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Fourier Series: Complex Version! Part 1
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There is another version of Fourier Series: the complex form! In part 1, we look at the general form of the complex Fourier Series and then find an equation to calculate the coefficients of this version.
NOTE: @ about 3:00, the cosine(nx) formula has an extra i on the bottom of the fraction. it should be: cos(nx) = (e^(inx) + e^(-inx))/2
Questions about this or other math topics?? Leave a comment and let's tackle it together!
Derivation of Euler's Formula:
Links to the sine and cosine Fourier Series:
NOTE: @ about 3:00, the cosine(nx) formula has an extra i on the bottom of the fraction. it should be: cos(nx) = (e^(inx) + e^(-inx))/2
Questions about this or other math topics?? Leave a comment and let's tackle it together!
Derivation of Euler's Formula:
Links to the sine and cosine Fourier Series:
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