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Chapter 4: APPLICATIONS OF DIFFERENTIATION. WOrk and Answers

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4 APPLICATIONS OF DIFFERENTIATION 4.1 Maximum and Minimum Values 1. A function  has an absolute minimum at  =  if () is the smallest function value on the entire domain of , whereas  has a local minimum at  if () is the smallest function value when  is near . 2. (a) The Extreme Value Theorem (b) See the Closed Interval Method. 3. Absolute maximum at , absolute minimum at , local maximum at , local minima at  and , neither a maximum nor a minimum...

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Microeconomics Applications and Analysis - Econ 208

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Thorough notes taken from Econ 208 at McGill, from both the textbook (Microeconomics, Ragan, 15th Canadian Edition), as well as from lectures by Prof. Mayssun El-Attar.

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  • uploaded  23-01-2019
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