Answer: the range for one game is {$0, $2,590,000}
Step-by-step explanation:
The revenue, on average, can be written as:
Y = $35*x
where y is the revenue and x is the number of tickets sold.
The domain of this function is equal to {0, 74000} this means that they can sell any whole number of tickets between 0 and 74000.
To find the range we need to evaluate y in bot extremes of the domain (because we have a linear relation)
minimum revenue
y(0) = $35*0 = $0
maximum revenue
y(74000) = $35*74000 = $2,590,000
So the range for one game is {$0, $2,590,000}
Answer:
x + 5
Step-by-step explanation:
Answer:
x = 4
Step-by-step explanation:
The given equation is :
6 - x =2
Put x = 1 and see LHS is equal to RHS or not.
So,
6-1 ≠ 2
Put x = 2 and see LHS is equal to RHS or not.
So,
6-2 ≠ 2
Put x = 3 and see LHS is equal to RHS or not.
So,
6-3 ≠ 2
Put x = 4 and see LHS is equal to RHS or not.
So,
6-4=2
2 = 2
So, the solution of the given equation is x = 4.
