6. Find the absolute extrema for f(x)=x3 - 3x2 - 24x + 2 on the interval (0,5). I 7. A farmer has 500 feet of fence to enclose a rectangular field adjacent to a barn (no fence is needed along the barn). Find the DIMENSIONS of the field of maximum area. 8. If a company's cost function for producing x hundred units is C(x) = x2 + 10x + 50, find C(5) and C' (5) and interpret the results.
5. A company's revenue and cost functions are given by the following where x measures the number of units produced: R(x) = 125 x and C(x) = -x2 +50x + 200 Find the company's marginal profits when 15 units are produced and interpret the result. I - 6. Find the absolute extrema for f(x)=x - 3x2 - 24x + 2 on the interval (0,5).
6. Find the absolute extrema for f(x)=x3 - 3x2 - 24x + 2 on the interval (0,5). I 7. A farmer has 500 feet of fence to e
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6. Find the absolute extrema for f(x)=x3 - 3x2 - 24x + 2 on the interval (0,5). I 7. A farmer has 500 feet of fence to e
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