The distance between the two marinas the motor boat runs along the river for 1h. faster than upstream.
May 29, 2021 | education
| The distance between the two marinas the motor boat runs along the river for 1h. faster than upstream. Her own speed is 15 km / h. and the speed of the river is 3 km / h. Find the distance between the marinas.
1. We calculate the speed of the motorboat when moving against the water flow:
15 – 3 = 12 km / h.
2. We calculate the speed of the motorboat when moving in the direction of the flow of water in the river:
15 + 3 = 18 km / h.
3. We take the distance between the piers as x (kilometers).
4. Considering that the motorboat went 1 hour faster down the river than against the current, we make the equation:
x / 12 – x / 18 = 1;
3x – 2x = 36;
x = 36 kilometers.
Answer: the distance between the marinas is 36 kilometers.
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