Find the Taylor polynomial of order 3 generated by f at a. f(x) = 1 X+8,a=1 OA. P3(x) = -1/- x-1 (x-1)² (x-1)³ + 49 343 2,401 1 x+1 (x+1)² (x+1)³ B. P3(x) = 7 + 49 343 2,401 1 X + 1 OC. P3(x) = - (x + 1)² (x+1)³ 9 81 729 6,561 OD. P3(x) = 9 x-1 (x-1)² (x-1)³ 81 729 6,561 + +

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.3: Change Of Basis
Problem 17EQ
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Question 29
Find the Taylor polynomial of order 3 generated by f at a.
f(x) =
X+8,a=1
1
(x-1)² (x-1)³
OA. P3(x) = 7
+
343
2,401
1
OB. P3(x) = 7
(x + 1)² (x+1)³
343
2,401
1
OC. P3(x) =
(x + 1)² (x+1)³
729
6,561
(x-1)²
(x - 1)³
729
6,561
9
1
OD. P3(x) = 9
X-1
49
X + 1
49
X + 1
81
x-1
81
+
+
+
Transcribed Image Text:Find the Taylor polynomial of order 3 generated by f at a. f(x) = X+8,a=1 1 (x-1)² (x-1)³ OA. P3(x) = 7 + 343 2,401 1 OB. P3(x) = 7 (x + 1)² (x+1)³ 343 2,401 1 OC. P3(x) = (x + 1)² (x+1)³ 729 6,561 (x-1)² (x - 1)³ 729 6,561 9 1 OD. P3(x) = 9 X-1 49 X + 1 49 X + 1 81 x-1 81 + + +
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