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Use the first derivative test to determine the location of each local extremum and the value of the function at this extremumThe profit function (in millions) for a beverage company for the years 2011 through 2017 can be approximated by f(x) = - 25x²Find the largest open intervals on which the function is concave upward or concave downward, and find the location of any poiFind the largest open intervals on which the function is concave upward or concave downward, and find the location of any poi

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* gicas Given that! f(2)=xe-22 Now & (xe 2x) 2. &ce-22) +e-29 ca = x.e-2% (-2) + e-29 1 - for e-2% (-2x+1) critical points wean the year 2014 local maximum Profit oceur. 6) maximum Profit be! -25 (14)+700.14 - 2787 = 2113 The manimum Profit was 2113

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