based on my observations, e=3n, where n is equal to the number of sides of the polygonal bases, but u may have it by leonhard euler's formula for the relationship between faces vertex and edges... f+v=e+2 or simply,, e=f+v-2
have a nice day! ^^
the formula is (vertices+faces)- 2= edges
Edges = 3 x number of sides in end of prism For example, a hexagonal prism would have 3 x 6 = 18 edges since there are 6 sides to a hexagon.
It is triple the number of edges on one base.
number of edges of a n-sided (n>2) prism is 3n. In this case, 30.
there are 5 faces and 6 edges
the formula is (vertices+faces)- 2= edges
There are twelve edges in a rectangular prism.
The formula for hexagonal prism is ,it has 8 faces,it has 12 verities and 18 edges
for any prism , number of ___ + number of vertices = number of edges + ___
In a prism, the number of faces, vertices, and edges are related by the formula F + V - E = 2, known as Euler's formula. For a prism, which has two parallel and congruent faces connected by rectangular faces, the number of faces (F) is equal to the sum of the number of rectangular faces and the two congruent bases. The number of vertices (V) is equal to the number of corners where edges meet, and the number of edges (E) is equal to the sum of the edges around the bases and the edges connecting the corresponding vertices of the bases.
A pentagonal prism has 15 edges. 10 of these are base edges and then 5 lateral edges. Formula : A prism with a n-sided polygons at each end will have 3n edges.
the number edges of the base of a pyramid is onr more than the number of faces * * * * * The question had nothing to do with pyramids and, in any case, the answer is wrong! There are different formulae for different aspect of a triangular prism: its volume, surface area, numbers of edges, faces, or vertices. there is no single formula.
A triangular prism has 5 faces, 9 edges and 6 vertices
Edges = 3 x number of sides in end of prism For example, a hexagonal prism would have 3 x 6 = 18 edges since there are 6 sides to a hexagon.
5
16
12