Volume = (base area) x height.
Area of pentagon * length of prism.
There is no single formula. The answer depends on what the formula is for: the volume, surface area, numbers of faces, edges, vertices and so on. And since you have not bothered to provide that crucial bit of information, I cannot provide a more useful answer.
A pentagonal prism has 10 vertices. A rectangular prism has 8 vertices. Therefore, a pentagonal prism has 2 more vertices than a rectangular prism.
The formula for calculating the volume of a hexagonal prism is to take the area of the hexagon, then multiply it by the height of the prism.
pentagonal prism
Area of pentagon * length of prism.
Volume = area of pentagon x length of prism.
Area of Base x Height
Base times height.For details look it up on google.com!
It depends on what dimension(s) of the pentagonal prism are changing. If none then you have only one data point and so nothing to graph. The number of measures that can vary [the degrees of freedom] will range from 2 (for a regular pentagon) to 8 for an irregular pentagonal prism (5 sides of pentagon, 2 diagonals and the length). The reason to include the diagonals is that the lengths of the five sides alone do not uniquely determine the shape of the pentagon and so the volume of the prism. So, in the case of an irregular pentagonal prism, you will need to plot the volume in 9 dimensional space. Have fun!
There are 10 vertices on a pentagonal prism. In geometry, a pentagonal prism is a prism that has 7 faces, 15 edges, and 10 vertices.
There are 10 vertices on a pentagonal prism. In geometry, a pentagonal prism is a prism that has 7 faces, 15 edges, and 10 vertices.
Pentagonal Prism = 2 pentagonal bases , 5 lateral faces, 10 vertices Pentagonal Prism = 7 faces, 15 edges
That is the definition of a pentagonal prism!
The fact that it's a prism has nothing to do with the area of the base. See the attached Related Link for your formula.
There is insufficient information to give an answer. There is no information to indicate that the pentagon is regular and therefore its area is indeterminate. Consequently, the volume of the prism cannot be determined.
A pentagonal prism is a prism with two pentagon-shaped bases.