ARTICLES

The vertices of a polygon is the point where two sides of the polygon intersect or the point that is the farthest away from the base of the polygon. The number of vertices a polygon has is determined by the type of polyg...

www.reference.com/article/vertices-mean-caaded3f0454fda8

Vertices are the points, or corners, in geometrical and mathematical shapes where two or more lines meet but do not cross, according to Math Open Reference. Vertices can exist in two-dimensional and three-dimensional sha...

www.reference.com/world-view/vertices-math-120e19b75c4758c1

A cylinder has zero vertices. A cylinder does not have a vertex because there is no point where two lines meet. This is because a cylinder, unlike a prism, has circular faces; there is no corner where two straight lines ...

www.reference.com/world-view/many-vertices-cylinder-a979fdb6bd4bf55

SIMILAR ARTICLES

The incenter of a triangle is defined as the point where all three angle bisectors intersect. It can be found using a compass and a straight edge by constructing the angle bisectors of any two vertices of the triangle an...

www.reference.com/article/construct-incenter-triangle-3bd29482c96b71d1

A triangular-based pyramid is a convex solid figure with a base in the shape of a triangle and triangular sides that meet at points called vertices, according to New South Wales Board of Studies. Convex means that all it...

www.reference.com/article/triangular-based-pyramids-ded809dd6103719d

The centroid of any triangle, right triangles included, is the point where the angle bisectors of all three vertices of a triangle intersect. Given a triangle made from a sufficiently rigid and uniform material, the cent...

www.reference.com/world-view/centroid-right-triangle-a822f74d983c8e63

The vertex is the common endpoint when two rays intersect to form an angle. The formed angle is named by using three points. One point is on each of the two rays, and the third is at the vertex point.

www.reference.com/article/intersection-two-rays-common-endpoint-ee80d6f4105efaa4