A motor boat heads upstream a distance of 24 km in a river whose current is running at 3
km per hour. The trip up and back takes 6 hours. Assuming that the motor boat maintained
a constant speed, what was its speed in still water?
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Answer:
9 km/h
Step-by-step explanation:
let the speed in still water = u km/h
24 ÷( u + 3) + 24 ÷ (u-3 ) = 6
4 ÷( u + 3) + 4 ÷ (u-3 ) = 1
8u = u² - 9
u² -8u- 9=0
( u+1 ) ( u-9 ) = 0
u = 9 km/h
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