Consider the following.Find g'(x).g'(x) ==Solve g'(x)X = 2.72Xg(x) = n(x)In(x) 1In(x)²2.72=0 for x. (Round your answer to the nearest hundredth.)Excellent job!Find g(e), g(2), and g(3). (Round your answers to the nearest hundredth.)g(e) = 2.72That's great!Good job.g(2) 2.89g(3)Enter a number.Find the absolute extrema of the function g(x)Absolute minimum:Outstanding!at x = 2.72Absolute maximum:at x = 2=Xon the interval [2, 3]. (Round your answers to the nearest hundredth.)In(x)Well done.Good job!

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Consider the following. Find g'(x). g'(x) = g(x): = In(x) - 1 In(x)² X In(x) Solve g '(x) = 0 for x. (Round your answer to the nearest hundredth.) X = 2.72 Excellent job! Find g(e), g(2), and g(3). (Round your answers to the nearest hundredth.) g(e) = 2.72 That's great! Good job. g(2) = 2.89 g(3) Absolute minimum: 2.72 Enter a number. Find the absolute extrema of the function g(x) = Outstanding! ✔ Absolute maximum: at x = 2.72 at x = 2 Le on the interval [2, 3]. (Round your answers to the nearest hundredth.) In(x) Well done. Good jobl

Consider the following. Find g'(x). g'(x) = g(x): = In(x) - 1 In(x)² X In(x) Solve g '(x) = 0 for x. (Round your answer to the nearest hundredth.) X = 2.72 Excellent job! Find g(e), g(2), and g(3). (Round your answers to the nearest hundredth.) g(e) = 2.72 That's great! Good job. g(2) = 2.89 g(3) Absolute minimum: 2.72 Enter a number. Find the absolute extrema of the function g(x) = Outstanding! ✔ Absolute maximum: at x = 2.72 at x = 2 Le on the interval [2, 3]. (Round your answers to the nearest hundredth.) In(x) Well done. Good jobl

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.7: Applications

Problem 13EQ

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