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A pentakaidecagon is a polygon with 15 sides. The term is derived from Greek, where "penta-" means five, "kai" means and, and "deca" means ten, collectively indicating 15. In geometry, it is a relatively uncommon shape compared to more familiar polygons like triangles or squares. Its internal angles total 2340 degrees, with each interior angle measuring 156 degrees if it is a regular pentakaidecagon.
What else can I help you with?
A name of a shape that has 15 sides?
Pentakaidecagon or Pentadecagon
What is the 15 sides of polygon?
Pentadecagon or also known as Pentakaidecagon.
What is a 15 sided object called?
pentadecagon (or quindecagon) or pentakaidecagon Your Welcome
What is the angle measure for each interior angle of a pentakaidecagon?
A pentakaidecagon (or pentadecagon) is a 15-sided figure, using the theorem:[180 x (n-2)]/n to find the angle measurement of each angle (where n is the number of sides) we get 156 degrees.
What is the name of a 15 sided shape?
A 15 sided shape is called a Pentadecagon, or a Pentakaidecagon.
What is a 15 sided polygon?
pentakaidecagon
What is the name of 15 sided shape?
pentakaidecagon
A name of a shape that has 15 sides?
Pentakaidecagon or Pentadecagon
Name of a 15 side polygon?
A pentadecagon, quindecagon or pentakaidecagon
What is the 15 sides of polygon?
Pentadecagon or also known as Pentakaidecagon.
Is there a fifteen sided figure?
Yes there is it is called a pentadecagon (or quindecagon) or pentakaidecagon.
A shape that have a 15 sides?
Pentadecagon; Pentakaidecagon
What is a 15 sided object called?
pentadecagon (or quindecagon) or pentakaidecagon Your Welcome
What is a 1-5 sided figure called?
Pentadecagon, Quindecagon, Pentakaidecagon
What is a 15-sided polygon called?
A 15-sided polygon is called a pentadecagon or a pentakaidecagon.
What is a figure that has 15 edges?
It is a pentadecagon or pentakaidecagon, sometimes simply called a 15-gon.
What is the angle measure for each interior angle of a pentakaidecagon?
A pentakaidecagon (or pentadecagon) is a 15-sided figure, using the theorem:[180 x (n-2)]/n to find the angle measurement of each angle (where n is the number of sides) we get 156 degrees.
