'Local linearity' diaporamas de présentation

Instantaneous Rate of Change

Instantaneous Rate of Change. Sections 3.1-3.3 Section 4.1. Average Change. Defined equations in terms of their changes e.g., exponential ? constant percentage change Will use this concept motivate derivatives. Average Change. Rate of change Difference between two values

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Homework Quiz

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Differentiability, Local Linearity

Differentiability, Local Linearity. Section 3.2a. How f ( a ) Might Fail to Exist. A function will not have a derivative at a point P ( a , f ( a )) where the slopes of the secant lines,. f ail to approach a limit as x approaches a . Four instances w here this occurs:.

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