Practicing Success
Let $\vec a,\vec b$ and $\vec c$ be three vectors. Then scalar triple product $[\vec a\,\vec b\,\vec c]$ is equal to |
$[\vec b,\vec a,\vec c]$ $[\vec a,\vec c, \vec b]$ $[\vec c, \vec b,\vec a]$ $[\vec b, \vec c,\vec a]$ |
$[\vec b, \vec c,\vec a]$ |
Using cyclic nature of scalar triple product. $[\vec a\,\vec b\,\vec c]=[\vec b\,\vec c\,\vec a]=[\vec c\,\vec a\,\vec b]$ So, option (4) is correct. |