Y = -5/2(x + 4) + 7
y = -5/2x + (-10) + 7
y = -5/2x - 3
The regular price is $4 i.e., $3.6 divided by 0.9 = $4
Answer:
The year in which the population of Los Angeles reached 2.6 million is 1965.
Step-by-step explanation:
We are given the approximate population y (in millions) of Los Angeles between 1950 and 2000 is given by:
y = Population(in millions)
We are supposed to find the year in which the population of Los Angeles reached 2.6 million.
Substitute y = 2.6
The real solution is x=14.77≈15
We are given that 0 corresponds to 1950.
So, 15 corresponds to 1965
Hence the year in which the population of Los Angeles reached 2.6 million is 1965.
Is a polynomial
hope this helped
It would take 60 days to add 30 million new accounts