A trian starts from rest from a station with acceleration `0.2 m/s^(2)` on a straight track and after attaining maximum speed it comes to rest on another station due to retardation of `0.4 m/s^(2)`. If total time spent is half an hour, then distance between two stations is (Neglect length of train) :-

A body starts from rest from the origin with an acceleration of 3 m//s(2) along the x-axis and 4 m//s^(2) along the y-axis. Its distance from the origin after 2 s will be

A train begins its journey from a station with a uniform acceleration of 0.2 "m.s"^(-2) and moves for 1 min. Next, it moves for a further 5 min at uniform velocity. It then appIies brakes producing a retardation of 0.3 "m.s"^(-2) and stops at the next station. What is the distance between the two station?

A train starting from rest moves with a uniform acceleration of 0.2 m//s^(2) for 5 minutes . Calculate the speed acquired and the distance travelled in this time.

A particles starts from rest and has an acceleration of 2m//s^(2) for 10 sec. After that , it travels for 30 sec with constant speed and then undergoes a retardation of 4m//s^(2) and comes back to rest. The total distance covered by the particle is

A particles starts from rest and has an acceleration of 2m//s^(2) for 10 sec. After that , it travels for 30 sec with constant speed and then undergoes a retardation of 4m//s^(2) and comes back to rest. The total distance covered by the particle is

A car, starting from rest, moves in a straight line with constant acceleration . 4m//s^(2) After some time, it immediately starts retarding at constant rate 2m//s^(2) until it comes to rest. If the car moved for a total time 18 seconds, the total distance covered is

A car, starting from rest, moves in a straight line with constant acceleration . 4m//s^(2) After some time, it immediately starts retarding at constant rate 2m//s^(2) until it comes to rest. If the car moved for a total time 18 seconds, the total distance covered is

A train goes from rest to rest between two stations with uniform acceleration and retardation. Find the rato of maximum velocity of the average velocity.