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The condition is equivalent to this system of 2 equations in 2 unknowns:
x - y = 235, (1)
x + y = 885. (2)
You can solve it in 2 (two, TWO) ways.
1. Elimination method
Add the two equations. Then the terms "y" will cancel each other, and you will get very simple equation for one single unknown x only:
2x = 235 + 885 ====> 2x = 1120 ====> x =
= 560.
Then from eq(2) y = 885 - x = 885 - 560 = 325.
Answer. 560 people in the second day and 325 people in the first day.
2. Substitution method
From eq(1) express x = 235 + y and substitute it into the second equation. You will get
(235+y) + y = 885,
235 + 2y = 885 ====> 2y = 885 - 235 = 650 ====> y =
= 325,
and you obtain the same answer in this way, of course.
Solved.