Is This Periodic Function Even, Odd, or Neither?

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The discussion focuses on determining whether a given periodic function is even, odd, or neither based on its graph. For part (a), participants are expected to analyze the symmetry of the function to provide a clear reasoning for their classification. In part (b), the challenge lies in identifying the relevant symmetry features and harmonics present in the Fourier series representation of the function. There is a suggestion that the classification in part (a) may influence the analysis in part (b). Understanding these relationships is crucial for accurately interpreting the function's properties.
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Hello I am stuck on the following question:

Consider the following graph of a periodic function, period T.
http://img157.imageshack.us/img157/4337/waveme4.png

(a) Clearly giving the reasons, state whether this function is even, odd or neither.

(b) With reference to all relevant symmetry features, state which parts of which harmonics are present in the Fourier series representation of this periodic function.

I have attempted part A and think I have done it correctly, however I have no idea where to start with part b. Any help would be greatly appreciated.

Thanks!
 
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liam2708 said:
(a) Clearly giving the reasons, state whether this function is even, odd or neither.

(b) With reference to all relevant symmetry features, state which parts of which harmonics are present in the Fourier series representation of this periodic function.
Doesn't the answer to part (a) tell you things about the Fourier series?
 
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