The profit function (in millions) for a beverage company for the years 2008 through 2016 can be approximated by f(x) = - 26x + 728x-2643, where x= 8 corresponds to the year 2008. | (a) During what...


The profit function (in millions) for a beverage company for the years 2008 through 2016 can be approximated by<br>f(x) = - 26x + 728x-2643, where x= 8 corresponds to the year 2008.<br>|<br>(a) During what year did a local maximum profit occur?<br>(b) What was the maximum profit?<br>(a) A local extremum occurs at a critical number of f. Because the derivative exists for every x, the only critical<br>number(s) occur where the derivative is zero. Find the derivative of f(x).<br>f'(x) =|<br>%3D<br>A local maximum profit occurred in the year|<br>million.<br>(b) The maximum profit was $<br>(Simplify your answer. Round to the nearest integer as needed.)<br>

Extracted text: The profit function (in millions) for a beverage company for the years 2008 through 2016 can be approximated by f(x) = - 26x + 728x-2643, where x= 8 corresponds to the year 2008. | (a) During what year did a local maximum profit occur? (b) What was the maximum profit? (a) A local extremum occurs at a critical number of f. Because the derivative exists for every x, the only critical number(s) occur where the derivative is zero. Find the derivative of f(x). f'(x) =| %3D A local maximum profit occurred in the year| million. (b) The maximum profit was $ (Simplify your answer. Round to the nearest integer as needed.)

Jun 05, 2022
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