0
What else can I help you with?
What is apolygon that is convex?
A convex polygon is defined as a polygon with all its interior angles less than 180°. This means that all the vertices of the polygon will point outwards, away from the interior of the shape. Think of it as a 'bulging' polygon. A triangle (3-gon) is always convex.
Is every quadrilateral apolygon?
Yes
How many sides does apolygon have if the sum of its interior angles is 720?
6 sides
What is the least number of angles apolygon can have?
3, otherwise below that it just collapses to a straight line or even a point.
A apolygon with two pairs pairs of parllel opoosite sides is a parellelogram true or false?
False. It could be an irregular pentagon.
What do you call apolygon with 11 sides?
A polygon with 11 sides is called an "undecagon."
What is apolygon that is convex?
A convex polygon is defined as a polygon with all its interior angles less than 180°. This means that all the vertices of the polygon will point outwards, away from the interior of the shape. Think of it as a 'bulging' polygon. A triangle (3-gon) is always convex.
Is every quadrilateral apolygon?
Yes
The circle surrounding apolygon?
It is a circumcircle or circumscribing circle.
What two sides of apolygon meet at?
all sides are the same
What is a ploygon?
apolygon is a shape that has no curves ,is closed, and has more then three sides
What is apolygon that has 4 sides and no right angles and one of it sides is parallel?
A trapezoid
How many sides does apolygon have if the sum of its interior angles is 720?
6 sides
Is a cube apolygon?
No, a cube is a 3 dimensional shape. All polygons are 2 dimensional.
What do you notice about the number of sides and the number vertices apolygon has?
The number of sides and vertices are the same
What is the least number of angles apolygon can have?
3, otherwise below that it just collapses to a straight line or even a point.
A apolygon with two pairs pairs of parllel opoosite sides is a parellelogram true or false?
False. It could be an irregular pentagon.
