Calculus 1

Maximum and Minimum Values of a Function

Learn the Maximum and Minimum Values of a Function by examining Local Extrema and Relative Extrema. This necessary component of Calculus will challenge your proficiency on levels tanging from Global Extrama to When Fermat's Theorem Does Not Work. Critical analysis of Fermat's Theorem will be applied and examined in Proof of Fermat's Theorem. Visual representation of this concept will be demonstrated in Graphing Relative Extrema and Graphing Extrema. Further applying the visual sense of extrema is Visualizing Extrema and Visualizing Critical Numbers. Exlore the wide range of applications and graphing abilities found in Maximum and Minimum Values of a Function.

Maximum and Minimum Values of a Function Concepts

Extrema
Relative Extrema
Finding Relative Extrema
Graphing Relative Extrema
Endpoint Extrema
Graphing Extrema
The Extreme Value Theorem
Critical Numbers
Differentiation and Critical Numbers
Determining the Critical Numbers of a Function
Graphing Critical Numbers
Rolle's Theorem
Applications of Rolle's Theorem
The Mean Value Theorem
Applying the Mean Value Theorem

Pathways that Teach Maximum and Minimum Values of a Function

Pathways are a sequence of tutorials that help you learn a whole subject area, one concept at a time. Choose from multiple teachers and teaching styles.