The Fourier series of an odd function might Select all that apply.
A) contain sine terms
B) contain cosine terms
C) contain a constant term
D) contain sine and cosine terms
E) contain sine, cosine, and constant terms

Question

Quizplus · Accepted Answer

Odd functions are symmetric about the origin, which means their Fourier series contain only sine terms because sine is an odd function, while cosine and constant terms are even.

The Fourier Series of an Odd Function Might Select All