
Велосипед ехал 3 ч со скоростью 18 км/ч. Обратно он поехал другой дорогой,которая была длинее
первой на 9 км,но и скорость велосипедиста на обратном пути была на 3км /ч больше.Сколько времени велосипед затратил на обратную дорогу?

Ответы на вопрос




Problem Analysis
We are given that a cyclist traveled for 3 hours at a speed of 18 km/h. On the return journey, the cyclist took a different route that was 9 km longer and traveled at a speed 3 km/h faster. We need to determine how much time the cyclist spent on the return journey.Solution
To solve this problem, we can use the formula: time = distance / speed.Let's calculate the distance traveled on the first leg of the journey using the formula: distance = speed * time. - Speed = 18 km/h - Time = 3 hours
Distance on the first leg = 18 km/h * 3 hours = 54 km.
Now, let's calculate the speed on the return journey. We are given that the speed on the return journey is 3 km/h faster than the speed on the first leg. - Speed on the first leg = 18 km/h - Speed on the return journey = 18 km/h + 3 km/h = 21 km/h.
Next, let's calculate the distance on the return journey. We are given that the return journey is 9 km longer than the first leg. - Distance on the return journey = Distance on the first leg + 9 km = 54 km + 9 km = 63 km.
Finally, let's calculate the time spent on the return journey using the formula: time = distance / speed. - Distance on the return journey = 63 km - Speed on the return journey = 21 km/h
Time spent on the return journey = 63 km / 21 km/h = 3 hours.
Therefore, the cyclist spent 3 hours on the return journey.
Answer
The cyclist spent 3 hours on the return journey.

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