Find the Taylor polynomial of order 3 generated by f at a. f(x) = x2, a = 10 O A. P3(x) = 100 + 20(x – 10) + 30(x- 10)2 + 40(x– 10)3 %3D B. P3(x) = 1+ 200(x– 10) +3,000(x– 10)2 + 40,000(x- 10)3 c. P3(x) = 1+ 20(x – 10) + 30(x– 10)2 + 40(x – 10)3 O D. P3(x) = 100 + 20(x – 10) + (x- 10)2 %3D

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Find the Taylor polynomial of order 3 generated by f at a.
f(x) = x2, a = 10
O A. P3(x) = 100 + 20(x – 10) + 30(x- 10)2 + 40(x– 10)3
B. P3(x) = 1+ 200(x – 10) + 3,000(x – 10)2 + 40,000(x– 10)3
c. P3(x) = 1+ 20(x – 10) + 30(x– 10)2 + 40(x – 10)3
O D. P3(x) = 100 + 20(x – 10) + (x - 10)2
%3D
Transcribed Image Text:Find the Taylor polynomial of order 3 generated by f at a. f(x) = x2, a = 10 O A. P3(x) = 100 + 20(x – 10) + 30(x- 10)2 + 40(x– 10)3 B. P3(x) = 1+ 200(x – 10) + 3,000(x – 10)2 + 40,000(x– 10)3 c. P3(x) = 1+ 20(x – 10) + 30(x– 10)2 + 40(x – 10)3 O D. P3(x) = 100 + 20(x – 10) + (x - 10)2 %3D
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