On a foggy day, two drivers spot in front of each other when 80 metre apart. They were traveling at 70 kmph and 60 kmph. Both apply brakes simultaneously which retard the cars at the rate $5\left[m/s^2\right]$ Which of the following statements is correct?

Q.

On a foggy day, two car drivers spot each other, when they are just 80 m apart. They are traveling at 72 km/h and 60 km/h respectively towards each other. Both of them simultaneously apply brakes, which retard both the cars at a rate of 5 m/s^{​​​​​​2}. Determine whether they avert the collision or not.

Q. Two cars travelling towards each other on a straight road at velocity, $12$ $m/s$ and $20$ $m/s$ respectively. When they are $350$ $m$ apart, both driver apply their brakes and each car de-accelerates at $2$ $m/s^2$ until it stops.
$\left(a\right)$ How far apart will the car be after stopping.
$\left(b\right)$ Will the car collide to one another?

Q. Two car travelling towards each other on a straight road at velocity $10\text{m/sec}$ and $12\text{m/sec}$ respectively. When they are $150\text{m}$ apart, both drivers apply their brakes and each car decelerates at $2\text{m}/{\text{sec}}^2$ until it stops. How far apart will they be when they have both come to a stop ?

Q. Two cars are travelling towards each other on a straight road with velocities 10 m$s^{-1}$ and 12 m$s^{-1}$ respectively. When they are 150 m apart, both drivers apply their brakes and each car decelerates at 2 m$s^{-2}$ until it stops. How far apart will they be when they have come to rest?

Q. Two cars are travelling towards each other on a straight road with velocities $10m{s}^{-1}$ and $12m{s}^{-1}$ respectively. When they are 150 m apart, both drivers apply their brakes and each car decelerates $10m{s}^{-1}$ until it stops. How far apart will they be when they have come to rest?