the surface area
Polyhedrons are shapes with many faces
A shape does not have a sum. You can sum its angles, the lengths of its sides, the areas of its faces and so on. But the shape does not have a sum, in itself.
Perimeter of base*Length of prism.
If you add the vertices and Faces and subtract 2 from that number you get the number of edges. Vertices+Faces=Edges+2
Yes, pyramids are considered polyhedrons because they are three-dimensional geometric shapes with flat polygonal faces. A pyramid has a polygonal base and triangular faces that converge at a single point called the apex. The number of triangular faces corresponds to the number of sides on the base polygon, making pyramids a specific type of polyhedron.
no because it has curved faces.
Polyhedrons are shapes with many faces
yes
Cylinders and cones are not considered polyhedrons because they do not have flat faces, which is a defining characteristic of polyhedrons. Polyhedrons are three-dimensional shapes made up of flat surfaces, while cylinders and cones have curved surfaces. Additionally, polyhedrons have straight edges where faces meet, whereas cylinders and cones have curved edges. Therefore, cylinders and cones are classified as curved surfaces rather than polyhedrons.
An octahedron, for example. 8 faces, 6 vertices.
Its total surface area.
A shape does not have a sum. You can sum its angles, the lengths of its sides, the areas of its faces and so on. But the shape does not have a sum, in itself.
check a reference book
6
It is the sum of the areas of each of its faces.
It is the sum of the areas of its four faces.
Polyhedrons are three-dimensional geometric shapes with flat polygonal faces, straight edges, and vertices. They are characterized by their number of faces, vertices, and edges, which are related by Euler's formula: ( V - E + F = 2 ), where ( V ) is vertices, ( E ) is edges, and ( F ) is faces. Polyhedrons can be classified into regular (Platonic solids, where all faces are identical) and irregular types. Their faces can vary in shape, but they are always formed by connecting edges at vertices.