Question

Винни-Пух так увлекся вкусной едой, что съел 5 банок сгущенки, что составило 50% имеющейся у Кролика и 6 коробок конфет, что составило 60% всех запасов. Сколько и чего было у Кролика?

Answer 1

Было 10 банок сгущенного
и 10 коробок конфет

Answer 2

Calculation of Rabbit's Supplies

To determine the initial amount of supplies Rabbit had before Winnie-the-Pooh's indulgence, we can use the information provided in the question.

Winnie-the-Pooh ate 5 cans of condensed milk, which constituted 50% of Rabbit's supplies. Additionally, he consumed 6 boxes of candy, which accounted for 60% of all the reserves.

Let's denote the total amount of condensed milk as C and the total number of candy boxes as B.

From the given information, we can set up the following equations:

Equation 1: 5 cans of condensed milk = 50% of C Equation 2: 6 boxes of candy = 60% of B

To solve for the initial amount of supplies, we need to find the values of C and B.

Solving the Equations

Let's solve Equation 1 first:

5 cans of condensed milk = 50% of C

To find 50% of C, we can multiply C by 0.5:

0.5C = 5 cans

Dividing both sides of the equation by 0.5, we get:

C = 5 cans / 0.5 C = 10 cans

So, Rabbit initially had 10 cans of condensed milk.

Now, let's solve Equation 2:

6 boxes of candy = 60% of B

To find 60% of B, we can multiply B by 0.6:

0.6B = 6 boxes

Dividing both sides of the equation by 0.6, we get:

B = 6 boxes / 0.6 B = 10 boxes

Therefore, Rabbit initially had 10 boxes of candy.

Conclusion

Based on the information provided, Rabbit initially had 10 cans of condensed milk and 10 boxes of candy before Winnie-the-Pooh's indulgence.

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