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44. f(x) f(x) == // 4-x x²-16 47. f(x)=- +² x²-4 45. f(x)=- x-1 x²+x-2 48. f(x)=- 2+x x²(1-x) 46. f(x)=- 49. f(x)= 5x+20 x²-16

44. f(x) f(x) == // 4-x x²-16 47. f(x)=- +² x²-4 45. f(x)=- x-1 x²+x-2 48. f(x)=- 2+x x²(1-x) 46. f(x)=- 49. f(x)= 5x+20 x²-16

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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VERTICAL ASYMPTOTES Determine the vertical asymptotes for the function. Set the denominator equal to zero to find the x-value for which the function is undefined. That will be the vertical asymptote given the numerator does not equal 0 also (Remember this is called removable discontinuity). Write a vertical asymptotes as a line in the form x= Example: Find the vertical asymptote of y=- 1 x-2 Since when x=2 the function is in the form 1/0 then the vertical line x=2 is a vertical asymptote of the function. 44. f(x)== / 4-x 47. f(x)=x²-16 x² x²-4 45. f(x)=- x-1 x²+x-2 48. f(x)=- 12 =0 x-2 46. f(x)= 2+x x² (1-x) Sx-+20 x²-16 49. f(x)=-
Transcribed Image Text:VERTICAL ASYMPTOTES Determine the vertical asymptotes for the function. Set the denominator equal to zero to find the x-value for which the function is undefined. That will be the vertical asymptote given the numerator does not equal 0 also (Remember this is called removable discontinuity). Write a vertical asymptotes as a line in the form x= Example: Find the vertical asymptote of y=- 1 x-2 Since when x=2 the function is in the form 1/0 then the vertical line x=2 is a vertical asymptote of the function. 44. f(x)== / 4-x 47. f(x)=x²-16 x² x²-4 45. f(x)=- x-1 x²+x-2 48. f(x)=- 12 =0 x-2 46. f(x)= 2+x x² (1-x) Sx-+20 x²-16 49. f(x)=-
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