Motion in A Straight Line

Question: Two cars \[A\] and \[B\] are travelling in the same direction with velocities \[{{v}_{1}}\] and \[{{v}_{2}}\]\[({{v}_{1}}>{{v}_{2}})\]. When the car \[A\] is at a distance \[d\] ahead of the car \[B\], the driver of the car \[A\] applied the brake producing a uniform retardation \[a\] There will be no collision when



1) \[d < \frac{{{{({v_1} - {v_2})}^2}}}{{2a}}\]
2) \[d < \frac{{v_1^2 - v_2^2}}{{2a}}\]
3) \[d > \frac{{{{({v_1} - {v_2})}^2}}}{{2a}}\]
4) \[d > \frac{{v_1^2 - v_2^2}}{{2a}}\]
Solution: Explanation: Explanation
non-uniform-motion

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