Question

В 1 бочке было в 3 раза больше бензина чем во второй когда в 1 налили 46 литов а во вторую 18 то стало 184литра . Сколько бензина в каждой бочке ?

Answer 1

1. 184-18-46=120 (литров было в двух бочках)
2. 120:4=30 (литров во второй бочке; 4 - это 3 части в первой бочке и одна часть во второй бочке)
3. 120-30=90 (литров в первой бочке)
Проверка:
(30 х 3) + 46 + (30 + 18) = 184

Answer 2

Solution:

Let's solve this step by step.

1. Let's assume the amount of gasoline in the first barrel is x liters and in the second barrel is y liters.

2. According to the given information, the amount of gasoline in the first barrel is 3 times more than in the second barrel. This can be represented as: - x = 3y

3. When 46 liters of gasoline are poured into the first barrel, the total amount becomes x + 46 liters. - x + 46

4. When 18 liters of gasoline are poured into the second barrel, the total amount becomes y + 18 liters. - y + 18

5. It is given that the total amount of gasoline after pouring into the barrels is 184 liters. - So, we have the equation: x + 46 + y + 18 = 184

6. Now, we can use the information from step 2 to substitute the value of x in terms of y into the equation from step 5.

7. Solving the equation will give us the values of x and y.

Let's calculate the values of x and y using the given information.