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Unformatted text preview: complex exponential. I’m quite fond of having you compute tricky trig. integrals or proving/deriving trig. identities using the complex exponential. ♦ Know the stuff we developed in class on inner products, orthogonality, and orthogonal function expansions. Remember, the quasitheorem on orthogonal expansions (page 135) can be viewed as the most general way to develop “Fourier series”. ♦ Be able to compute any of the Fourier series we’ve developed, especially the complex exponential Fourier series. ♦ Know the basic convergence results discussed in class on Monday (9/19) and Wednesday (9/21) well enough to answer questions similar to the homework I gave you on those days. ♦ Relax. Get a good night’s sleep the night before, and don’t cram at the last minute....
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This note was uploaded on 11/07/2011 for the course MA 460 taught by Professor Staff during the Fall '11 term at University of Alabama in Huntsville.
 Fall '11
 Staff
 Fourier Series

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