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19. I. lim g(x) = 5. z-6 II. g(6) = 5. 20. I. g is continuous at x = 6. II. g has a removable discontinuity at z = 6.

19. I. lim g(x) = 5. z-6 II. g(6) = 5. 20. I. g is continuous at x = 6. II. g has a removable discontinuity at z = 6.

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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item has two statements: I and II. Read each statement carefully. On your answer sheet (google form), choose A if statement I is false and statement II is true; B if both statements I and II are false; C if both statements I and II are true; or D if statement I is true and statement II is false.
Transcribed Image Text:item has two statements: I and II. Read each statement carefully. On your answer sheet (google form), choose A if statement I is false and statement II is true; B if both statements I and II are false; C if both statements I and II are true; or D if statement I is true and statement II is false.
11. 12. 13. 14. 15. 16. 17. 18. 19. 20. For items 11-25 consider g(x) as defined below. I. lim g(x) does not exist. 24-1- II. lim g(x) = 1. I. g(-1) is undefined. II. lim g(x) does not exist. 24-1 I. lim g(x)=-∞0. 2-1- g(x) = II. lim g(x) = 4. z+1+ I. g(1) = 4. II. lim g(x) = -0. x² + 3x + 2 x+1 I. g has a jump essential discontinuity at x = -1. II. lim g(x) does not exist. 24-1 I. lim g(x) does not exist. x-3 II. g(3) = 4. x+3 x-1 2²-4x+7 I. lim g(x) = 5. z-6 II. g(6) = 5. 2x + 2 √3x +7 11-x I. g has a jump essential discontinuity at x = 1. II. g has an infinite essential discontinuity at x = 1. I. g is continuous at x = 3. II. g has a jump essential discontinuity at x = 3. I. g is continuous at x = 6. II. g has a removable discontinuity at x = 6. if x < -1 if -1<x< 1 if 1<x<3 if x=3 if 3 < x≤6 if x>6
Transcribed Image Text:11. 12. 13. 14. 15. 16. 17. 18. 19. 20. For items 11-25 consider g(x) as defined below. I. lim g(x) does not exist. 24-1- II. lim g(x) = 1. I. g(-1) is undefined. II. lim g(x) does not exist. 24-1 I. lim g(x)=-∞0. 2-1- g(x) = II. lim g(x) = 4. z+1+ I. g(1) = 4. II. lim g(x) = -0. x² + 3x + 2 x+1 I. g has a jump essential discontinuity at x = -1. II. lim g(x) does not exist. 24-1 I. lim g(x) does not exist. x-3 II. g(3) = 4. x+3 x-1 2²-4x+7 I. lim g(x) = 5. z-6 II. g(6) = 5. 2x + 2 √3x +7 11-x I. g has a jump essential discontinuity at x = 1. II. g has an infinite essential discontinuity at x = 1. I. g is continuous at x = 3. II. g has a jump essential discontinuity at x = 3. I. g is continuous at x = 6. II. g has a removable discontinuity at x = 6. if x < -1 if -1<x< 1 if 1<x<3 if x=3 if 3 < x≤6 if x>6
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