Let F(t) = En=1 bn sin(wnt)be the Fourier series that corresponds to the odd periodic function -T, 0, f(t) = I -4

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Let F T En 1 Bn Sin Wnt Be The Fourier Series That Corresponds To The Odd Periodic Function T 0 F T I 4 T 1 1 (45.75 KiB) Viewed 65 times

Let F(t) = En=1 bn sin(wnt)be the Fourier series that corresponds to the odd periodic function -T, 0, f(t) = I -4<t<-1 -1<t<1 1<t<4 allt TT, f(t + 8) = f(t), Determine (integer) The Fourier coefficients can be represented as bn = AS sin(wnt) dt. Give the values for A= (decimal) and B= (integer). Detemine b2 (integer)