The financial department for a company established the following cost function for producing and selling x thousand notebook computers: C(x) = 4,000 + 500x thousand dollars Write a profit function for producing and selling x thousand notebook computers and indicate its domain. Complete the below table, computing profits to the nearest thousand dollars. Note: Price-demand function = p(x) = 2,000 – 60x. Domain = 1 <= x <= 25. Revenue already calculated for you x (thousands) R(x) = Revenue C(x) = Costs P(x) Profit (thousand $) 1 1,940 -2,560
The financial department for a company established the following cost function for producing and selling x thousand notebook computers: C(x) = 4,000 + 500x thousand dollars Write a profit function for producing and selling x thousand notebook computers and indicate its domain. Complete the below table, computing profits to the nearest thousand dollars. Note: Price-demand function = p(x) = 2,000 – 60x. Domain = 1 <= x <= 25. Revenue already calculated for you x (thousands) R(x) = Revenue C(x) = Costs P(x) Profit (thousand $) 1 1,940 -2,560
The financial department for a company established the following cost function for producing and selling x thousand notebook computers: C(x) = 4,000 + 500x thousand dollars Write a profit function for producing and selling x thousand notebook computers and indicate its domain. Complete the below table, computing profits to the nearest thousand dollars. Note: Price-demand function = p(x) = 2,000 – 60x. Domain = 1 <= x <= 25. Revenue already calculated for you x (thousands) R(x) = Revenue C(x) = Costs P(x) Profit (thousand $) 1 1,940 -2,560
The financial department for a company established the following cost function for producing and selling x thousand notebook computers:
C(x) = 4,000 + 500x thousand dollars
Write a profit function for producing and selling x thousand notebook computers and indicate its domain.
Complete the below table, computing profits to the nearest thousand dollars.
Note: Price-demand function = p(x) = 2,000 – 60x. Domain = 1 <= x <= 25. Revenue already calculated for you
x (thousands)
R(x) = Revenue
C(x) = Costs
P(x) Profit (thousand $)
1
1,940
-2,560
5
1,700
10
1,400
15
1,100
20
800
25
500
Expression, rule, or law that gives the relationship between an independent variable and dependent variable. Some important types of functions are injective function, surjective function, polynomial function, and inverse function.
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