Question

Как решить задачу: отцу 32 года. одному из его сыновей 8 лет, а другому 6. через сколько лет возраст отца будет равен сумме двух лет двух его сыновей,

Answer 1

32 - (8+6) = 18 (лет) разница м/у возрастом отца и детей, значит через 18 лет отцу будет столько же сколько детям в сумме.
Ответ : через 18 лет.

Answer 2

32+x=8+x+6+x
32-8-6=x+x-x
18=x
ответ:через 18 лет

Answer 3

Problem Statement:

The problem states that a father is currently 32 years old. One of his sons is 8 years old, while the other is 6 years old. The question is, after how many years will the father's age be equal to the sum of his two sons' ages?

Solution:

Let's assume that it will take x years for the father's age to be equal to the sum of his two sons' ages.

Currently, the father is 32 years old, and one of his sons is 8 years old, while the other is 6 years old.

After x years, the father's age will be 32 + x, the first son's age will be 8 + x, and the second son's age will be 6 + x.

According to the problem, the father's age will be equal to the sum of his two sons' ages after x years.

So, we can set up the equation:

32 + x = (8 + x) + (6 + x)

Simplifying the equation, we get:

32 + x = 14 + 2x

Subtracting x from both sides, we get:

32 = 14 + x

Subtracting 14 from both sides, we get:

18 = x

Therefore, it will take 18 years for the father's age to be equal to the sum of his two sons' ages.

Answer:

After 18 years, the father's age will be equal to the sum of his two sons' ages.