En periodisk funksjon er definert som: RIN f(x) = TU 2 -π< x≤- x-2 TT KINEN < x≤ ₂ 2 TU 2

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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A periodic function is defined as: (SEE IMAGE)

A) Find any symmetry properties of the function.
B) Find the fourier series of the function

Oppgave 3
En periodisk funksjon er definert som:
-
f(x) =
RIN
TU
2
x
Ⅱ-2
- π<x<
π-2
——
TT
TT
<x<
2 2
TT
<x< 1
,f(x) = f(x + 2π)
a) Finn eventuelle symmetriegenskaper til funksjonen.
b) Finn fourierrekken til funksjonen.
Transcribed Image Text:Oppgave 3 En periodisk funksjon er definert som: - f(x) = RIN TU 2 x Ⅱ-2 - π<x< π-2 —— TT TT <x< 2 2 TT <x< 1 ,f(x) = f(x + 2π) a) Finn eventuelle symmetriegenskaper til funksjonen. b) Finn fourierrekken til funksjonen.
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