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1. Arrange the Fourier series of periodic (with period ω = 2π) function f (x) defined on the interval [-π; π]
2. Arrange in a Fourier series of f (x), defined in the interval (0; π) continue (where it is defined) its even and odd way. Build charts for each continuing.
2.6. f (x) = (x - 1) 2
3. Arrange in a Fourier series in the specified interval periodic function f (x) with period w = 2l
3.6. f (x) = x, 1 <x <3, l = 1
4. Arrange the Fourier function defined graphically.
5. Using the expansion of the function f (x) in a Fourier series
2. Arrange in a Fourier series of f (x), defined in the interval (0; π) continue (where it is defined) its even and odd way. Build charts for each continuing.
2.6. f (x) = (x - 1) 2
3. Arrange in a Fourier series in the specified interval periodic function f (x) with period w = 2l
3.6. f (x) = x, 1 <x <3, l = 1
4. Arrange the Fourier function defined graphically.
5. Using the expansion of the function f (x) in a Fourier series
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- Content type File
- Content description 160,5 kB
- Added to the site 25.09.2014
Additional description
Detailed solution. Decorated in Microsoft Word 2003. (Target decided to use formula editor)
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
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