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It is a triangular based pyramid which is called a tetrahedron

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Q: What is the name of the shape that has 4 faces 6 edges and 4 vertices?
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Related questions

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.


What shape has 8 faces 12 vertices and 18 edges?

the shape that has 8 faces , 18 edges , and 12 vertices is simply a hexagonal prism not a pyramid my butt :P


What is the name of OCTAGON on a 3d shape?

The question is ambiguous. An octagon is a 2-dimensional shape with 8 edges and 8 vertices. Does a 3-D octagonal shape mean one with 8 edges or 8 faces or vertices, or faces which are 2d octagons?


If a three dimensional shape has twelve faces twenty edges and thirty vertices then what is the name of that shape?

then it's a - Dodecahedron


Can you name a soild shape with no faces and no vertices?

No. Every solid shape has at least one face. The closest you will get is a sphere, which has no edges or vertices, but it still has a face.


What is the name of the shape that has 6 faces?

It is a cube or a cuboid which also has 12 edges and 8 vertices


What is the name of 3 dimensional shape with 8 faces?

An octahedron is a polyhedron with eight faces, twelve edges, and six vertices


What is the name of a shape that has 6 faces 12 edges and 8 vertices?

A parallelepiped, of which a cube is a special case.


What is the name of the solid shape that has 3 faces that are rectangles and two faces that are triangles with nine edges and six vertices?

Triangular prism


What 3d shape has 4 triangular faces and1triangular face and how many vertices and edges does it have and the name of the shape?

There is no 3-d shape with 4 and 1 = 5 triangular faces.


What is the name of a figure that is a solid shape that has three faces that are rectangular and two faces that are triangles with nine edges and six vertices?

triangular prism


What is the name of a shape that has 6 faces 9 edges and 5 vertices?

triangular dipyramid http://mathworld.wolfram.com/Deltahedron.html