Which of the following is NOT a characteristic of a null vector?

Which type of vector has its initial point at the origin of the coordinate system?

If ${\rm{\vec A}}\,and\,\overrightarrow B$ denote the sides of a parallelogram and its area is $\frac{1}{2}AB$(A and B are the magnitude of ${\rm{\vec A}}\,and\,\overrightarrow B$ respectively), the angle between ${\rm{\vec A}}\,and\,\overrightarrow B$ is

If $\vec A.\vec B = \sqrt 3 \left| {\vec A imes \vec B} \right|$ then angle between $\vec A$ and $\vec B$ will be

Given that A and B are greater than 1. The magnitude of $\left( {{\rm{\vec A}} imes {\rm{\vec B}}} \right)$ can not be

If three vectors $\vec{A} = \hat{i} + 2\hat{j} - \hat{k}$, $\vec{B} = -\hat{i} + \hat{j} + \hat{k}$, and $\vec{C}$ form a right-angled triangle such that $\vec{C}$ is the hypotenuse, then a possible value of $\vec{C}$ is:

Given that A and B are greater than 1. The magnitude of $\left( {{\rm{\vec A}} imes {\rm{\vec B}}} \right)$ can not be

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

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

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

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