
В трёх корзинах 56 кг яблок.Во второй корзине на 12 кг яблок больше,чем в первой, а в третьей - в 2
раза больше чем в первой.Сколько кг яблок в каждой корзине?

Ответы на вопрос




Тогда во второй х+12 кг
А в третьей 2х кг
х+х+12+2х=56
4х=44
х=11
х+12=23
2х=22
Ответ: 11, 23, 22



Problem Analysis
We are given three baskets of apples, with a total weight of 56 kg. The second basket has 12 kg more apples than the first basket, and the third basket has twice as many apples as the first basket. We need to find the weight of apples in each basket.Solution
Let's assume the weight of apples in the first basket is x kg.According to the given information: - The second basket has 12 kg more apples than the first basket, so the weight of apples in the second basket is x + 12 kg. - The third basket has twice as many apples as the first basket, so the weight of apples in the third basket is 2x kg.
The total weight of apples in all three baskets is 56 kg. Therefore, we can write the equation:
x + (x + 12) + 2x = 56
Simplifying the equation: 4x + 12 = 56
Subtracting 12 from both sides: 4x = 44
Dividing both sides by 4: x = 11
So, the weight of apples in the first basket is 11 kg.
Using this value, we can find the weights of apples in the second and third baskets: - The weight of apples in the second basket is 11 + 12 = 23 kg. - The weight of apples in the third basket is 2 * 11 = 22 kg.
Therefore, the weights of apples in each basket are as follows: - First basket: 11 kg - Second basket: 23 kg - Third basket: 22 kg
Answer
The weights of apples in each basket are as follows: - First basket: 11 kg - Second basket: 23 kg - Third basket: 22 kg

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