Category:Definitions/Vector Triple Product

This category contains definitions related to Vector Triple Product.
Related results can be found in Category:Vector Triple Product.

Let $\mathbf a$, $\mathbf b$ and $\mathbf c$ be vectors in a Cartesian $3$-space:

$\ds \mathbf a$

$=$

$\ds a_i \mathbf i + a_j \mathbf j + a_k \mathbf k$

$\ds \mathbf b$

$=$

$\ds b_i \mathbf i + b_j \mathbf j + b_k \mathbf k$

$\ds \mathbf c$

$=$

$\ds c_i \mathbf i + c_j \mathbf j + c_k \mathbf k$

where $\tuple {\mathbf i, \mathbf j, \mathbf k}$ is the standard ordered basis of $\mathbf V$.

The vector triple product is defined as:

$\mathbf a \times \paren {\mathbf b \times \mathbf c}$

where $\times$ denotes the vector cross product.

Pages in category "Definitions/Vector Triple Product"

The following 2 pages are in this category, out of 2 total.