regular polyhedron वाक्य
उदाहरण वाक्य
मोबाइल
- There are five regular polyhedrons : the four-sided tetrahedron; the six-sided cube; the eight-sided octahedron; the 12-sided dodecahedron, and the 20-sided icosahedron .)
- Although a cube is the only regular polyhedron that admits of tessellation, many non-regular 3-dimensional shapes can tessellate, such as the truncated octahedron.
- It's the bit about Ancient Egyptians and complex regular polyhedrons ( or CR4P, as it's said to be ) that's got my hoax-radar bleeping.
- The sum of the distances from any point in the interior of a regular polyhedron to the sides is independent of the location of the point.
- :Take a regular polyhedron and cut it into two unequal pieces, you'll get two irregular polyhedra .-- talk ) 19 : 04, 19 August 2012 ( UTC)
- Its occurrence in regular pentagons and decagons was duly observed, as well as in the dodecahedron ( a regular polyhedron whose twelve faces are regular pentagons ).
- A regular polyhedron is used because it can be built from a single basic unit protein used over and over again; this saves space in the viral genome.
- In the 20th century, chemists began to inquire whether molecules representing the " platonic solids " could be constructed by arraying atoms at each corner of regular polyhedrons.
- The spherical tiling corresponding to a regular polyhedron is obtained by forming the barycentric subdivision of the polyhedron and projecting the resulting points and lines onto the circumscribed sphere.
- They can be seen as red faces of one regular polyhedron, yellow or green faces of the dual polyhedron, and blue faces at the truncated vertices of the quasiregular polyhedron.
- Certain crystal pattern to fill ( or tile ) three-dimensional space, including the cube ( the only regular polyhedron to do so ), the rhombic dodecahedron, and the truncated octahedron.
- Plato taught that the five regular polyhedrons of geometry symbolize the elements from which everything is made . ( A regular polyhedron is a three-dimensional form with flat sides, each side a regular polygon.
- Plato taught that the five regular polyhedrons of geometry symbolize the elements from which everything is made . ( A regular polyhedron is a three-dimensional form with flat sides, each side a regular polygon.
- While the pentagon is a regular polygon ( neglecting the hole in the center for the atrium ), the result of extruding it is not a regular polyhedron, since the sides of the buildings are rectangles, not pentagons.
- A special kind of truncation, usually implied, is a "'uniform truncation "', a truncation operator applied to a regular polyhedron ( or regular polytope ) which creates a resulting uniform polyhedron ( uniform polytope ) with equal edge lengths.
- They called them regular skew polyhedra, because they seemed to satisfy the definition of a regular polyhedron & mdash; all the vertices, edges and faces are alike, all the angles are the same, and the figure has no free edges.
- In three dimensions, the symmetry of a regular polyhedron, { p, q }, with one directed petrie polygon marked, defined as a composite of 3 reflections, has rotoinversion symmetry S h, [ 2 +, h + ], order " h ".
- The sum of the distances from any point in the interior of a regular polyhedron to the sides is independent of the location of the point . ( This is an extension of Viviani's theorem . ) However, the converse does not hold, not even for tetrahedra.
- Thus, just as hexagons have angles not less than 120?and cannot be used as the faces of a convex regular polyhedron because such a construction would not meet the requirement that at least three faces meet at a vertex and leave a positive non-convex regular polychora.
- Plato taught that existence is dominated by form, and that the five regular polyhedrons known to mathematicians _ the 4-sided tetrahedron, the 6-sided cube, the 8-sided octahedron, the 12-sided dodecahedron and the 20-sided icosahedron _ have symbolic significance . ( A regular polyhedron is a three-dimensional form whose faces are all regular polygons; the cube, for example, is made up of 6 regular polygons called squares .)
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