Question

В двох класах разом 86 учнив. Якщо з першого класу перейдуть у другий 11 учнів то в обох класах учнів стане порівну. Скільки учнів було в кожному класі спочатку?

Answer 1

1кл- 32чела
2)кл-54чела

Answer 2

This is a math problem that can be solved by using a system of linear equations. Let x be the number of students in the first class and y be the number of students in the second class. Then we have:

x + y = 86 (1) // The total number of students in both classes is 86 x - 11 = y + 11 (2) // If 11 students move from the first class to the second class, the number of students in both classes will be equal

To find x and y, we can use the substitution method. We can solve for x from equation (1):

x = 86 - y

Then we can substitute x into equation (2):

86 - y - 11 = y + 11 Simplifying, we get:

2y = 64 y = 32

Therefore, the number of students in the second class is 32. To find the number of students in the first class, we can substitute y into equation (1):

x = 86 - 32 x = 54

Therefore, the number of students in the first class is 54. So, the answer is:

There were 54 students in the first class and 32 students in the second class at the beginning.