10 গ্রাম

Noun:

ডেকাগ্রাম্,

decagrams's Usage Examples:

It has 18 faces (12 pentagrams and 6 decagrams), 60 edges, and 30 vertices.

It has 32 faces (20 hexagons and 12 decagrams), 120 edges, and 60 vertices.

It has 26 faces (20 triangles and 6 decagrams), 60 edges, and 30 vertices.

It has 44 faces (20 triangles, 12 pentagrams and 12 decagrams), 120 edges and 60 vertices.

It has 54 faces (30 squares, 12 decagons, and 12 decagrams), 180 edges, and 120 vertices.

It has 32 faces (20 triangles and 12 decagrams), 90 edges, and 60 vertices.

It has 42 faces (30 squares, 12 decagrams), 120 edges and 60 vertices.

It has 62 faces (30 squares, 20 hexagons, and 12 decagrams), 180 edges, and 120 vertices.

It has 24 faces (12 pentagons and 12 decagrams), 90 edges, and 60 vertices.

by triangle sides and two regular star polygon caps, in this case two decagrams.

It has 44 faces (20 triangles, 12 pentagons, and 12 decagrams), 120 edges, and 60 vertices.

squares sides and two regular star polygon caps, in this case two decagrams.

It has 12 faces (10 squares and 2 decagrams), 30 edges, and 20 vertices.

Petrie polygons of the Kepler–Poinsot polyhedra are hexagons {6} and decagrams {10/3}.

Icosagrams as truncations of a regular decagons and decagrams, {10}, {10/3} Quasiregular Quasiregular t{10}={20} t{10/9}={20/9} t{10/3}={20/3} t{10/7}={20/7}.

Petrie decagrams of both solids.

Type Uniform compound Index UC41 Polyhedra 6 decagrammic prisms Faces 12 decagrams, 60 squares Edges 180 Vertices 120 Symmetry group icosahedral (Ih) Subgroup.

5/2 m = 3, n = 5/2 decagrams {10/3}   Great dodecahemidodecahedron 5/2.

χ = -8 (12,30,10), χ = -8 (12,30,6), χ = -12 (20,30,6), χ = -4 Faces 10 skew hexagons 6 skew decagrams (one blue decagram outlined) Image Animation.

Compound of sD and gD with Petrie hexagons Compound of gI and gsD with Petrie decagrams.

decagrams's Meaning':

10 grams