Problem 2) Find the Fourier senes of the following functions: part (a) f Is 2π-periodic with f(x) = x, x=(0,2x) Part (b) f Is 2π-periodic with f(x)=1x1 xe-z) part (c) f IS 2π- -periodic with f(x) = sinx, x=(-1,π) Part (d) f 15 2π- c-periodic with E × ε -^-) f(x) = x = (-1, 0) X = (0, 1) part le) f is 2x-periodic with f(x)= |sinxl, XE (0,4%) part (F) f Is 2π-periodic with f(x) = x² χε (0,1) part (5) f is 2-periodic with f(x) = ex Xε (0,2x)

Problem 2) Find the Fourier senes of the following functions: part (a) f Is 2π-periodic with f(x) = x, x=(0,2x) Part (b) f Is 2π-periodic with f(x)=1x1 xe-z) part (c) f IS 2π- -periodic with f(x) = sinx, x=(-1,π) Part (d) f 15 2π- c-periodic with E × ε -^-) f(x) = x = (-1, 0) X = (0, 1) part le) f is 2x-periodic with f(x)= |sinxl, XE (0,4%) part (F) f Is 2π-periodic with f(x) = x² χε (0,1) part (5) f is 2-periodic with f(x) = ex Xε (0,2x)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.3: The Addition And Subtraction Formulas

Problem 80E

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