ARTICLES

To find the surface area of a rectangular prism, find its length, width and height. Multiply width times height, length times width, and length times height. Add the three products together, and multiply the sum by two. ...

www.reference.com/article/area-rectangular-prism-f9d0cc9c0a70a43d

The difference between a rectangular prism and a cubic prism is in the equality of the faces of the prism. All sides of a cubic prism are equal, while a rectangular prism's sides have different measurements.

www.reference.com/article/cube-rectangular-prism-different-495d6b46f734bfa

Rectangular prisms have eight vertices. They also have six faces and 12 edges. "Vertices" is the plural of "vertex," which is defined as the point where three or more faces come together to form a point or a corner, in t...

www.reference.com/world-view/many-vertices-rectangular-prism-be2d927054176d4d

SIMILAR ARTICLES

A rectangular prism's formula is given as length (l) multiplied by the width (w) and height (h), or with the formula V = l * w * h. A rectangular prism is a three-dimensional figure that has six rectangular faces, and al...

www.reference.com/article/volume-rectangular-prism-fbdba9edfb247dd4

The formula is the length of the prism times the area of the trapezoid, which is one-half times (a+b) times the height; the area is also called the cross-sectional area. "A" and "B" are the two bases of the trapezoid. Th...

www.reference.com/article/formula-finding-volume-trapezoidal-prism-258e5af598c5d62f

A hexagonal pyramid's surface area is given by 3ab + 3bs; where "s" is the slant height, "b" is the base length and "a" is the pyramid's apothem length. A hexagonal pyramid is sometimes referred to as a heptahedron; it h...

www.reference.com/article/calculate-surface-area-hexagonal-pyramid-22b91934154a001b

The surface area of a right square pyramid is determined by adding the square of the length of the base to four times the quotient of the base length times the height divided by two. The formula is written as SA=b^2 + 4(...

www.reference.com/article/surface-area-pyramid-b8df8ff227e3703