Volume of a Parallelepiped Calculator
Calculate the volume of a parallelepiped using three vectors.
Results
Vectors:
A = (0)
B = (0)
C = (0)
Volume:
0 cubic units
Cross Product (B × C):
0
Dot Product (A · (B × C)):
0
Parallelepiped Visualization
How it works
The volume of a parallelepiped is calculated using the scalar triple product:
V = |A · (B × C)|
Where:
- A, B, and C are the three vectors
- B × C is the cross product of vectors B and C
- A · (B × C) is the dot product of vector A with the cross product
- | | represents the absolute value
The volume represents the magnitude of the scalar triple product, which gives the volume of the parallelepiped formed by the three vectors.