
В двух корзинах лежало63яблока. когда одну корзину положили12яблок а вдругую 13,то в обеих корзинах
стало поровну . Сколько яблок лежало сначально в каждой кархине

Ответы на вопрос

значит в одном 31 в другом 32
31+13=44
32+12=44






Initial Number of Apples in Each Basket
To solve this problem, we can use algebraic equations to represent the given information and find the initial number of apples in each basket.
Let's assume: - x as the initial number of apples in the first basket - y as the initial number of apples in the second basket
According to the given information: 1. In the first basket, there were x apples. 2. In the second basket, there were y apples. 3. When 12 apples were moved from the first basket and 13 apples were moved from the second basket, both baskets had an equal number of apples.
Equation Representation
We can represent the given information in the form of equations: 1. x - 12 = y + 13 (After moving 12 apples from the first basket and 13 apples from the second basket, both baskets had an equal number of apples) 2. x + y = 63 (Initially, there were 63 apples in total)
Solving the Equations
We can solve these equations to find the initial number of apples in each basket.
Substituting the value of y from the second equation into the first equation: x - 12 = (63 - x) + 13
Solving for x: x - 12 = 76 - x
Bringing x to one side: 2x = 88
So, x = 44
Substituting the value of x back into the second equation: 44 + y = 63
Solving for y: y = 63 - 44 y = 19
Conclusion
The initial number of apples in each basket was: - 44 apples in the first basket - 19 apples in the second basket

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