З одного міста в протилежних напрямках виїхали одночасно два автомобілі. Швидкість одного з них
дорівнювала 74 км/год , що на 8 км/год більше, ніж швидкість другого. Якою буде відстань між ними через 7 год після початку руху ?Ответы на вопрос
Problem Analysis
We have two cars that start simultaneously from the same city and travel in opposite directions. The speed of one car is 74 km/h, which is 8 km/h faster than the speed of the other car. We need to find the distance between them after 7 hours.Solution
To find the distance between the two cars after 7 hours, we need to calculate the distance each car has traveled and then find the difference between their distances.Let's assume the speed of the slower car is x km/h. Therefore, the speed of the faster car is x + 8 km/h.
To calculate the distance traveled by each car, we can use the formula:
Distance = Speed × Time
For the slower car, the distance traveled after 7 hours is:
Distance of slower car = x km/h × 7 hours
For the faster car, the distance traveled after 7 hours is:
Distance of faster car = (x + 8) km/h × 7 hours
To find the distance between the two cars after 7 hours, we subtract the distance traveled by the slower car from the distance traveled by the faster car:
Distance between the two cars = Distance of faster car - Distance of slower car
Let's calculate the distance between the two cars after 7 hours.
Calculation
Given that the speed of one car is 74 km/h, which is 8 km/h more than the speed of the other car, we can set up the following equation:74 km/h = x km/h + 8 km/h
Solving this equation, we find:
x = 66 km/h
Now we can calculate the distance traveled by each car:
Distance of slower car = 66 km/h × 7 hours = 462 km
Distance of faster car = (66 km/h + 8 km/h) × 7 hours = 518 km
Finally, we can find the distance between the two cars after 7 hours:
Distance between the two cars = 518 km - 462 km = 56 km
Answer
The distance between the two cars after 7 hours will be 56 km.Source:
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