Question

Винни пух так увлёкся вкусной едой ,что съел 5 банок сгущёнки ,что составило 50% имеющей у кролика и 6 коробок конфет, что составило 60% всех запасов. сколько и чего было у кролика?

Answer 1

10 банок сгущенок
10 коробок кофет

Answer 2

Problem Analysis

The problem states that Winnie the Pooh ate 5 cans of condensed milk, which constituted 50% of the rabbit's supply, and 6 boxes of candy, which constituted 60% of all the supplies. We need to determine how much of each item the rabbit had.

Solution

Let's assume that the rabbit had x cans of condensed milk and y boxes of candy.

According to the problem, Winnie the Pooh ate 5 cans of condensed milk, which constituted 50% of the rabbit's supply. This can be represented as:

5 = 0.5x

Simplifying the equation, we get:

x = 5 / 0.5 x = 10

So, the rabbit had 10 cans of condensed milk.

Similarly, Winnie the Pooh ate 6 boxes of candy, which constituted 60% of all the supplies. This can be represented as:

6 = 0.6(x + y)

Simplifying the equation, we get:

x + y = 6 / 0.6 x + y = 10

Since we already know that x = 10, we can substitute it into the equation:

10 + y = 10 y = 0

Therefore, the rabbit had 10 cans of condensed milk and 0 boxes of candy.

Answer

The rabbit had 10 cans of condensed milk and 0 boxes of candy.

Explanation

According to the problem, Winnie the Pooh ate 5 cans of condensed milk, which constituted 50% of the rabbit's supply, and 6 boxes of candy, which constituted 60% of all the supplies. By solving the equations, we found that the rabbit had 10 cans of condensed milk and 0 boxes of candy.