Triangular prism. 9 faces, six vertices, and nine edges right?
You cannot since the triangular prism has faces meeting at 60 degrees - all the faces of a cube meet at right angles. You can have small cubes sitting within a triangular prism but they cannot "fit" into it.
An right equilateral triangular prism.
It can, but only if it a right triangular prism one of whose faces exactly matches the face of the square.
If the prism is based on regular decagons and it is a right prism, all 12 faces.
A right triangular prism has two identical faces. Two faces may or may not be identical in an oblique prism, in which the lateral edges are not perpendicular to the bases.
I think the shape is a triangular prism. Am I right?
Triangular prism. 9 faces, six vertices, and nine edges right?
A right triangular prism.
A triangular block prism has four right angles on each of the three faces, so the total 'on all the faces' = 12.
A triangle has 3 edges and 3 vertices. A triangular prism has 9 edges and 6 vertices.
The 3D shape you are describing is a pentagonal pyramid. It has a pentagonal base with five sides, and five vertices where the triangular faces meet. The three rectangle faces are lateral faces that connect the triangular base to the apex of the pyramid. The pentagonal pyramid is a type of pyramid with a polygonal base and triangular faces.
The minimum numbers of congruent faces are as follows: On an equilateral triangular prism: one pair of triangles On a right equilateral triangular prism: one pair of triangles and one triplet of rectangles.
You cannot since the triangular prism has faces meeting at 60 degrees - all the faces of a cube meet at right angles. You can have small cubes sitting within a triangular prism but they cannot "fit" into it.
An right equilateral triangular prism.
It can, but only if it a right triangular prism one of whose faces exactly matches the face of the square.
Well if you mean triangular pyramid and triangular prism then: A triangular pyramid is a geometric solid with a base that is a triangle and all other faces are triangles with a common vertex. A triangular prism is a geometric solid with two bases that are congruent (identical), parallel triangles and all other faces are parallelograms. It is referred to as a right triangular prism if the faces are rectangles.