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Question 5. The function f(t) is defined by | f(t) = { t = 3 with f(t + 2) = f(t) . Evaluate f(-1.8), ƒ(0), ƒ(2.5), ƒ(3.3) and state the value that the Fourier series, FS(t), of f(t) would converge to at t = = 0, 0.9, 1, 2. Enter all your answers correct to one decimal place. • A: Enter f(-1.8): • B: Enter f(0): • C: Enter f(2.5): • D: Enter f(3.3): •E: Enter FS(0): • F: Enter FS(0.9): G: Enter FS(1): t-5 0

Question 5. The function f(t) is defined by | f(t) = { t = 3 with f(t + 2) = f(t) . Evaluate f(-1.8), ƒ(0), ƒ(2.5), ƒ(3.3) and state the value that the Fourier series, FS(t), of f(t) would converge to at t = = 0, 0.9, 1, 2. Enter all your answers correct to one decimal place. • A: Enter f(-1.8): • B: Enter f(0): • C: Enter f(2.5): • D: Enter f(3.3): •E: Enter FS(0): • F: Enter FS(0.9): G: Enter FS(1): t-5 0

Advanced Engineering Mathematics
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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Question 5. The function f(t) is defined by f(t) = { t 5 0<t≤1 -3 1<t≤2 with f(t + 2) = f(t) . Evaluate f(-1.8), ƒ(0), ƒ(2.5), ƒ(3.3) and state the value that the Fourier series, FS(t), of f(t) would converge to at t = 0, 0.9, 1, 2. Enter all your answers correct to one decimal place. • A: Enter f(-1.8): • B: Enter f(0): • C: Enter f(2.5): • D: Enter f(3.3): •E: Enter FS(0): • F: Enter FS(0.9): • G: Enter FS(1): •H: Enter FS(2):
Transcribed Image Text:Question 5. The function f(t) is defined by f(t) = { t 5 0<t≤1 -3 1<t≤2 with f(t + 2) = f(t) . Evaluate f(-1.8), ƒ(0), ƒ(2.5), ƒ(3.3) and state the value that the Fourier series, FS(t), of f(t) would converge to at t = 0, 0.9, 1, 2. Enter all your answers correct to one decimal place. • A: Enter f(-1.8): • B: Enter f(0): • C: Enter f(2.5): • D: Enter f(3.3): •E: Enter FS(0): • F: Enter FS(0.9): • G: Enter FS(1): •H: Enter FS(2):
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