Category:Parallelepipeds
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This category contains results about Parallelepipeds.
Definitions specific to this category can be found in Definitions/Parallelepipeds.
A parallelepiped is a polyhedron formed by three pairs of parallel planes:
In the above example, the pairs of parallel planes are:
- $ABCD$ and $HGFE$
- $ADEH$ and $BCFG$
- $ABGH$ and $DCFE$
Subcategories
This category has the following 5 subcategories, out of 5 total.
Pages in category "Parallelepipeds"
The following 14 pages are in this category, out of 14 total.
P
- Parallelepiped cut by Plane Parallel to Opposite Planes
- Parallelepiped cut by Plane through Diagonals of Opposite Planes is Bisected
- Parallelepiped formed from Three Proportional Lines equal to Equilateral Parallelepiped with Equal Angles to it formed on Mean
- Parallelepipeds are of Equal Volume iff Bases are in Reciprocal Proportion to Heights
- Parallelepipeds of Same Height have Volume Proportional to Bases
- Parallelepipeds on Equal Bases and Same Height are Equal in Volume
- Parallelepipeds on Same Base and Same Height whose Extremities are not on Same Lines are Equal in Volume
- Parallelepipeds on Same Base and Same Height whose Extremities are on Same Lines are Equal in Volume