Ivan Shishkin, Birch Grove

Odd function

Definition / Real function / Usable

English
EnglishFrançais
Usable. This concept is clear enough to use, but has not yet been reviewed by another trusted user.

A function f:RRf:\R \rightarrow \R is odd if, for all xRx\in \R, f(x)=f(x)f(-x)=-f(x).

Examples and remarks

Practice this concept with exercises

1 / 3
  • Soit f ⁣:RRf\colon\R\to\R une fonction impaire. Montrer qu’elle s’annule forcément en 00, soit que f(0)=0f(0)=0.

    Open exerciseDifficulty 15/100 · 1 solution · 0 hints
Problems using this concept (0)

No listed problems link to this concept yet.

Problems using this concept (spoiler) (0)

No listed problems use this concept as a spoiler yet.