Answer:
36x + 24y = 423 (1)
41x + 38y = 585.75 (2)
x =$5.25
y = $9.75
Step-by-step explanation:
x = the number of student tickets sold
y = the number of adult tickets sold
36x + 24y = 423 (1)
41x + 38y = 585.75 (2)
Multiply (1) by 38 and (2) by 24
1368x + 912y = 16,074 (3)
984x + 912y = 14,058 (4)
Subtract to eliminate y
1,368x - 984x = 16,074 - 14,058
384x = 2,016
x = 2,016/384
x = 5.25
Substitute x = 5.25 into (1) to find y
36x + 24y = 423
36(5.25) + 24y = 423
189 + 24y = 423
24y = 423 - 189
24y = 234
y = 234/24
y = 9.75
x =$5.25
y = $9.75
Answer:
I'll get the answer shortly
We are given a set of data depicting the number of books read by students.
We are required to find the mode of the data.
In order to find the mode, we simply need to count each unique number and know how many times each number occurs.
The unique number with the largest frequency of occurence is the mode of the data.
The data given is:

We will represent each count for the unique numbers with a frequency table showing each unique number and the number of times it occurs.
This table is done below:
Answer:
69 child tickets
Step-by-step explanation:
0.15 x 460 = 69