3D shape that reflects a kite
Answers
Answer:
Rhombus
Step-by-step explanation:
With a hierarchical classification, a rhombus (a quadrilateral with four sides of the same length) or a square is considered to be a special case of a kite, because it is possible to partition its edges into two adjacent pairs of equal length. According to this classification, every equilateral kite is a rhombus, and every equiangular kite is a square. However, with a partitioning classification, rhombi and squares are not considered to be kites, and it is not possible for a kite to be equilateral or equiangular. For the same reason, with a partitioning classification, shapes meeting the additional constraints of other classes of quadrilaterals, such as the right kites discussed below, would not be considered to be kites. The remainder of this article follows a hierarchical classification, in which rhombi, squares, and right kites are all considered to be kites. By avoiding the need to treat special cases differently, this hierarchical classification can help simplify the statement of theorems about kites.
A kite with three equal 108° angles and one 36° angle forms the convex hull of the lute of Pythagoras.
The kites that are also cyclic quadrilaterals (i.e. the kites that can be inscribed in a circle) are exactly the ones formed from two congruent right triangles. That is, for these kites the two equal angles on opposite sides of the symmetry axis are each 90 degrees. These shapes are called right kites.