
Помогите пожалуйста!!!Первая бригада может отремонтировать 1800 м дороги за 90 дней, а вторая - за
45 дней. За сколько дней будет закончен ремонт этой дороги, если обе бригады будут работать совместно?

Ответы на вопрос

1800 : 45 = 40 ( человек ) чтобы отремонтировать 1800 м за 45 днй
40 + 20 = 60 ( человек ) - будут работать вмесе
1800 : 60 = 30 ( дней )
Ответ : за 30 дней






Problem Analysis
We are given that the first team can repair 1800 meters of road in 90 days, and the second team can repair the same length of road in 45 days. We need to determine how many days it will take for both teams to complete the repair work if they work together.Solution
To solve this problem, we can use the concept of work rates. The work rate of a team is the amount of work they can complete in a given time. We can calculate the work rate of each team using the formula:Work Rate = Amount of Work / Time
Let's calculate the work rates for both teams:
- First team's work rate: 1800 meters / 90 days = 20 meters/day - Second team's work rate: 1800 meters / 45 days = 40 meters/day
Now, when both teams work together, their work rates will add up. So the combined work rate of both teams is:
Combined Work Rate = First Team's Work Rate + Second Team's Work Rate
Substituting the values, we get:
Combined Work Rate = 20 meters/day + 40 meters/day = 60 meters/day
Now, we can use the combined work rate to calculate the number of days required to complete the repair work. Let's denote the number of days required as 'x'. We can use the formula:
Amount of Work = Work Rate * Time
Substituting the values, we get:
1800 meters = 60 meters/day * x days
Simplifying the equation, we find:
x = 1800 meters / 60 meters/day = 30 days
Therefore, it will take both teams 30 days to complete the repair work if they work together.
Answer
If both the first and second teams work together, it will take them 30 days to complete the repair of the road.

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