0
What else can I help you with?
What is the relationship among the vertices's faces and edges of polyhedrons?
If you add the vertices and Faces and subtract 2 from that number you get the number of edges. Vertices+Faces=Edges+2
What is a shape that has equal number of faces equal number edges and equal number of vertices?
A sphere- there are no faces, edges or vertices
What is the number of faces edges and vertices of a pentagonal prism?
It has 7 faces, 15 edges and 10 vertices
How is the total number of sides of the faces related to the number of edges?
Faces + Vertices = Edges + 2
Which 3d shape has the same number of edges vertices and faces?
Sphere ( 0 faces , 0 edges , 0 vertices )
What is the name of a shape that has 5 faces 8 edges 6 vertices?
There is not a polyhedron with the given number of faces, edges and vertices.
How many edges does a dodecahedran have?
The REGULAR dodecahedron, formed from 15 pentagonal faces, has 30 edges. But there are a number of other 3-dimensional figures which have 12 faces (sides), with different numbers of edges and vertices.
What figures has 7 vertices 7 faces 12 edges?
a hexagonal pyramid
What following figures have 12 edges?
A cuboid or a cube has 12 edges, 6 faces and 8 vertices
What 2 3d shapes have the same number of edges vertices and faces?
A cube and a regular octahedron have the same number of edges, vertices, and faces. Both have 12 edges, 8 vertices, and 6 faces.
What is the number of faces vertices and edges of a rectangular prism and a rectangular pyramid?
for any prism , number of ___ + number of vertices = number of edges + ___
What is the relationship between faces vertices and edges in prisms?
In a prism, the number of faces, vertices, and edges are related by the formula F + V - E = 2, known as Euler's formula. For a prism, which has two parallel and congruent faces connected by rectangular faces, the number of faces (F) is equal to the sum of the number of rectangular faces and the two congruent bases. The number of vertices (V) is equal to the number of corners where edges meet, and the number of edges (E) is equal to the sum of the edges around the bases and the edges connecting the corresponding vertices of the bases.
