Category:Convex Polygons
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This category contains results about Convex Polygons.
Definitions specific to this category can be found in Definitions/Convex Polygons.
Definition 1
Let $P$ be a polygon.
$P$ is a convex polygon if and only if:
- For all points $A$ and $B$ located inside $P$, the line $AB$ is also inside $P$.
Definition 2
Let $P$ be a polygon.
$P$ is a convex polygon if and only if:
- every internal angle of $P$ is not greater than $180 \degrees$.
Definition 3
Let $P$ be a polygon.
$P$ is a convex polygon if and only if:
Definition 4
Let $P$ be a polygon.
$P$ is a convex polygon if and only if:
- the region enclosed by $P$ is the intersection of a finite number of half-planes.
Definition 5
Let $P$ be a polygon.
$P$ is a convex polygon if and only if:
- the region enclosed by $P$ is the intersection of all half-planes that contain $P$ and that are created by all the lines that are tangent to $P$.
Pages in category "Convex Polygons"
This category contains only the following page.