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Is a pentagon convex or concave?
It can be either.
What is a convex pentagon?
it is a shape with 180degrees or less
Would a square be a convex pentagon?
A square is not a pentagon. Pentagons have 5 sides, squares have 4.
What is the sum of measures of the interior angles of a convex pentagon?
520 Degrees
What is the name of a polygon with 5 sides?
If the polygon above has 5 sides is it a concave or a convex
What is convex pentagon?
A convex pentagon is one in which none of the interior angles are reflex.
Is a pentagon convex?
A regular pentagon is convex. By taking a regular pentagon and shortening or lengthening one or more sides, an infinite number of possible convex pentagons can be created. A convex polygon is defined as a polygon such that all internal angles are less than or equal to 180 degrees, and a line segment drawn between any two vertices remains inside the polygon. It is possible to have non-convex (concave) pentagons; there are infinite number possible ways to do this, too.
Is a pentagon convex or concave?
It can be either.
How to build a tans to form convex pentagon?
== ==
What is a convex pentagon?
it is a shape with 180degrees or less
What is a equiangular convex pentagon?
It is a pentagon with five equal angles - each interior angle = 108 degrees. The term "convex" is redundant since, if the pentagon is equiangular, it cannot have 5 re-entrant corners.
Would a square be a convex pentagon?
A square is not a pentagon. Pentagons have 5 sides, squares have 4.
Are pentagons convex?
a pentagon is any five-sided polygon.
How many side does a convex pentagon have?
Pentagons (including convex pentagons) have five sides. (The prefix penta- is greek for 5)
What is the sum of measures of the interior angles of a convex pentagon?
520 Degrees
What is the name of a polygon with 5 sides?
If the polygon above has 5 sides is it a concave or a convex
What are the consecutive angles of a convex pentagon?
The consecutive angles are ones that are next to ano another when going around the pentagon in either direction.
