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FOURIER SERIES
| Institution | UNIVERSITY |
| Course | MURANG'A UNIVERSITY |
| Year | 1st Year |
| Semester | Unknown |
| Posted By | Brian Mike |
| File Type | |
| Pages | 11 Pages |
| File Size | 3.99 MB |
| Views | 671 |
| Downloads | 0 |
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Description
The fourier theory of trigonometric series is of great practical importance because certain types of piece wise continuous functions cannot be expanded as a power series but can be expanded as infinite fourier series
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MAT 426: FOURIER SERIES EXAM PAPER
Institution:
Year: 2022/2023
Semester: 4th Year, 1st Semester (4.1)
MAT 426: FOURIER SERIES TUTORIAL
A graph of periodic function f(x) that has period L exhibits the same pattern every L units along the x-axis, so that f(x + L) = f(x) for every value of x. If we know what the function looks like over one complete period, we can thus sketch a graph of the function over a wider interval of x (that may contain many periods)
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