Question

Пошли 3 мальчика в лес,у одного с собой были конфеты.мальчик решил угостить своих товарищей.одному он ал половину всех конфет и еще одну конфету..а другому- остальные две конфеты.сколько взял с собой конфет мальчик?

Answer 1

После того, как мальчик дал половину конфет, у него осталась 1 конфета, которую он отдал тому же мальчику, и ещё две конфеты, которые он отдал второму мальчику. Эти 3 конфеты составляют вторую половину конфет. Если половина конфет это 3, то всего конфет у него было 3 × 2 = 6.

1) 1 + 2 = 3 (к.) - вторая половина конфет.
2) 3 × 2 = 6 (к.) - было у мальчика.

Ответ: мальчик взял с собой 6 конфет.

Answer 2

The Problem:

Three boys went into the woods, and one of them had some candies. The boy decided to treat his friends. He gave half of all the candies to one friend and one more candy, and he gave the remaining two candies to the other friend. The question is, how many candies did the boy bring with him?

Solution:

Let's break down the problem step by step to find the answer.

1. The boy gave half of all the candies to one friend and one more candy. This means that the number of candies he gave to the first friend is half of the total candies plus one more candy. 2. The boy gave the remaining two candies to the second friend. 3. We need to find the total number of candies the boy brought with him.

Let's solve the problem using algebraic equations:

Let's assume the total number of candies the boy brought with him is x.

According to the problem: - The first friend received half of all the candies plus one more candy: (x/2) + 1. - The second friend received the remaining two candies: 2.

To find the value of x, we can set up an equation:

(x/2) + 1 + 2 = x

Simplifying the equation:

(x/2) + 3 = x

Multiplying both sides of the equation by 2 to eliminate the fraction:

x + 6 = 2x

Subtracting x from both sides of the equation:

6 = x

Therefore, the boy brought 6 candies with him.

Answer:

The boy brought 6 candies with him.

Note: The answer is based on the given problem statement and the solution derived using algebraic equations.