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Definition: Even and Odd Functions
Let \(I\subseteq\mathbb R\) be a subset of real numbers and let \(f:I\mapsto\mathbb R\) be a function \(f\) is called:
 even, if \(f(x)=f(x)\),
 odd, if \(f(x)=f(x)\)
for all \(x\in I\).
Table of Contents
 Proposition: Derivatives of Even and Odd Functions
Mentioned in:
Proofs: 1 2
Propositions: 3 4 5 6
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References
Bibliography
 Reinhardt F., Soeder H.: "dtvAtlas zur Mathematik", Deutsche Taschenbuch Verlag, 1994, 10th Edition