Q:

How many faces does a hexagonal prism have?

A:

Quick Answer

A hexagonal prism has eight faces, six of which are rectangles, and two of which are hexagons. A hexagonal prism consists of a top and bottom hexagon that are both joined by straight lines connecting each set of vertices.

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How many faces does a hexagonal prism have?
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Full Answer

Prisms are the simplest way to turn a two dimensional polygon into a three-dimensional shape. A simple prism consists of two identical shapes on either end, connected with straight lines at each set of vertices. The shapes are named for the shapes on the end. For example, triangular prism and square prisms are the two simplest types of prisms. The amount of faces will always be equal to two plus the amount of edges of the base shape.

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Related Questions

  • Q:

    How many faces does a triangular prism have?

    A:

    A triangular prism has five faces, six vertices and nine edges. The face is the flat side of a solid figure, and it is typically in the form of a plane figure such as a rectangle, square or triangle, with the triangular prism having two triangular bases and three rectangular sides. Another type of prism is the rectangular prism, which has six rectangular faces, 12 vertices and eight edges.

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  • Q:

    How many faces does a rectangular prism have?

    A:

    A rectangular prism has six faces. Unlike many other prisms, the faces on a rectangular prism are all rectangles. For instance, a trapezoidal prism has two faces that are trapezoids while the other faces are rectangles.

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  • Q:

    How many faces does a pentagonal prism have?

    A:

    A pentagonal prism has five lateral faces and two pentagonal bases, which equal seven faces. A prism has two congruent polygons that form the top and bottom of the shape. These polygons are referred to as bases. The remaining sides are referred to as lateral faces.

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  • Q:

    What is the surface area of a hexagonal prism?

    A:

    The surface area of a hexagonal prism can be calculated using the formula 3*(2+30.5)*a2, where a is the length of one of the sides of one of the hexagon bases. Note that this formula only applies for regular hexagonal prisms, where the sides on the hexagon bases are the same length.

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