m01 - M408K Final Exam Review Day 2 1) Find the absolute...

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M408K Final Exam Review – Day 2 1) Find the absolute Maximum and Minimum of 42 () 2 3 fx x x  on   2,3 2) Which of the following functions satisfy the hypotheses of the Mean Value Theorem? A) 2 1 o n [ 0 ,2 ] 2 x B) ( ) on [0,1] x C) 13 o n [1 , 1 ] x 3) Suppose an expression for a function f x is given, and you are using calculus to sketch a graph of f x . Describe the process that you would use to for finding: a) Local Maximums and Minimums b) Points of Inflection c) Other points of interest for graphing purposes 4) For the function 43 4 f xx x A) Find intervals of Increase and Decrease B) Find Local Maximum and Minimum C) Find intervals of concavity & inflection points. D) Sketch the graph 5) Find any vertical, horizontal, or oblique asymptotes of the function. 32 2 23 2 x 
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6) A Norman window has the shape of a rectangle surmounted by a semicircle. If the perimeter of the window is 30 ft, find the length of the base that will allow the window to admit the most light.
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This note was uploaded on 03/31/2010 for the course M 408 K m 408 k taught by Professor G during the Spring '09 term at University of Texas-Tyler.

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m01 - M408K Final Exam Review Day 2 1) Find the absolute...

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