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The ajective "even" is not usually applied to faces, so it is difficult to answer the question. Two faces of a square based cuboid are square. The remaining 4 are rectangles.

Q: Are all the faces in a square base cuboid even?

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A cuboid. Or a hexagonal prism. In fact any prism whose base has an even number of sides will have three pairs of opposite parallel congruent faces. All but the cuboid will also have other faces but the question does not exclude them.

The general shape with the characteristics that you require is a parallelepiped. Special cases of this shape are the rectangular prism. An even more special case is the cube.

A hexahedron. In special cases it would be a cuboid and, in even more specific cases, a cube.

cube * * * * * A hexahedron of which a parallelepiped is a special case. A cuboid is a special case of a parallelepiped and a cube is an even more specific example.

A cube, a rectangular solid (box) or any skewed version of these. Even a truncated pyramid (square base, four sides, but top cut off).

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A cuboid. Or a hexagonal prism. In fact any prism whose base has an even number of sides will have three pairs of opposite parallel congruent faces. All but the cuboid will also have other faces but the question does not exclude them.

The general shape with the characteristics that you require is a parallelepiped. Special cases of this shape are the rectangular prism. An even more special case is the cube.

The same as before. The newly exposed faces replace the lost faces, and since each face of a cube has the same area, the total remains unchanged. In fact you could even remove a cuboid rather than cube, and leave the surface area unchanged.

A hexahedron. In special cases it would be a cuboid and, in even more specific cases, a cube.

cube * * * * * A hexahedron of which a parallelepiped is a special case. A cuboid is a special case of a parallelepiped and a cube is an even more specific example.

A hexahedron of which a parallelepiped is a special case. A cuboid is a special case of a parallelepiped and a cube is an even more specific example. All the faces are quadrilaterals. A rectangular dipyramid (two rectangular pyramids stuck together along their rectangular faces) is another example. All faces are triangular.

A cube, a rectangular solid (box) or any skewed version of these. Even a truncated pyramid (square base, four sides, but top cut off).

It is a cuboid that has 8 vertices, 12 edges and 6 faces

that's easy its a triangle * * * * * That is such a nonsensical answer! A triangle is not even a polyhedron. The correct answer is an octahedron - two square based pyramids stuck together along their bases.

because you are just measuring the outside faces, therefore it is only measured in square units

4 faces 6 edges 4 vertices Mathematically, a triangular pyramid would have 4 faces, even though one faces downwards; whereas the square pyramids in egypt are often said to have 4 faces as the bottom is not counted.

Well! I was sorta researching the same thing you idiotic imbecile. If we knew the answer why would we even be researching it?! Uembeci