A company manufactures and sells x pocket calculators per week. If the weekly cost and demand equations are given by: C(x) = 8,000 +5x p= 14 - 4,000 0sx< 25,000 Find the production level that maximizes profit. (Profit = Revenue - Cost) 18.000 nocket calculatorr por uuO

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A company manufactures and sells x pocket calculators per week. If the weekly cost and demand equations are given by:
CX) = 8,000 + 5x
p = 14 -
4,000
0 <x< 25,000
Find the production level that maximizes profit. (Profit = Revenue - Cost)
%3D
O a.
18,000 pocket calculators per week
O b. 2000 pocket calculators per week
O c. 8000 pocket calculators per week
O d. 14,000 pocket calculators per week
Transcribed Image Text:A company manufactures and sells x pocket calculators per week. If the weekly cost and demand equations are given by: CX) = 8,000 + 5x p = 14 - 4,000 0 <x< 25,000 Find the production level that maximizes profit. (Profit = Revenue - Cost) %3D O a. 18,000 pocket calculators per week O b. 2000 pocket calculators per week O c. 8000 pocket calculators per week O d. 14,000 pocket calculators per week
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