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- Equilateral_pentagon abstract "In geometry an equilateral pentagon is a polygon with five sides of equal length. Its five internal angles, in turn, can take a range of sets of values, thus permitting it to form a family of pentagons. In contrast, the regular pentagon is unique, because it is equilateral and moreover its five angles are equal.Four intersecting equal circles arranged in a closed chain are sufficient to determine an equilateral pentagon. Each circle's center is one of four vertices of the pentagon. The remain vertex is determined by the intersection of the first and the last circle of the chain.It is possible to describe any equilateral pentagon with only two angles α and β with α ≥ β provided the fourth angle (δ) is the smallest of the rest of the angles. Thus the general equilateral pentagon can be regarded as a bivariate function f(α, β) where the rest of the angles can be obtained by using trigonometric relations. The equilateral pentagon described in this manner will be unique up to a rotation in the plane.".
- Equilateral_pentagon thumbnail Equilateral_pentagon.SVG?width=300.
- Equilateral_pentagon wikiPageID "19922843".
- Equilateral_pentagon wikiPageRevisionID "480766687".
- Equilateral_pentagon hasPhotoCollection Equilateral_pentagon.
- Equilateral_pentagon subject Category:Polygons.
- Equilateral_pentagon type Abstraction100002137.
- Equilateral_pentagon type Attribute100024264.
- Equilateral_pentagon type Figure113862780.
- Equilateral_pentagon type PlaneFigure113863186.
- Equilateral_pentagon type Polygon113866144.
- Equilateral_pentagon type Polygons.
- Equilateral_pentagon type Shape100027807.
- Equilateral_pentagon comment "In geometry an equilateral pentagon is a polygon with five sides of equal length. Its five internal angles, in turn, can take a range of sets of values, thus permitting it to form a family of pentagons. In contrast, the regular pentagon is unique, because it is equilateral and moreover its five angles are equal.Four intersecting equal circles arranged in a closed chain are sufficient to determine an equilateral pentagon. Each circle's center is one of four vertices of the pentagon.".
- Equilateral_pentagon label "Equilateral pentagon".
- Equilateral_pentagon sameAs m.04q9k0r.
- Equilateral_pentagon sameAs Q5384459.
- Equilateral_pentagon sameAs Q5384459.
- Equilateral_pentagon sameAs Equilateral_pentagon.
- Equilateral_pentagon wasDerivedFrom Equilateral_pentagon?oldid=480766687.
- Equilateral_pentagon depiction Equilateral_pentagon.SVG.
- Equilateral_pentagon isPrimaryTopicOf Equilateral_pentagon.
