
Решение задачи:Из пункта А вышла грузовая машина со скоростью 56 км/ч, а через 1,5 часа вслед за
ней выехала легковая машина со скоростью 77 км/ч.На каком расстоянии автомобили будут от пункта А в тот момент, когда легковая машина догонит грузовую???

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Problem Analysis
We are given that a truck leaves point A with a speed of 56 km/h, and 1.5 hours later, a car leaves point A with a speed of 77 km/h. We need to find the distance from point A at the moment when the car catches up to the truck.Solution
To solve this problem, we can use the formula: distance = speed × time.Let's calculate the distance traveled by the truck in 1.5 hours: - Speed of the truck = 56 km/h - Time = 1.5 hours
Using the formula, we can calculate the distance traveled by the truck: distance_truck = speed_truck × time = 56 km/h × 1.5 hours.
Now, let's calculate the distance traveled by the car when it catches up to the truck. At this point, the car has been traveling for 1.5 hours longer than the truck. So, the time for the car is 1.5 hours.
Using the formula, we can calculate the distance traveled by the car: distance_car = speed_car × time = 77 km/h × 1.5 hours.
To find the distance from point A at the moment when the car catches up to the truck, we need to subtract the distance traveled by the truck from the distance traveled by the car: distance_from_A = distance_car - distance_truck.
Let's calculate the values:
- distance_truck = 56 km/h × 1.5 hours = 84 km - distance_car = 77 km/h × 1.5 hours = 115.5 km - distance_from_A = 115.5 km - 84 km = 31.5 km
Therefore, at the moment when the car catches up to the truck, the distance from point A is 31.5 km.
Answer
At the moment when the car catches up to the truck, the distance from point A is 31.5 km.

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