For items 10-11: Given the function whose definition in one period is f(x) = 3,0 < x < 1 0,1 < x < 4 10. What is the coefficient a, in its corresponding Fourier series? 3 5 A. 3²/3 B. D. 1/2 4 11. Find the coefficient bn. 3 3 nπ A. (1+cos) B. (1+cos) C. (1-cos) D. nπ 2 2nπ nπ 2 - 3 nπ COS

Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
ChapterA: Appendix: Review Topics
SectionA.3: Introduction To Functions
Problem 2PS
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For items 10-11: Given the function whose definition in one period is f(x) = {0, 1<x< 4°
< 1
10. What is the coefficient a, in its corresponding Fourier series?
A. ²3/
B.
11. Find the coefficient bn.
3
nπ
nπ
3
nπ
A. —— (1 +
1 + cos
TFF)
(1 1 + cos
C. —— (1 - cos ¹2)
nπ
2
2
nπ
2
B.
4
3
2nπ
NIG
3
D. - cos
COS
nπ
Transcribed Image Text:For items 10-11: Given the function whose definition in one period is f(x) = {0, 1<x< 4° < 1 10. What is the coefficient a, in its corresponding Fourier series? A. ²3/ B. 11. Find the coefficient bn. 3 nπ nπ 3 nπ A. —— (1 + 1 + cos TFF) (1 1 + cos C. —— (1 - cos ¹2) nπ 2 2 nπ 2 B. 4 3 2nπ NIG 3 D. - cos COS nπ
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