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Q: What is the number of planes in a tetrahedron?
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Related questions

Which solid has fewer than 10 planes of symmetry?

tetrahedron


How many planes of symmetry does a tetrahedron have?

I think it is only 3


How many planes does a regular tetrahedron have?

A tetrahedron is a triangular based pyramid that has 4 faces, 6 edges and 4 vertices


How many number of faces are there in a tetrahedron?

There are four number of faces in a tetrahedron.


What is a tetrahedron shape?

A pyramid with a triangle as base is considered as a tetrahedron. It is a three dimensional polyhedron with 4 equilateral triangles as its sides. If one would look at the word tetrahedron, it literally means "with four planes".


What number is a tetrahedron?

A tetrahedron is a 3-dimensional shape - a triangular pyramid. It is NOT a number.


Does a tetrahedron have parrallel faces?

No. The faces of a tetrahedron are equilateral triangles, but none of the faces is parallel to another one of the faces -- they could not be parallel, since by the definition of a tetrahedron, all the faces intersect(!) and parallel planes do not intersect.


What number does a tetrahedron equal?

A tetrahedron is a 3-D shape. It has a different number of faces and edges and does not represent any particular number.


How many planes does a triangular pyramid have?

A triangular pyramid has 5 planes. * * * * * In fact, a triangular pyramid is also known as a tetrahedron and as its name suggests, it has 4 plane faces.


How many planes can be determined if the point noncollinear?

The answer depends on the number of point. One point - as the question states - cannot be non-collinear. Any two points are always collinear. But three or more points will define a plane. If four points are non-coplanar, they will define four planes (as in a tetrahedron).


How many number of angles for an tetrahedron?

Four.Four.Four.Four.


What is least number of faces for a pyramid?

You need at least 4 faces for a pyramid. That type is known as Tetrahedron (http:/en.wikipedia.org/wiki/Tetrahedron)