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Consider the function f: [-, ) R defined by 1, if - x T f(x) 0, if -x -1, if < x (b) Give

Consider the function ( f:[-pi, pi) ightarrow mathbb{R} ) defined by [ f(x)=left{begin{aligned} 1, & text { if }-

(b) Give those values of ( x ) for which ( S(x)=f(x) ) and those values of ( x ) for which ( S(x) eq f(x) ). (c) De 

Consider the function f: [-, ) R defined by 1, if - x T f(x) 0, if -x -1, if < x (b) Give those values of x for which S(x) = f(x) and those values of x for which S(x) = f(x). (c) Determine ao, general expressions for every a and b and show that the Fourier series S of f is S(x) = = 2 T n=1 (-1)" - cos(") sin(nx). n

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