
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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