(v) Finally, determine the degree n Taylor polynomial, pn, centered at x = 0 for f. η 1. p(x) = e'(Σ(-1)* **14) 2k k! k=0 η 2. P(x) = e(Σ*t) k k=0 3. pn(x) = 5. pn(2) e 4. Pn(m) = e(Σ(-1)^2*wt) k k=0 = 4 4 η 1 (ΣΑ) k! k=0 e η (Σ) k=0
(v) Finally, determine the degree n Taylor polynomial, pn, centered at x = 0 for f. η 1. p(x) = e'(Σ(-1)* **14) 2k k! k=0 η 2. P(x) = e(Σ*t) k k=0 3. pn(x) = 5. pn(2) e 4. Pn(m) = e(Σ(-1)^2*wt) k k=0 = 4 4 η 1 (ΣΑ) k! k=0 e η (Σ) k=0
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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f(x) = e^(2x+4)
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