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az? Consider the function f(z)= where a and b are constants. %3D br -8' The graph of the function has an oblique asymptote (atto0), whose equation is y= z+2. Answer the following questions. Show and explain your work. (a) Find the values of the constants a and b. (b) Find the equation of the vertical asymptote of f(r). (c) Find the x- and y-coordinates of each local extreme point, and its type (ie., maximum or minimum). (d) Does this function have an absolute maximum and/or absolute minimum? Explain

az? Consider the function f(z)= where a and b are constants. %3D br -8' The graph of the function has an oblique asymptote (atto0), whose equation is y= z+2. Answer the following questions. Show and explain your work. (a) Find the values of the constants a and b. (b) Find the equation of the vertical asymptote of f(r). (c) Find the x- and y-coordinates of each local extreme point, and its type (ie., maximum or minimum). (d) Does this function have an absolute maximum and/or absolute minimum? Explain

College Algebra
College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.4: Composition Of Functions
Problem 94SE: A forest fire leaves behind an area of grass burned in an expanding circular pattern. If the radius...
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az? Consider the function f(x) = where a andb are constants. ba – 8 The graph of the function has an oblique asymptote (at to0), whose equation is y= z+2. Answer the following questions. Show and explain your work. (a) Find the values of the constants a and b. (b) Find the equation of the vertical asymptote of f(r). (c) Find the x- and y-coordinates of each local extreme point, and its type (i.e., maximum or minimum). (d) Does this function have an absolute maximum and/or absolute minimum? Explain.
Transcribed Image Text:az? Consider the function f(x) = where a andb are constants. ba – 8 The graph of the function has an oblique asymptote (at to0), whose equation is y= z+2. Answer the following questions. Show and explain your work. (a) Find the values of the constants a and b. (b) Find the equation of the vertical asymptote of f(r). (c) Find the x- and y-coordinates of each local extreme point, and its type (i.e., maximum or minimum). (d) Does this function have an absolute maximum and/or absolute minimum? Explain.
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