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Use the definition to find the Taylor series centered at c=0 for the function f(x) = sin(3x) Select one: a. Ο b. 0 c. O d. a € (-1)^ (3x)2n+1 Σ n=0 (2n+1)! € Σ (-1)^ (3x)2n+1 (21+1)! € (-1)21 - 1 (3x)2n - 1 Σ n=0 n! h=1 Σ n=1 α Σ n = 1 (-1)+1(3x)2n +1 (2n +1)! (-1)+1(3x)²n-1 (2n+1)!

Use the definition to find the Taylor series centered at c=0 for the function f(x) = sin(3x) Select one: a. Ο b. 0 c. O d. a € (-1)^ (3x)2n+1 Σ n=0 (2n+1)! € Σ (-1)^ (3x)2n+1 (21+1)! € (-1)21 - 1 (3x)2n - 1 Σ n=0 n! h=1 Σ n=1 α Σ n = 1 (-1)+1(3x)2n +1 (2n +1)! (-1)+1(3x)²n-1 (2n+1)!

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 50E
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Use the definition to find the Taylor series centered at c=0 for the function f(x) = sin(3x) Select one: a. O b 0 c O d. O σ (-1)^ (3x)2n+1 Σ n=0 (2n+1)! Σ € (-1)"(3x)2n +1 (2n +1)! η = 1 00 Σ n=0 (-1)2n-1(3x)2n-1 n! € (-1)+1(3x)2n +1 Σ (2n+1)! n=1 e. € Σ n = 1 (-1)+1(3x)2n - 1 (2n+1)!
Transcribed Image Text:Use the definition to find the Taylor series centered at c=0 for the function f(x) = sin(3x) Select one: a. O b 0 c O d. O σ (-1)^ (3x)2n+1 Σ n=0 (2n+1)! Σ € (-1)"(3x)2n +1 (2n +1)! η = 1 00 Σ n=0 (-1)2n-1(3x)2n-1 n! € (-1)+1(3x)2n +1 Σ (2n+1)! n=1 e. € Σ n = 1 (-1)+1(3x)2n - 1 (2n+1)!
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