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What does flat and long mean when finding the volume of a rectangular prism?

A rectangular prism has three dimension: its length, width and height. A flat and long prism is one whose height is small and length is large.


Prism whose bases are rectangles?

Rectangular prism


What is a polyhedron with two parallel congruent bases and other faces being parallelograms?

It is a prismoid - a prism-like solid whose lateral faces are not perpendicular to the bases.It is a prismoid - a prism-like solid whose lateral faces are not perpendicular to the bases.It is a prismoid - a prism-like solid whose lateral faces are not perpendicular to the bases.It is a prismoid - a prism-like solid whose lateral faces are not perpendicular to the bases.


What is the volume of a rectangular prism whose length is 15 ft width is 10 ft and height is 3 ft?

Volume = Length * Width * Height= the answer3


A prism has a square base whose edges each measure 5 centimeters. The ratio of its height to its width is 4 1. Find the volume of the rectangular prism in cubic centimeters?

Volume of rectangular prism: 5*5*20 = 500 cubic cm


What is a a solid figure whose faces are all rectangular?

A rectangular prism or a cuboid.


A prism whose lateral faces are all rectangles?

It is a cuboid


What is a rectangular prism whose faces are all congruent squares?

Cube


What is the volume of a rectangular prism whose dimensions are 2.0 cm and 3.0 cm and 2.0 cm?

A rectangular prism whose dimensions are 2.0 cm and 3.0 cm and 2.0 cm has a volume of 12cm3


What is the formula for volume of a prism whose length is 12 inches width is 5 inches and height id 10 inches?

It depends on the shape of the prism - whether its ends are triangular, rectangular or are polygons with more sides.


What is the answer of a volume of rectangular prism whose length is 10 cm width is 9 cm and the height of 6 cm?

Volume = 10*9*6 = 540 cm3


What is the altitude of a rectangular prism?

the altitude of a prism is a segment perpendicular to both bases whose endpoints are in the planes of the bases.