Which of the following is NOT an example of a vector quantity?

A unit vector perpendicular to both $\hat{i} - 2\hat{j} + 3\hat{k}$ and $2\hat{i} + \hat{j} - \hat{k}$ is:

Angle between ${\rm{\vec A}}\,and\,{\rm{\vec B}}\,\,is\,heta$ What is the value of ${\rm{\vec A}}.\left( {{\rm{\vec B}} imes {\rm{\vec A}}} \right)?$

If vector $\u{A}$ is a non-zero vector, and $n$ is a scalar, then $n\u{A}$ is a null vector if:

Two vectors having same magnitude and direction are called:

A vector ${\rm{\vec A}}$ points vertically upwards and ${\rm{\vec B}}$ points upwards North. The vector product ${\rm{\vec A}} imes {\rm{\;\vec B}}$ is

The magnitude of the vectors product o two vectors is $\sqrt 3$ times their scalar product. The angle between the two vectors is

The magnitude of the vectors product o two vectors is $\sqrt 3$ times their scalar product. The angle between the two vectors is

The position vector of a particle is given by $\vec{r} = (3t^2 - 2t)\hat{i} - (t^3)\hat{j}$. The velocity of the particle at $t=2$ s is perpendicular to:

The area of parallelogram formed from the vectors ${\rm{\vec A}} = \hat i - 2\hat j + 3\hat k\,and\,{\rm{\vec B}} = 3\hat i - 2\hat j + \hat k$ as adjacent sides is

Given ${\rm{\vec A}} = 4\hat i + 6\hat j\,and\,{\rm{\vec B}} = 2\hat i + 3\hat j$. Which of the following is correct?