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In each graph below, assume all the important features/characteristics of the graph are shown. (a) Which of the following could be a formula for this polynomial? Assume a > 0. p(x) h X p(x) = -x²(x + a) p(x) = x²(x − a) p(x) = x²(x + a) p(x) = -x²(x − a) O p(x) = -x³(x − a) O p(x) = x²(x - a) (b) Which of the following could be a formula for this rational function? Assume b > 0, and c> 0. r'(x) O r(x) Or(x) O r(x) O r(x) = O r(x) = = 1 x² + b 1 x-b 1 x-b + C 1 x) = x² ² + b² -1 x-b <-C + C C + C X

In each graph below, assume all the important features/characteristics of the graph are shown. (a) Which of the following could be a formula for this polynomial? Assume a > 0. p(x) h X p(x) = -x²(x + a) p(x) = x²(x − a) p(x) = x²(x + a) p(x) = -x²(x − a) O p(x) = -x³(x − a) O p(x) = x²(x - a) (b) Which of the following could be a formula for this rational function? Assume b > 0, and c> 0. r'(x) O r(x) Or(x) O r(x) O r(x) = O r(x) = = 1 x² + b 1 x-b 1 x-b + C 1 x) = x² ² + b² -1 x-b <-C + C C + C X

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.2: Transformations Of Quadratic Functions
Problem 50PFA
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In each graph below, assume all the important features/characteristics of the graph are shown. (a) Which of the following could be a formula for this polynomial? Assume a > 0. p(x) h p(x) = -x²(x + a) p(x) = x²(x - a) p(x) = x²(x + a) p(x) = -x²(x − a) O p(x) = -x³(x − a) O p(x) = x²(x - a) (b) Which of the following could be a formula for this rational function? Assume b > 0, and c > 0. r'(x) O r(x) O r(x) O r(x) Or(x) = O r(x) = = 1 x² + b 1 x-b 1 (x) = x² ² + b + C <- C 1 + C x - b -1 x-b C X + C X
Transcribed Image Text:In each graph below, assume all the important features/characteristics of the graph are shown. (a) Which of the following could be a formula for this polynomial? Assume a > 0. p(x) h p(x) = -x²(x + a) p(x) = x²(x - a) p(x) = x²(x + a) p(x) = -x²(x − a) O p(x) = -x³(x − a) O p(x) = x²(x - a) (b) Which of the following could be a formula for this rational function? Assume b > 0, and c > 0. r'(x) O r(x) O r(x) O r(x) Or(x) = O r(x) = = 1 x² + b 1 x-b 1 (x) = x² ² + b + C <- C 1 + C x - b -1 x-b C X + C X
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