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  1. In geometry, a convex polygon is a polygon that is the boundary of a convex set. This means that the line segment between two points of the polygon is contained in the union of the interior and the boundary of the polygon. In particular, it is a simple polygon (not self-intersecting ). [1] .

  2. A convex polygon is a closed figure where all its interior angles are less than 180° and the vertices are pointing outwards. The term convex is used to refer to a shape that has a curve or a protruding surface. In other words, all the lines across the outline are straight and they point outwards.

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  4. en.wikipedia.org › wiki › PolygonPolygon - Wikipedia

    Polygons are primarily classified by the number of sides. Convexity and intersection. Polygons may be characterized by their convexity or type of non-convexity: Convex: any line drawn through the polygon (and not tangent to an edge or corner) meets its boundary exactly twice. As a consequence, all its interior angles are less than 180°.

  5. In geometry, a convex polygon is a polygon that is the boundary of a convex set. This means that the line segment between two points of the polygon is contained in the union of the interior and the boundary of the polygon. In particular, it is a simple polygon (not self-intersecting ).

  6. A convex polygon is a polygon with all interior angles less than 180 ∘ and vertices are pointed outwards. In convex polygons, all diagonals are in the interior of the polygon. All the vertices of a complex polygon point outwards. A regular polygon in geometry is always convex. Any closed shape that has a curved surface is convex.

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  7. Aug 3, 2023 · A convex polygon is a polygon that has all its interior angles less than 180°. All the diagonals of a convex polygon lie inside the closed figure. A convex polygon can be both regular and irregular. Regular convex polygons have all sides of the same length and all interior angles of the same measure (less than 180°).

  8. In mathematics, convex geometry is the branch of geometry studying convex sets, mainly in Euclidean space. Convex sets occur naturally in many areas: computational geometry, convex analysis, discrete geometry, functional analysis, geometry of numbers, integral geometry, linear programming, probability theory, game theory, etc. Classification.

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