Bases are faces but faces are not necessarily bases.
Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.
pentagonal prism
The term area is generally reserved for a two-dimensional polygon, but surface area is the term of the area of the different surfaces on a three-dimensional figure---the faces on the object. So no, they are not the same.
Yes. A face is a flat surface of a cube, prism, etc. A base is the same.
No. How can they be the same, if one of them is a two-dimensional measure, the other a three-dimensional measure.
cube
No. An edge is 1-dimensional, a face is 2-dimensional.
Congruent shapes.
Bases and faces are the same, so a triangular prism will have 6 faces/bases.
They are both 3 dimensional shapes
Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.Yes.Conventionally, total area is usually used for the area of a complicated 2-dimensional shape where the area of smaller shapes are calculated and added together. The surface area usually refers to a 3-dimensional object for which the areas of the faces are calculated and added together.
A tetrahedron and a pentagonal prism are both three-dimensional geometric shapes, but they have different properties and characteristics. Here's a comparison of their similarities and differences: Similarities: Both are Polyhedra: Both the tetrahedron and the pentagonal prism are polyhedra, which means they are solid geometric shapes with flat faces, edges, and vertices. Three-Dimensional: They exist in three-dimensional space, which means they have length, width, and height. Differences: Number of Faces: A tetrahedron has four faces. These faces are all triangular. A pentagonal prism has seven faces. It has two pentagonal (5-sided) faces, one on the top and one on the bottom, and five rectangular faces that connect the corresponding sides of the pentagons. Number of Edges: A tetrahedron has six edges. A pentagonal prism has 15 edges. Number of Vertices: A tetrahedron has four vertices. A pentagonal prism has 10 vertices. Shape of Faces: In a tetrahedron, all the faces are triangular, and the angles between the faces are all 60 degrees. In a pentagonal prism, the two top and bottom faces are pentagonal (5-sided), while the other five faces are rectangular. The angles between the faces vary; for example, the angles between the rectangular faces and the pentagonal faces are not all equal. Symmetry: Tetrahedra typically have more symmetric properties compared to pentagonal prisms. Tetrahedra have rotational and reflectional symmetries that are different from those of a pentagonal prism
They are both 2 dimensional curved shapes
pentagonal prism
square and rectangle
There are infinitely many different plane figures that can be made up of 2-dimensional shapes - provided that they are all in the same plane. There cannot be any 3-dimensional shapes involved.
triangular prism