Two cars (A) and (B) are at positions ` 100 m` and ` 200 m` from the origin at time ` t=0`. They start simultaneously with velocities ` 10 ms^(-1) respectively. The car (A) will overtake the car (B) at a distance of .

Two cars A and B are at positions 100 m and 200 m from the origin at t = 0. They start simultaneously with constant velocities 10 ms^(-1) and 5 ms^(-1) respectively in the same direction. Calculate the time and position at which they will overtake one another.

Two cars A and B are at positions 50 m and 100 m from the origin at t = 0. They start simultaneously with constant velocities 10 m/s and 5 m/s respectively in the same direction. Find the time at which they will overtake one another.

Two busses A and B are at positions 50m and 100m from the origin at time t=0. They start moving in the same direction simultaneously wi8th uniform velocities of 10ms^(-1) and 5ms^(-1) . Determine the time and position at which A overtakes B.

Two cars A and B are at rest at the origin O. If A starts with a uniform velocity of 20 m// s and B starts in the same direction with a constant acceleration of 2 m//s^(2) , then the cars will meet after time

Two cars A and B cross a point P with velocities 10m//s and 15m//s . After that they move with different uniform accelerations and the car A overtakes B with a speed of 25ms^(-1) . What is velocity of B at that instant?

Two cars A and B cross a point P with velocities 10m//s and 15m//s . After that they move with different uniform accelerations and the car A overtakes B with a speed of 25ms^(-1) . What is velocity of B at that instant?

A car and motorcycle moving in the same direction with velocities 15 m//s and 20m/s respectively. The motorcycle overtakes the car at certain instant. At what time there after will they be at 250 m apart ?

Two cars (A) and (B) travel in straight line . The distance of (A) from the starting point is given as a function of time be a_A (t) = pt + qt^2 , with p = 2 . 60 ms^(-1) and q= 1.20 ms^(-2) . The distance of (B) from the starting pint is x_B (t) = rt^2 - st^3 are r= 2. 80 ms^(-2) and s = 0.20 ms^(-3) . Answer the following questions , At what time (s) do the cars (A) and (B) have the same acceleration ?

A car is travelling on a straight road. The maximum velocity the car Can attain is 24 ms^-1. The maximum acceleration and deceleration it can attain are 1 ms^-2 and 4 ms^-2 respectively. The shortest time the car takes from rest to rest in a distance of 200 m is,

A car is travelling on a straight road. The maximum velocity the car Can attain is 24 ms^-1. The maximum acceleration and deceleration it can attain are 1 ms^-2 and 4 ms^-2 respectively. The shortest time the car takes from rest to rest in a distance of 200 m is,