Question

У першому кошику було у 2 рази менше яблук ніж у другому коли з другого кошика взяли 14 яблук і поклали їх у перший яблу у кошиках стало порівну. скільки яблук було в кожному кошику спочатку

Answer 1

x- количество яблок в 1 корзине, 2x- количество яблок во 2 корзине. уравнение: 2x-14=x+14; 2x-x=14+14; x=28( яблок)- яблок в 1 корзине, 28*2=56( яблок)- во 2 корзине. Ответ: 28 яблок в 1 корзине, 56 яблок во 2 корзине. на украинский переведете сами.

Answer 2

Problem Analysis

Let's analyze the problem step by step to find the initial number of apples in each basket.

1. The first basket initially had 2 times fewer apples than the second basket. 2. From the second basket, 14 apples were taken and added to the first basket. 3. After this transfer, the number of apples in both baskets became equal.

Solution

Let's assume the initial number of apples in the second basket is x.

According to the problem, the first basket initially had 2 times fewer apples than the second basket. Therefore, the initial number of apples in the first basket can be expressed as x/2.

After transferring 14 apples from the second basket to the first basket, the number of apples in both baskets became equal. This can be represented by the equation:

(x - 14) = (x/2) + 14

Now, let's solve this equation to find the value of x.

Solving the Equation

To solve the equation, we can follow these steps:

1. Multiply both sides of the equation by 2 to eliminate the fraction:

2(x - 14) = x + 28

2. Expand the equation:

2x - 28 = x + 28

3. Simplify the equation by combining like terms:

2x - x = 28 + 28 + 28

x = 84

Answer

The initial number of apples in the second basket was 84.

Since the first basket initially had 2 times fewer apples than the second basket, the initial number of apples in the first basket can be calculated as 84/2 = 42.

Therefore, there were 42 apples in the first basket and 84 apples in the second basket initially.

Please let me know if you need any further assistance!