Find unit vector perpendicular to $\vec A$ and $\vec B$ where $\vec A = \hat i - 2\hat j + \hat k$ and $\vec B = \hat i + 2\hat j$
$\frac{{2\hat i + \hat j + 4\hat k}}{{\sqrt {21} }}$
$\frac{{ - 2\hat i + \hat j + 4\hat k}}{{\sqrt {21} }}$
$\frac{{ - 2\hat i - \hat j + 4\hat k}}{{\sqrt {21} }}$
$\frac{{2\hat i + \hat j + 4\hat k}}{{\sqrt 5 }}$
A vector $\vec A $ is rotated by a small angle $\Delta \theta$ radian $( \Delta \theta << 1)$ to get a new vector $\vec B$ In that case $\left| {\vec B - \vec A} \right|$ is
Two forces, each of magnitude $F$ have a resultant of the same magnitude $F$. The angle between the two forces is....... $^o$
Two forces, ${F_1}$ and ${F_2}$ are acting on a body. One force is double that of the other force and the resultant is equal to the greater force. Then the angle between the two forces is
The resultant force of $5 \,N$ and $10 \,N$ can not be ........ $N$