
В один магазин привезли в одинаковых бидонах 684 л молока, а в другой 456 л молока в таких же
бидонах. в первый магазин привезли на 6 бидонов молока больше, чем во второй. Сколько бидонов молока привезли в каждый магазин?

Ответы на вопрос

228:6=38(л)в 1 бидоне
684:38=18(б)в 1 магазин
456:38=12(б) во 2 магазин.



Solving for the Number of Milk Cans in Each Store
To solve this problem, we can use a system of linear equations. Let's denote the number of milk cans in the first store as x and the number of milk cans in the second store as y. We are given the following information:
1. The total amount of milk in the first store is 684 liters, and in the second store is 456 liters. 2. The first store received 6 more milk cans than the second store.
We can express this information as a system of linear equations:
1. x + y = 6 (Equation 1) - The first store received 6 more milk cans than the second store. 2. 684x = 456y (Equation 2) - The total amount of milk in the first store is 684 liters, and in the second store is 456 liters.
Solving the System of Equations
To solve the system of equations, we can use the substitution method. First, we can solve Equation 1 for x:
x = 6 - y (Equation 3)
Now, we can substitute the value of x from Equation 3 into Equation 2:
684(6 - y) = 456y
Calculating the Number of Milk Cans in Each Store
Let's solve for y:
684(6 - y) = 456y
4104 - 684y = 456y
4104 = 1140y
y = 4104 / 1140
y = 3.6
Since the number of milk cans must be a whole number, we can't have 3.6 milk cans. This suggests an error in the given information or the calculations. Let's re-evaluate the problem.


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