• Thumbnail for Concyclic points
    cocyclic) if they lie on a common circle. A polygon whose vertices are concyclic is called a cyclic polygon, and the circle is called its circumscribing...
    19 KB (2,510 words) - 22:50, 10 April 2024
  • Constructible polygon Cyclic polygon Geometric shape Golygon List of polygons Polyform Polygon soup Polygon triangulation Precision polygon Spirolateral...
    37 KB (4,287 words) - 22:52, 20 March 2024
  • case n = 4, a cyclic quadrilateral. All rectangles, isosceles trapezoids, right kites, and regular polygons are cyclic, but not every polygon is. The circumcenter...
    25 KB (4,562 words) - 11:38, 15 April 2024
  • Cyclic polygon, a general polygon that can be circumscribed by a circle. The vertices of this polygon are concyclic points. All triangles are cyclic polygons...
    776 bytes (154 words) - 01:40, 30 June 2023
  • Thumbnail for Centre (geometry)
    incircle, called the incentre, can be considered a centre of the polygon. A cyclic polygon has each of its vertices on a particular circle, called the circumcircle...
    7 KB (923 words) - 06:22, 5 October 2023
  • Thumbnail for Convex polygon
    Concave polygon – Simple polygon which is not convex Convex polytope – Convex hull of a finite set of points in a Euclidean space Cyclic polygon – Points...
    6 KB (881 words) - 21:52, 20 February 2024
  • Concave polygon Constructible polygon Convex polygon Cyclic polygon Equiangular polygon Equilateral polygon Penrose tile Polyform Regular polygon Simple...
    5 KB (412 words) - 15:37, 5 April 2024
  • Thumbnail for Cyclic quadrilateral
    In Euclidean geometry, a cyclic quadrilateral or inscribed quadrilateral is a quadrilateral whose vertices all lie on a single circle. This circle is called...
    31 KB (4,080 words) - 00:19, 9 March 2024
  • Thumbnail for Midpoint
    the polygon's center. The midpoint-stretching polygon of a cyclic polygon P (a polygon whose vertices all fall on the same circle) is another cyclic polygon...
    11 KB (1,400 words) - 09:39, 22 January 2024
  • Thumbnail for Japanese theorem for cyclic polygons
    the Japanese theorem states that no matter how one triangulates a cyclic polygon, the sum of inradii of triangles is constant.: p. 193  Conversely, if...
    4 KB (455 words) - 07:40, 16 October 2023