Which type of vector has a magnitude of one?

A vector $\overrightarrow {{{\rm{F}}_1}}$ is along the positive Y-axis. If its vector product with another vector $\overrightarrow {{{\rm{F}}_1}}$ is zero, then $\overrightarrow {{{\rm{F}}_2}}$ could be

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

Given $heta$ is the angle between ${\rm{\vec A}}\,and\,{\rm{\vec B}}$. Then $\left| {\hat A imes \hat B\;} \right|$ is equal to

If $\vec{a}$ and $\vec{b}$ are two non-collinear unit vectors and $|\vec{a} + \vec{b}| = \sqrt{3}$, then the value of $(\vec{a} - \vec{b}) \cdot (2\vec{a} + \vec{b})$ 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

Identify the vector quantity among the following

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

Which vector represents the position of a point in space relative to an origin?

Given $heta$ is the angle between ${\rm{\vec A}}\,and\,{\rm{\vec B}}$. Then $\left| {\hat A imes \hat B\;} \right|$ is equal to

$\overrightarrow A$ is a vector with magnitude A, then the unit vector $\widehat A$ in the direction of $\overrightarrow A$ is