, which is ( (n - 2) \times 180^\circ ), where ( n ) is the number of sides. For a 25-sided polygon, this calculation would be ( (25 - 2) \times 180^\circ = 23 \times 180^\circ = 4140^\circ ). To find the measure of each interior angle in a regular 25-sided polygon, divide the total sum by the number of sides: ( \frac{4140^\circ}{25} = 165.6^\circ ).