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  1. The acceleration is 19.0m/s/day.
    So, each day the ship increases its velocity by 19 m/s

    You wish to change it by 11 600m/s so it will take 11 600/19 days ~ 610.53 days or 1.67 years (each year is 365 days)

    The acceleration is 19.0m/s/day = 19.0/(24 x 3 600)m/s/s as I have converted 1 day into 24 x 3 600 seconds

    Acc ~ 2.2 x 10^-4 m/s^2 or 0.00022 m/s^2

  2. 11,600 m/s / 19 m/s/day = 610.53 days

    60 s/min*60 min/hr * 24 hr/day = 86,400 s/day

    19 m/s / 86,400 s = 2.20 *10^-4 m/s^2

    0.00022 m/s^2

  3. if the acceleration goes up by 19 m/s/s (same as m/s2) just divide the speed you need by the acceleration and you’ll get the time, in days. then to find the acceleration in m/s/s just divide the 19 (acceleration per day) by 86400 (the number of seconds in a day) and you will have the acceleration in m/s/s. I wont giv you the answers simply becouse i dont feel like getting a calculator, but to the best of my knowledge you should have enough info. to get the right answer.

This physics question confuses me. Can someone explain and show how to get the answer. The steps I mean..?

NASA has developed Deep-Space 1 (DS-1), a spacecraft that is scheduled to rendezvous with the asteroid named 1992 KD (which orbits the sun millions of miles from the earth). The propulsion system of DS-1 works by ejecting high-speed argon ions out the rear of the engine. The engine slowly increases the velocity of DS-1 by about 19.0 m/s per day.
(a) How much time (in days) will it take to increase the velocity of DS-1 by 11600 m/s in days?

(b) What is the acceleration of DS-1 (in m/s2)?