Examples of 'convex polygon' in a sentence
Meaning of "convex polygon"
convex polygon - A polygon with all its interior angles measuring less than 180 degrees and all vertices pointing outwards
How to use "convex polygon" in a sentence
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convex polygon
A convex polygon with n sides has n diagonals.
Today we are gonna work on interior angles of a convex polygon.
No convex polygon in the plane is monostatic.
You have a convex polygon.
None of these three statements holds for a convex polygon.
Such a convex polygon is generic if it has no four vertices on the same circle.
Smooth approximation of a convex polygon.
However, not every convex polygon can be inscribed in a circle.
The Voronoi cell for each defining point is a convex polygon.
B Some of the diagonals of a convex polygon will lie outside the polygon.
Preferably, the reflective diffraction gratings are aligned on consecutive sides of the convex polygon.
The result is a convex polygon.
To fill a convex polygon with a two-color pattern defined by the user.
At least a majorant convex polygon.
No convex polygon with at least 5 sides has a Simson line.
See also
The convex hull is the smallest convex polygon containing the points.
Exent of occurrence was calculated using a 99 % minimum convex polygon.
By " convex envelop " is intended the minimal convex polygon containing the adhesive pattern.
All steps for clipping concave polygon ' W ' with a 5-sided convex polygon.
Additional properties of convex polygons include, The intersection of two convex polygons is a convex polygon.
The convex skull of a polygon is the largest convex polygon contained inside it.
Krein-Milman theorem, A convex polygon is the convex hull of its vertices.
Preferably, the lid has the overall shape of a cylinder, with a convex polygon as a base.
As one journey - the classification of all convex polygon tessellations - ends, another is just beginning.
Show that outer billiards relative to almost every convex polygon has unbounded orbits.
Krein - Milman theorem, A convex polygon is the convex hull of its vertices.
Thus, identical contours correspond to identical convex polygon areas, and hence OR 1.
The data analysis module 204 generates a convex polygon from each of the closed contours.
It 's easiest to just say that a convex polygon is one that is NOT concave!
And for different contours, the convex polygon area will be always larger, OR < 1.
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Examples of using Polygon
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It is applicable to polygon layers with numeric data
A polygon with thirty sides is called a triacontagon
Construct a regular polygon with this center
Examples of using Convex
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Shoulder extremely convex and extremely thick
Convex geometry is a relatively young mathematical discipline
Shoulder very convex and very thick
