Find the volume of a rectangular parallelepiped if its dimensions are 48 dm, 16 dm and 12 dm.
| April 11, 2021 | education
A rectangular parallelepiped is a polyhedron consisting of six faces, each of which is a rectangle. The opposite faces of the box are equal. The dimensions of a parallelepiped are the length of its three edges emerging from one vertex: length, height and width (denoted by a, b, c).
Given:
a = 48 dm,
b = 16 dm
s = 12 dm.
Find: V.
Decision:
The volume of a rectangular parallelepiped is found as the product of its three dimensions: length, width and height, that is, according to the formula V = abc.
V = 48 * 16 * 12 = 9216 (dm ^ 3).
Answer: 9216 dm ^ 3.
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