Answer:
(A) y = mx +b
(B) $8
(C) y = 5, m = 0, x = 12, b = 5 (among others)
Explanation:
Lets let x = 3 to represent the charge per snack
y = 20 to represent his total charge
m = 4 to represent the number of snacks he bought
b = the price of the ticket
in this question, the total (y) is equivalent to the product of the number of snacks Eddie bought and the price of each snack plus the charge of his ticket.
y = mx +b (A)
This is convenient because it's the standard equation of a line.
The price of the ticket can be found by solving for b and plugging in our other values.
b = y - mx = 20 - 4*3 = 8 (B)
C doesn't seem to give any restrictions on what numbers would be valid, so any set of numbers which follow the equation established in A would work.
y = 11, m = 1, x = 5, b = 6
11 = 1*5 + 6
y = 50, m = 10, x = 4, b = 10
50 = 10*4 + 10
y = 5, m = 0, x = 12, b = 5
5 = 0*12 + 5
etc