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Consider the rational function y = - -1 when investigating and analyzing. Match the topic with the appropriate answer. You may use an answer more than once and not all answers will be used. domain ( Choose] [Choose) (0. -5) y=-4 y NOT -1 -00

Consider the rational function y = - -1 when investigating and analyzing. Match the topic with the appropriate answer. You may use an answer more than once and not all answers will be used. domain ( Choose] [Choose) (0. -5) y=-4 y NOT -1 -00

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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Answer this question for me mate. Much appreciated. :)

Consider the rational function y = - 1-1 when investigating and analyzing. Match the topic with the appropriate answer. You may use an answer more than once and not all answers will be used. r+4 domain | Choose ) (Choose (0, -5) range y= -4 y NOT= -1 -00 <x< -4 AND -4 < x< 00 zero y = -1 discontinuous (0, -1.25) continuous x-intercept x = -1 (-5, 0) -0.5 y-intercept y NOT= -4 x NOT= -1 X = -4 y- -1 continuity -5 (-1.25, 0) increase [Choose ) decrease [ Choose ) maximum [ Choose ) minimum [ Choose ) if x = 6 [ Choose ) as x -on (Choose ) as x → +o0 [ Choose ) vertical asymptote ( Choose ) horizontal asymptote [ Choose )
Transcribed Image Text:Consider the rational function y = - 1-1 when investigating and analyzing. Match the topic with the appropriate answer. You may use an answer more than once and not all answers will be used. r+4 domain | Choose ) (Choose (0, -5) range y= -4 y NOT= -1 -00 <x< -4 AND -4 < x< 00 zero y = -1 discontinuous (0, -1.25) continuous x-intercept x = -1 (-5, 0) -0.5 y-intercept y NOT= -4 x NOT= -1 X = -4 y- -1 continuity -5 (-1.25, 0) increase [Choose ) decrease [ Choose ) maximum [ Choose ) minimum [ Choose ) if x = 6 [ Choose ) as x -on (Choose ) as x → +o0 [ Choose ) vertical asymptote ( Choose ) horizontal asymptote [ Choose )
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