Question

1. В одной корзине было в 4 раза меньше груш, чем в другом. Когда из второй корзине взяли 6 кг и положили в первую корзину, то в обеих корзинах груш стало поровну. Сколько килограмм груш было в каждой корзине? БЛЛЛЛ срочно у меня СОРРР​

Answer 1

Ответ:

2 кг в первой, 8 кг во второй

Пошаговое объяснение:

возьмём за x — кол-во груш в первой корзине.

Зная, что после того, как из второй корзины взяли 6кг, кол-во груш сравнялось составим уравнение:

x=4x-6

3x=6

x=2

x*4=8

Answer 2

Problem Analysis

We are given two baskets of pears, with one basket having 4 times fewer pears than the other. When 6 kg of pears are taken from the second basket and added to the first basket, the number of pears becomes equal in both baskets. We need to find the weight of pears in each basket.

Solution

Let's assume the weight of pears in the first basket is x kg. Since the second basket has 4 times fewer pears, the weight of pears in the second basket is 4x kg.

When 6 kg of pears are taken from the second basket and added to the first basket, the weight of pears in the first basket becomes x + 6 kg, and the weight of pears in the second basket becomes 4x - 6 kg.

According to the problem, the weight of pears becomes equal in both baskets after this operation. Therefore, we can set up the following equation:

x + 6 = 4x - 6

Simplifying the equation, we get:

3x = 12

Dividing both sides of the equation by 3, we find:

x = 4

So, the weight of pears in the first basket is 4 kg, and the weight of pears in the second basket is 4 times that, which is 16 kg.

Therefore, there were 4 kg of pears in the first basket and 16 kg of pears in the second basket.

Answer

There were 4 kg of pears in the first basket and 16 kg of pears in the second basket.