
От двух пристаней расстояние между которыми 280 км одновременно вышли навстречу друг другу две
моторные лодки через 4 ч лодки встретились скорость одной лодки 33 км ч найди скорость другой лодки

Ответы на вопрос




70 - 33 = 37 км/ч - скорость 2-ой лодки
Ответ: 37 км/ч



Problem Analysis
We are given that two motorboats started simultaneously from two different piers and traveled towards each other. The distance between the piers is 280 km. After 4 hours, the boats met each other. We are also given the speed of one of the boats, which is 33 km/h. We need to find the speed of the other boat.Solution
Let's assume the speed of the other boat is x km/h.We can use the formula: Speed = Distance / Time to find the distance traveled by each boat.
Since both boats started simultaneously and traveled for 4 hours before meeting, the total distance traveled by both boats is equal to the distance between the piers, which is 280 km.
Let's calculate the distance traveled by each boat:
- Distance traveled by the first boat = Speed of the first boat * Time = 33 km/h * 4 h = 132 km - Distance traveled by the second boat = Speed of the second boat * Time = x km/h * 4 h = 4x km
Since the total distance traveled by both boats is equal to 280 km, we can write the equation:
132 km + 4x km = 280 km
Now, let's solve this equation to find the value of x.
132 km + 4x km = 280 km
Subtract 132 km from both sides:
4x km = 280 km - 132 km
4x km = 148 km
Divide both sides by 4:
x km = 148 km / 4
x km = 37 km/h
Answer
The speed of the other boat is 37 km/h.

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