Relative minima

Definition

Relative minima are points on a graph where the function reaches its local minimum values. These points occur where the derivative changes sign from negative to positive.

Related terms

Local maximum: These are points on a graph where the function reaches its highest values within a specific interval.

Critical point: A critical point is either an endpoint or a point where the derivative is zero or does not exist.

Inflection point: An inflection point is where the concavity of the graph changes, creating a smooth curve.