If $$ f(x) $$ is an odd function, the graph $$ y = f(x) $$ will be symmetric about which point or axis?

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An odd function satisfies the property $$ f(-x) = -f(x) $$. This implies that for every point $$ (x, y) $$ on the graph of $$ y = f(x) $$, the corresponding point $$ (-x, -y) $$ also lies on the graph.

This characteristic means the graph is symmetric about the **origin**, as any reflection through the origin maps a point on the graph to another point on the graph.

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