Definition of Odd Function
If for any x in the domain of the function f(x), we have f( - x) = - f(x), then f(x) is called an odd function. Its graph is symmetric with respect to the orig…
Syllabus path: Functions › Concepts and Properties of Functions › Symmetry of Functions
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CSCA Mathematics Formula Reference
Formula and explanation
If for any x in the domain of the function f(x), we have f( - x) = - f(x), then f(x) is called an odd function. Its graph is symmetric with respect to the origin.
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Symmetry of Functions
Symmetry of Functions 1. Concept Symmetry describes the mirroring or rotational relationship of a function's graph. Axial Symmetry (Reflection): The graph is symmetric about a vertical line x = a. (e.g., Even functions correspond to the axis x = 0 ). Central Symmetry (Rotation): …
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