The weekly revenue for a product is given by R(x)=211.2x-0.042x², and the weekly cost is C(x) = 11,000+105.6x-0.084x² +0.00002x³, where x is the number of units produc and sold (a) How many units will give the maximum profit? (b) What is the maximum possible profit? (a) The number of units that will give the maximum profit is 1800 (Round to the nearest whole number as needed.)

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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The weekly revenue for a product is given by R(x) = 211,2x - 0.042x2, and the weekly cost is C(x) = 11,000 + 105.6x – 0.084x2 + 0.00002x3, where x is the number of units produc
and sold.
(a) How many units will give the maximum profit?
(b) What is the maximum possible profit?
(a) The number of units that will give the maximum profit is 1800
(Round to the nearest whole number as needed.)
w an example Get more help.
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Transcribed Image Text:The weekly revenue for a product is given by R(x) = 211,2x - 0.042x2, and the weekly cost is C(x) = 11,000 + 105.6x – 0.084x2 + 0.00002x3, where x is the number of units produc and sold. (a) How many units will give the maximum profit? (b) What is the maximum possible profit? (a) The number of units that will give the maximum profit is 1800 (Round to the nearest whole number as needed.) w an example Get more help. 3 E $ R % 5 T 6 G Y & 7 * 4+ J 8 اتالثالثال تائالالالالالا 9 B N M O K P { alt Clear all + ? االالالالالالالك الالالالالالا insert = } ← 40 D Final check ctrl pause 10:29 AM 12/4/2022 prt sc backspace به delete ( ente
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