A quadrilateral has 4 sides.
A rectangle is considered to be an irregular polygon. This is because, in a rectangle, the sides need not necessarily all be congruent, and regular polygons must have all sides be congruent.
The sides of a rectangle are not all equal so a rectangle is not a regular polygon. And, as a consequence, any 3-dimensional shape made from rectangles cannot be a regular polyhedron.
A rectangle has 4 right angles whereas a regular 5 sided pentagon has no right angles.
It is a square
A quadrilateral is a figure with 4 sides. Since a rectangle has four sides, it is a quadrilateral.
An equiangular quadrilateral is a four-sided figure with all angles equal. To draw an equiangular quadrilateral that is not regular, you would need to create a shape where all four angles are equal but the side lengths are not necessarily equal. One way to do this is to draw a square and then elongate one pair of opposite sides while keeping all angles at 90 degrees. This will result in a shape that has equal angles but different side lengths, making it an equiangular quadrilateral that is not regular.
360o
A quadrilateral has 4 sides.
the measure for a regular rectangle is 69in. by fudge you and measure it yourself.
its a regular quadrilateral * * * * * No it is NOT! The sides of a rectangle, in general, are not all the same length and, therefore, it is not a regular polygon.
A rectangle is considered to be an irregular polygon. This is because, in a rectangle, the sides need not necessarily all be congruent, and regular polygons must have all sides be congruent.
I don't think so because "rectangle" implies only properties of a rectangle, not a square. The rectangle would have to be a square to be regular.
The sides of a rectangle are not all equal so a rectangle is not a regular polygon. And, as a consequence, any 3-dimensional shape made from rectangles cannot be a regular polyhedron.
no it isn't a regular shape
no no not tellin you
A rectangle has 4 right angles whereas a regular 5 sided pentagon has no right angles.