Question

Паша и Слава насобирали одинаковое число орехов. Паша отдал Славе 15 орехов, и у него осталось в 7 раз(-а) меньше, чем у Славы. Найди количество орехов, которое насобирал каждый мальчик.​

Answer 1

Ответ:

20.

Если первый отдаст второму 15, то у него останется 5, а у второго будет 35, 35/7=5.

Пошаговое объяснение:

Answer 2

Problem Analysis

To solve this problem, we need to find the number of nuts collected by each boy. We know that Pasha and Slava initially collected the same number of nuts. After Pasha gave 15 nuts to Slava, he was left with 7 times less than Slava. We need to find the original number of nuts collected by each boy.

Solution

Let's denote the initial number of nuts collected by both Pasha and Slava as x.

1. Pasha gave 15 nuts to Slava, so he was left with x - 15 nuts. 2. Pasha was left with 7 times less nuts than Slava, so we can express this as an equation: x - 15 = 7*(x).

Now, let's solve this equation to find the value of x.

Calculation

We can solve the equation x - 15 = 7*(x) to find the value of x.

x - 15 = 7x 15 = 7x - x 15 = 6x x = 15 / 6 x = 2.5

Conclusion

The initial number of nuts collected by each boy was 2.5. However, since the number of nuts collected cannot be a fraction, it seems there might be a mistake in the problem statement or the calculation. If you have any additional information or context, please provide it so that we can further assist you.