B each have x = 0. Taylor polynomials of degree 2 approximating these functions near x = 0 are as follows: fi(x) × 5 + x + 2x² 91(x) × 2 – x+ 2x² f2(x) × 5 + x - x² 92(x) × 2 + x + 2æ? f3(x) × 5 + x + x² 93(x) × 2 – x +x². a I. B (a) Match the functions to the appropriate figure: f matches Il g matches | (b) What are the coordinates of the points A and B? A = B = (c) Match each function with the graphs (a)--(c) in the appropriate figure. fi = ? f2 = ? f3 91 = 92 = 93 = 2.
B each have x = 0. Taylor polynomials of degree 2 approximating these functions near x = 0 are as follows: fi(x) × 5 + x + 2x² 91(x) × 2 – x+ 2x² f2(x) × 5 + x - x² 92(x) × 2 + x + 2æ? f3(x) × 5 + x + x² 93(x) × 2 – x +x². a I. B (a) Match the functions to the appropriate figure: f matches Il g matches | (b) What are the coordinates of the points A and B? A = B = (c) Match each function with the graphs (a)--(c) in the appropriate figure. fi = ? f2 = ? f3 91 = 92 = 93 = 2.
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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Question

Transcribed Image Text:One of the two sets of functions, f1, f2, f3, or g1, 92, 93, is graphed in the figure to the left below; the other set is graphed in the right figure. Points A and
B each have x =
0. Taylor polynomials of degree 2 approximating these functions near x =
0 are as follows:
f1(x) - 5 +x + 2x?
91(x) - 2
- x + 2x2
f2(x) 2 5 + x – x2
92(x) z 2 + x + 2x?
f3(x) 2 5 + x + x?
93(x) z 2 – x + x².
II.
B
(a) Match the functions to the appropriate figure:
f matches ||
g matches | v
(b) What are the coordinates of the points A and B?
A =
В -
(c) Match each function with the graphs (a)--(c) in the appropriate figure.
fi =
?
f2
?
f3 =
?
91 =
?
92 =
?
93 =
?
>
<>
>
<>
>
||
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