For #2 and # 3 use the first derivative test to find the extrema point(s). #2) f(x) = x* – 2x3 + 2x² – 1 8. (#3) f(x) = x + %3D %3D Given the function f(x) =x3 -x² + 2x - 1. Use the second derivativ %3D applicable, to find the extrema points. x2 Find the extrema points for the function f(x) = using the second deri 1+x For #6 and # 7, use the second derivative test to determine where the curve upward and/or concave downward. Identify and points of inflection, if thev #6) f(x) = x* - x³ – 6x² – 3x + 3 %3D #7) f(x) = V %3D Rosewood Clothing manufactures hockey jerseys for sale to college bookst (in dollars) for a run of x jerseys is C(x) = 2000 + 10x + 0.2x². How mar should Rosewood produce per run to minimize average cost? What is the %3D Suppose a flu epidemic hits a city in such a way that the healthy population following the function P(t) = 100,000 – 60t² + t3, where t is the numb after the onset of the epidemic. (a) For what time t is the population decreasing? (b) When will the population be a minimum? (c) What will this population be?

For #2 and # 3 use the first derivative test to find the extrema point(s). #2) f(x) = x* – 2x3 + 2x² – 1 8. (#3) f(x) = x + %3D %3D Given the function f(x) =x3 -x² + 2x - 1. Use the second derivativ %3D applicable, to find the extrema points. x2 Find the extrema points for the function f(x) = using the second deri 1+x For #6 and # 7, use the second derivative test to determine where the curve upward and/or concave downward. Identify and points of inflection, if thev #6) f(x) = x* - x³ – 6x² – 3x + 3 %3D #7) f(x) = V %3D Rosewood Clothing manufactures hockey jerseys for sale to college bookst (in dollars) for a run of x jerseys is C(x) = 2000 + 10x + 0.2x². How mar should Rosewood produce per run to minimize average cost? What is the %3D Suppose a flu epidemic hits a city in such a way that the healthy population following the function P(t) = 100,000 – 60t² + t3, where t is the numb after the onset of the epidemic. (a) For what time t is the population decreasing? (b) When will the population be a minimum? (c) What will this population be?

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section: Chapter Questions

Problem 15T

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