A space craft flying in a straight course with a velocity of 75 km/s fires its rocket motors for 6 s. At the end of this time, its speed is 120 km/s in the same direction. Find: 1) the space craft's average acceleration while the motors were firing. 2) the distance travelled by the space craft in the first 10 s after the rocket motors were started, the motors having been in action for only 6 s.
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Answer:Here , u = 75000 m/s or 7.5×10^(4) m/s
& v = 120 × 1000 m/s or 12×10^(4) m/s
t = 6 s . Let average accerleration be a
Now, a = (v-u)/t =((12-7.5)×10^(4))÷6 = 0.75 ×10^4 m/s^(2) or 7.5 km/s^(2).
b) For this part the distance is calculated in two parts ,d = d1+ d2
Here, d1= distance during first 6 s.
=> d1 = ut+ at^(2)/2
=> d1 = 585 km ( putting u= 7.5 × 10^(4) , t = 6 s & a = 0.75×10^4 )
Similarly d2 = 480km ( putting u = 12 × 10^(4) , a = -10 & t= 4s )
So, d = 585 +480 =1065 km.
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