Let F (t) = bn sin(wnt)be the Fourier series that corresponds to the odd %3D n%3D1...

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Let F (t) = bn sin(wnt)be the Fourier series that corresponds to the odd %3D n%3D1 periodic function 一T, 0, -4<t< -1 -1<t<1 f(t) = T, 1くt<4 f(t+ 8) = f(t), all t Determine (integer) The Fourier coefficients can be represented as b,. = A " T sin(wnt) dt. Give the %3D values for A == (decimal) and B = (integer). %3D Detemine b2 (integer) %3D Let F (t) = bn sin(wnt)be the Fourier series that corresponds to the odd %3D n%3D1 periodic function 一T, 0, -4<t< -1 -1<t<1 f(t) = T, 1くt<4 f(t+ 8) = f(t), all t Determine (integer) The Fourier coefficients can be represented as b,. = A " T sin(wnt) dt. Give the %3D values for A == (decimal) and B = (integer). %3D Detemine b2 (integer) %3D