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However, proportionality of corresponding sides is not by itself sufficient to prove similarity for polygons beyond triangles (otherwise, for example, all rhombi would be similar).
The face angles of these rhombi are approximately 70.528 and 109.471.
The hexagons can be made equilateral, or regular depending on the shape of the rhombi.
It has 60 broad rhombi and 30 slim.
The cube can be seen as a rhombic hexahedron where the rhombi are squares.
Indeed, in any tetrahedron, a pair of opposite edges is perpendicular if and only if the corresponding faces of the circumscribed parallelepiped are rhombi.
It constructed by two rhombi and 4 squares.
The rhombic triacontahedron is a convex polytope that has a very special property: all of its faces are golden rhombi.
Without the equal edge constraint, the wide rhombi are kites if limited only by the icosahedral symmetry.
With pairs of triangles merged into rhombi, it can be seen as a trigonal trapezohedron.
It has 10 faces on the polar axis with 10 rhombi following the equator.
A special case of a rhombohedron is one in the which the rhombi which form the faces have angles of 60 and 120.
The gameboard has an overall hexagonal shape and comprises 72 rhombi in three alternating colors.
Not only squares have four sides of equal length; rhombi do as well.
Each of these is divided into smaller categories; triangles can be equilateral, isosceles, obtuse, acute, scalene, etc. while quadrilaterals can be rectangles, rhombi, trapezoids, squares, etc.
