6. Show that in the interval (0, 7) 4 cos 2nx sinx = 元 Σ 4n2 -1

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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6. Show that in the interval (0, 7)
4
cos 2nx
sinx =
4n2 – 1
7. Using the convolution theorem, find the inverse Z-transform of
8. Find the Fourier transform of ear.
Transcribed Image Text:1+ 32 52 +..00. 6. Show that in the interval (0, 7) 4 cos 2nx sinx = 4n2 – 1 7. Using the convolution theorem, find the inverse Z-transform of 8. Find the Fourier transform of ear.
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