spheres
Three types of solids that do not have any faces or edges are spheres, cylinders, and cones. A sphere is perfectly round and has no edges or vertices, while a cylinder has curved surfaces but flat circular bases. A cone features a circular base and a curved surface that tapers to a point, but it also lacks distinct edges and faces.
Spheres
It is an octahedron which is one of the Platonic Solids having 8 equilateral triangular faces and 12 edges.
its has parallel faces and edges
A geometric solid has ... 50 solids! What does that mean?
Three types of solids that do not have any faces or edges are spheres, cylinders, and cones. A sphere is perfectly round and has no edges or vertices, while a cylinder has curved surfaces but flat circular bases. A cone features a circular base and a curved surface that tapers to a point, but it also lacks distinct edges and faces.
a sphere has no edgesOf the solids with planar faces and line edges the tetrahedron has the fewest edges and faces. (Four faces and six edges)
Spheres
A cube has 12 edges as does an octahedron and those are the two platonic solids (convex polyhedra with congruent regular polygons as faces where the same number of faces meet at each vertice) with 12 edges.
It is an octahedron which is one of the Platonic Solids having 8 equilateral triangular faces and 12 edges.
its has parallel faces and edges
A geometric solid has ... 50 solids! What does that mean?
Ball!!!!
Euler's definition do not apply to curved solids. faces must be polygons; they cannot be circles. using the conventional definitions of faces, edges and vertices, This question causes frustration for teachers and students. Euler's definitions of edges, faces and vertices only apply to polyhedra. Faces must be polygons, meaning comprised of all straight sides, edges must be straight, and vertices must arise from the meeting of straight edges. As such, a cylinder has no faces, no edges and no vertices, using the definitions as they apply to polyhedra. You need to create a different set of definitions and understandings to apply to solids with curved surfaces.
A dodecahedron is one of the Platonic Solids which has 12 pentagonal faces, 30 edges and 20 vertices
There are only 5 known regular Platonic solids and they and their properties are:- 1 Tetrahedron: (pyramid) 4 equilateral triangle faces, 6 edges and 4 vertices 2 Hexahedron (cube) 6 square faces, 12 edges and 8 vertices 3 Octahedron: 8 equilateral triangle faces, 12 edges and 6 vertices 4 Dodecahedron: 12 regular pentagon faces, 30 edges and 20 vertices 5 Icosahedron: 20 equilateral triangle faces, 30 edges and 12 vertices All of them can be inscribed inside a sphere.
Polyhedrons are three-dimensional geometric shapes with flat polygonal faces, straight edges, and vertices. They are characterized by their number of faces, vertices, and edges, which are related by Euler's formula: ( V - E + F = 2 ), where ( V ) is vertices, ( E ) is edges, and ( F ) is faces. Polyhedrons can be classified into regular (Platonic solids, where all faces are identical) and irregular types. Their faces can vary in shape, but they are always formed by connecting edges at vertices.