Question

В первой корзине на 16 яблок больше чем во второй. после того как из каждой корзины взяли по 3 яблока, в первой корзине их стало в 2 раза больше, чем во второй. сколько яблок было в каждой корзине вначале?

Answer 1

Пусть 2 корзина будет х,тогда 1 корзина х+16.
Тогда получаем
Х+16-3=(Х-3)*2
Х+13=2Х-6Х
-2Х=-13-6
-Х=-19
Х=19
Во второй корзине было 19 яблок
19+16=35 яблок в первой корзине.
Ответ 35 яблок в первой корзине,19 яблок во второй корзине

Answer 2

Пусть вторая корзина з , тогда первая х+16. Потом из каждой корзины взяли по 3 яблока и стало в первой в два раза больше. Составим уравнение:
Х+16-3=(Х-3)*2
Х+13=2Х-6
Х-2Х=-13-6
-Х=-19
Х=19

Answer 3

Problem Analysis

We are given two baskets of apples. The first basket has 16 more apples than the second basket. After taking 3 apples from each basket, the number of apples in the first basket becomes twice the number of apples in the second basket. We need to find the initial number of apples in each basket.

Let's assume the number of apples in the second basket is x. Then the number of apples in the first basket is x + 16.

After taking 3 apples from each basket, the number of apples in the first basket becomes 2(x - 3), and the number of apples in the second basket becomes x - 3.

We can set up the following equation based on the given information:

2(x - 3) = x + 16 - 3

Now we can solve this equation to find the value of x and then calculate the number of apples in each basket.

Solution

Let's solve the equation:

2(x - 3) = x + 16 - 3

Simplifying the equation:

2x - 6 = x + 13

Bringing x terms to one side and constant terms to the other side:

2x - x = 13 + 6

Simplifying further:

x = 19

So, the number of apples in the second basket (x) is 19.

The number of apples in the first basket is x + 16 = 19 + 16 = 35.

Therefore, there were 35 apples in the first basket and 19 apples in the second basket initially.

Answer

There were 35 apples in the first basket and 19 apples in the second basket initially.