Which pair of the following forces will never give resultant force of $2\, N$
$2 \,N$ and $2\, N$
$1 \,N$ and $1 \,N$
$1\, N $ and $3\, N$
$1\, N$ and $4\, N$
Two vectors having equal magnitudes of $x\, units$ acting at an angle of $45^o$ have resultant $\sqrt {\left( {2 + \sqrt 2 } \right)} $ $units$. The value of $x$ is
When $n$ vectors of different magnitudes are added, we get a null vector. Then the value of $n$ cannot be
The sum of two forces acting at a point is $16\, N.$ If the resultant force is $8\, N$ and its direction is perpendicular to minimum force then the forces are
The vector that must be added to the vector $\hat i - 3\hat j + 2\hat k$ and $3\hat i + 6\hat j - 7\hat k$ so that the resultant vector is a unit vector along the $y-$axis is
Explain commutative law for vector addition.