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An arrangement of polygonal regions could be called a tessellation. This usually occurs when these regions are placed over a plane. The shapes in these regions are usually hexagons, equilateral triangles, and squares.

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What is an arrangement of polygonal regions covering the plane without overlapping or leaving gaps?

Tessellation


What is an arrangement of polygonal regions covering the plane without overlapping or leaving gaps called?

Tessellation.


What do you call an arrangement of polygonal regions covering the plane without overlapping or leaving gaps?

Tessellation


A polyhedron is a solid bounded by the polygonal regions formed by intersecting planes?

TRUE


A polyhedron is a solid bounded by the polygonal regions formed by intersecting planes.?

true


A polygon is a solid bounded by the polygonal regions formed by intersecting planes?

False Apex :)


A polyhedron is a two-dimensional solid bounded by the polygonal regions formed by intersecting planes?

false


A polyhedron is a two-dimensional solid bounded by the polygonal regions formed by intersecting planes.?

false


Is a polyhedron a two dimensional solid bounded by the polygonal regions formed by intersecting planes?

false


Is a polyhedron is a two-dimensional solid bounded by the polygonal regions formed by intersecting planes?

false


Is a polyhedron that is a solid bounded by the polygonal regions form by intersecting planes?

Yes, a polyhedron is defined as a solid that is bounded by flat polygonal faces. These faces are formed by the intersections of planes in three-dimensional space. The edges of the polyhedron are where these faces meet, and the vertices are the points where the edges converge. Thus, a polyhedron is indeed a solid bounded by polygonal regions created by intersecting planes.


Is a polyhedron a solid bounded by The polygonal regions of intersecting planes?

Yes, a polyhedron is a solid bounded by polygonal regions, which are the faces of the polyhedron. These faces are formed by the intersection of planes, and the edges of the polyhedron are the line segments where these faces meet. The vertices are the points where the edges converge. Thus, a polyhedron is defined by its flat faces, straight edges, and vertices.