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Q. A truck travelling with uniform acceleration crosses two points $A \& B$ with velocities $60\, m / s$ and $40\, m / s$ respectively. The speed of the body at the mid point of $A$ and $B$ is nearest to:

Motion in a Straight Line

Solution:

As we know the relation $V_{\text {mid }}=\sqrt{\frac{V_{A}^{2}+V_{B}^{2}}{2}}$
$V _{ mid }=\sqrt{\frac{(60)^{2}+(40)^{2}}{2}}=\sqrt{\frac{3600+1600}{2}}$
$V _{\text {mid }}=\sqrt{\frac{5200}{2}}=\sqrt{2600}=50.9 m / s$