'Indeterminate form' diaporamas de présentation

APPLICATIONS OF DIFFERENTIATION

4. APPLICATIONS OF DIFFERENTIATION. APPLICATIONS OF DIFFERENTIATION. 4.4 Indeterminate Forms and L’Hospital’s Rule. In this section, we will learn: How to evaluate functions whose values cannot be found at certain points. INDETERMINATE FORMS.

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Chapter 3 Application of Derivatives

Chapter 3 Application of Derivatives. 3.1 Extreme Values of Functions. Absolute maxima or minima are also referred to as global maxima or minima. Examples. Extreme Value Theorem. The requirements in Theorems 1 that the interval be closed and finite, and

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PROGRAMME 14

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Calculus and Analytical Geometry

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Warm-Up Thoughts(after 1.2)

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AP Calculus BC Wednesday, 05 March, 2014

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Indeterminate form

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Chapter 6

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Chapter 6

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Properties of Limits

Properties of Limits. There are several properties that allow limits to be evaluated analytically Although it is not always true that lim f(x) = f(c) this is true for some functions We can find the limit of these functions by direct substitution Theorem 1.1

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Chapter 12 Review Important Terms, Symbols, Concepts

Chapter 12 Review Important Terms, Symbols, Concepts. 12.1. First Derivatives and Graphs Increasing and decreasin g properties of a function can be determined by examining a sign chart for the derivative.

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Indeterminate Forms

Indeterminate Forms. The forms 0/0 and are called indeterminate because they do not guarantee that a limit exists, nor do they indicate what the limit is, if one does exist.

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We want to take the limit of this function as x approaches 1.

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