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12.20 Show that the Fourier series for |sinθ| in the range –π < 0 < π is given by M8 Σ | sin 0| m=1 1 = 4m2 2 By setting 0 = 0 and 0 = π /2, deduce values for 1 π 4 π ∞0 and m=1 cos 2mθ 4m2 – 1 ∞o Σ m=1 1 16m2 – 1

12.20 Show that the Fourier series for |sinθ| in the range –π < 0 < π is given by M8 Σ | sin 0| m=1 1 = 4m2 2 By setting 0 = 0 and 0 = π /2, deduce values for 1 π 4 π ∞0 and m=1 cos 2mθ 4m2 – 1 ∞o Σ m=1 1 16m2 – 1

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12.20 Show that the Fourier series for |sinθ| in the range –π < 0 < π is given by M8 Σ | sin 0| m=1 1 = 4m2 2 By setting 0 = 0 and 0 = π /2, deduce values for 1 π 4 π ∞0 and m=1 cos 2mθ 4m2 – 1 ∞o Σ m=1 1 16m2 – 1
Transcribed Image Text:12.20 Show that the Fourier series for |sinθ| in the range –π < 0 < π is given by M8 Σ | sin 0| m=1 1 = 4m2 2 By setting 0 = 0 and 0 = π /2, deduce values for 1 π 4 π ∞0 and m=1 cos 2mθ 4m2 – 1 ∞o Σ m=1 1 16m2 – 1
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