Question

В первой корзине было в 3 раза больше огурцов чем во второй когда в первую корзину добавили 25 кг огурцов а из второй взяли 15 кг то в обеих корзинах огурцов стало поровну сколько кг огурцов было в каждой корзине первоночально

Answer 1

Х - огурцов во второй корзине
3х - огурцов в первой корзине , из условия задачи имеем :
3х - 25 = х + 15 (при условии , что в условии задачи будет написано , что из первой корзине взяли 25 кг огурцов , а во вторую крзину добавили 15 кг огурцов)
3х -х = 25 + 15
2х = 40
х = 40/2
х = 20 кг- было огурцов во второй корзине первоначально
3х= 20 * 3 = 60 кг  - было первоначально огурцов в первой корзине

Answer 2

Calculating the Initial Amount of Cucumbers in Each Basket

To solve this problem, we can use algebra to represent the quantities of cucumbers in the two baskets and then solve for the initial amounts.

Let's denote: - The initial amount of cucumbers in the first basket as x kg. - The initial amount of cucumbers in the second basket as y kg.

According to the given information: 1. In the first basket, there were 3 times more cucumbers than in the second basket: - This can be represented as: x = 3y.

2. After adding 25 kg of cucumbers to the first basket and taking 15 kg from the second basket, the amounts became equal: - This can be represented as: (x + 25) = (y - 15).

Now, we can solve these equations to find the initial amounts of cucumbers in each basket.

Solving for the Initial Amounts

Using the first equation x = 3y, we can substitute the value of x in the second equation (x + 25) = (y - 15): - (3y + 25) = (y - 15)

Solving for y: - 3y + 25 = y - 15 - 3y - y = -15 - 25 - 2y = -40 - y = -20

Now that we have the value of y, we can find the value of x using the equation x = 3y: - x = 3(-20) - x = -60

Conclusion

The initial amount of cucumbers in the first basket was -60 kg and the initial amount of cucumbers in the second basket was -20 kg. However, it's important to note that a negative quantity of cucumbers is not meaningful in this context, so there may be a mistake in the calculations or the given information.