'Interval 1' presentation slideshows

Chapter 5

Applications of Differentiation. Chapter 5. Extrema on An Interval. Section 5.1. Definition of Extrema. Let f be defined on an interval I containing c . f(c) is the minimum of f on I if f(c) ? f(x) for all x in I .

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3.1 Extrema On An Interval

3.1 Extrema On An Interval. After this lesson, you should be able to:. Understand the definition of extrema of a function on an interval Understand the definition of relative extrema of a function on an open interval Find extrema on a closed interval. Definition. Extrema.

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The Fundamental Theorems of Calculus

The Fundamental Theorems of Calculus. Lesson 5.4. Don't let this happen to you!. a b. Average Value Theorem. Consider function f(x) on an interval Area = Consider the existence of a value for x = c such that a < x < b and. c. a b.

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MATH 1910 Chapter 3 Section 1 Extrema on an Interval

MATH 1910 Chapter 3 Section 1 Extrema on an Interval. Objectives. Understand the definition of extrema of a function on an interval. Understand the definition of relative extrema of a function on an open interval. Find extrema on a closed interval. Extrema of a Function.

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Calculator Review #2

Calculator Review #2. What is the average value of the function on the interval [1, 3]? 0.146 0.914 0.964 0.987 1.928. Use Average Value for Integrals Ans: C. Calculator Review #2.

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Calculator Review #2

Calculator Review #2. What is the average value of the function on the interval [1, 3]? 0.146 0.914 0.964 0.987 1.928. Use Average Value for Integrals Ans: C. Calculator Review #2.

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Average Value of a Function and the Second Fundamental Theorem of Calculus

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Sect. 3-A Position , Velocity, and Acceleration

Sect. 3-A Position , Velocity, and Acceleration. Position function - gives the location of an object at time t, usually s(t), x(t) or y(t) Velocity - The rate of change( derivative) of position, usually v(t) Acceleration - The rate of change ( derivative) of velocity usually a(t)

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4.4 The Fundamental Theorem of Calculus

4.4 The Fundamental Theorem of Calculus. Evaluating a Definite Integral. Evaluate each definite integral. A definite integral involving absolute value. Using the fundamental theorem to find area.

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1.4 Continuity

1.4 Continuity. f is continuous at a if is defined. exists. Ex 1: Discontinuous where & why?. *see graph. 1.4 Continuity. 3 types of discontinuity : Removable Infinite Jump. Ex 2: Discontinuous where & why?. Ex 2: Discontinuous where & why?.

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How does it work with Sync Rec?

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How does it work with Sync Rec?

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5.3 Definite Integrals and Antiderivatives

5.3 Definite Integrals and Antiderivatives. Using the Rules for Definite Integrals. Suppose Find each of the following integrals, if possible. Solution. a. b. c. Not enough information given. You cannot assume that integrating over half the interval would give half the integral.

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4.2 - The Mean Value Theorem

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