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?

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 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 at velocities $15m/s$ and $16m/s$ respectively. When they are $150m$ apart, both the drivers apply the brakes and the cars decelerate at $3m/s^2$ and $4m/s^2$ until they stop. Separation between the cars when they come to rest is :

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 cars A and B are moving towards each other on a straight road with velocity 10 m/sec. and 12 m/sec. respectively. When they are 160 m apart, each car decelerates at $2{\text{m/sec}}^2$ until they stop in order to avoid collision. Calculate the distance (in $m$) between them when they come to rest.