Respuesta :
136 + 25x ≤ 650
136 - 136 + 25x ≤ 650 - 136
25x ≤ 514
(1/25)(25x) ≤ (514)(1/25)
x ≤ 20.56
there can be at at the most, 20 chair in each row.
136 - 136 + 25x ≤ 650 - 136
25x ≤ 514
(1/25)(25x) ≤ (514)(1/25)
x ≤ 20.56
there can be at at the most, 20 chair in each row.
Answer:
Total number of chairs in each room = 636 chairs
Step-by-step explanation:
Given
Maximum people = 650
Permanent Bleacher holds 136 people
Suppose there are 25 rows set up of seats; let n = number of chairs per row.
This means that there are (650 - 136) seat spaces left
650 - 136 = 514 seat spaces
This means that the total set up of seat must be less than or equal to 514.
Mathematically,
25 * n <= 514 ---Divide through by 25
25n/25 <= 514/25
n <= 20.56
Since n <= 20.56 then number of rows = 20 (Approximated)
Total number of chairs in each room = 20 * 25 + 136
Total number of chairs in each room = 500 + 136
Total number of chairs in each room = 636 chairs