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Mathematics, 28.09.2019 03:50 floverek
Acompany that produces electronic components can model its revenue and expense by the functions r(x)= (125/(x^2-12x+61))+4 and e(x) = sqrt(2x+1)+3 respectively, where x is hundreds of components produced and r(x) and e(x) are in thousands of dollars. assuming 0 ≤ x ≤ 10, answer the following.
a) to the nearest dollar, what is the maximum revenue?
b) if profit is calculated as the difference between revenue and expense, p(x) = r(x) - e(x), how many items should be produced to maximize profit?
i missed class the day we went over min and max and am very confused on this problem and would really appreciate .
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