Question

В трех пакетах было поровну орехов. Когда с каждого пакета взяли по 6 орехов, в них стало столько, сколько было раньше в двух пакетах. Сколько орехов было в каждом пакете сначала?

Answer 1

в 3 пакетах поровну орехов.с каждого взяли по 6 орехов и осталось столько сколько было в 2 сначала.сколько было орехов в
3x-19=2x x=18

Answer 2

2х=(х-6)•3

2х=3х-18

х=18

Answer 3

Problem Analysis

We are given that there were an equal number of nuts in three packages. After taking 6 nuts from each package, the total number of nuts in the remaining two packages became the same as the original number of nuts in all three packages. We need to find the initial number of nuts in each package.

Solution

Let's assume that the initial number of nuts in each package is x.

According to the given information, when 6 nuts are taken from each package, the remaining two packages have the same number of nuts as the original total. This can be expressed as:

2(x - 6) = 3x

Simplifying the equation:

2x - 12 = 3x

Subtracting 2x from both sides:

-12 = x

Therefore, the initial number of nuts in each package is -12.

However, it is not possible to have a negative number of nuts in a package. Therefore, there is no solution to this problem.

Conclusion

There is no solution to the problem because the initial number of nuts in each package cannot be negative.