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rhombi <a rhombus; rhombi / rhombuses> SUST.

rhombi

rhombus <a rhombus; rhombi / rhombuses> SUST.

altitude of a rhombus GEOM.

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inglés
The rhombic triacontahedron is a convex polytope that has a very special property: all of its faces are golden rhombi.
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A special case of a rhombohedron is one in the which the rhombi which form the faces have angles of 60 and 120.
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The face angles of these rhombi are approximately 70.528 and 109.471.
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Without the equal edge constraint, the wide rhombi are kites if limited only by the icosahedral symmetry.
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The simplest rhombic tiling is topologically identical to the square tiling 4,4, with all the rhombi in the same orientation, and each vertex has two wide and two narrow angles.
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With pairs of triangles merged into rhombi, it can be seen as a trigonal trapezohedron.
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Not only squares have four sides of equal length; rhombi do as well.
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The hexagons can be made equilateral, or regular depending on the shape of the rhombi.
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It has 10 faces on the polar axis with 10 rhombi following the equator.
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Indeed, in any tetrahedron, a pair of opposite edges is perpendicular if and only if the corresponding faces of the circumscribed parallelepiped are rhombi.
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