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 $4\, N$
Which pair of the following forces will never give resultant force of $2\, N$
If two vectors A and B are given then Range of their resultant can be written as $(A - B) \le R \le (A + B)$.
i.e. ${R_{\max }} = A + B$ and ${R_{\min }} = A - B$
If $B = 1$ and $A = 4$ then their resultant will lies in between $3\,N$ and $5\,N$. It can never be $2\,N.$
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