'Mean value theorem' presentation slideshows

1.77k views • 117 slides

Unit 5

1.12k views • 92 slides

PARAMETRIC EQUATIONS AND POLAR COORDINATES

10. PARAMETRIC EQUATIONS AND POLAR COORDINATES. PARAMETRIC EQUATIONS & POLAR COORDINATES. We have seen how to represent curves by parametric equations . Now, we apply the methods of calculus to these parametric curves. PARAMETRIC EQUATIONS & POLAR COORDINATES. 10.2

867 views • 71 slides

PARAMETRIC EQUATIONS AND POLAR COORDINATES

10. PARAMETRIC EQUATIONS AND POLAR COORDINATES. PARAMETRIC EQUATIONS & POLAR COORDINATES. We have seen how to represent curves by parametric equations . Now, we apply the methods of calculus to these parametric curves. PARAMETRIC EQUATIONS & POLAR COORDINATES. 10.2

1k views • 71 slides

APPLICATIONS OF DIFFERENTIATION

700 views • 51 slides

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

937 views • 46 slides

MULTIPLE INTEGRALS

15. MULTIPLE INTEGRALS. MULTIPLE INTEGRALS. 15.8 Triple Integrals in Spherical Coordinates. In this section, we will learn how to: Convert rectangular coordinates to spherical ones and use this to evaluate triple integrals. . SPHERICAL COORDINATE SYSTEM.

1.43k views • 46 slides

The Definite Integral

The Definite Integral. Riemann Sums. Sigma notation enables us to express a large sum in compact form. Riemann Sums. LRAM, MRAM,and RRAM are examples of Riemann sums S n =

985 views • 38 slides

Lecture with Power (point)

Lecture with Power (point). Teaching Math in the 21 st Century. Dr. Steve Armstrong LeTourneau University Longview, TX www.letu.edu/people/stevearmstrong SteveArmstrong@letu.edu. Lesson Plans and Lectures. Written on a scrap of paper Ink on your hands Chalk on your hands. Problems.

543 views • 38 slides

Lectures on Calculus

Lectures on Calculus. The Inverse Function Theorem. by William M. Faucette. University of West Georgia. Adapted from Calculus on Manifolds. by Michael Spivak. Lemma One.

663 views • 33 slides

639 views • 30 slides

Mathematics

456 views • 25 slides

Calculus Chapter 4

356 views • 15 slides

Calculus I

Calculus I. Section 4.7 Optimization Problems. Warm-up. Verify that the function satisfies the hypothesis of the Mean Value Theorem (MVT) on the given interval. Then find all values of c that satisfy the conclusion of the MVT. Mean Value Theorem.

527 views • 13 slides

AP Calculus Free Response Question

What to do?. AP Calculus Free Response Question. Caroline Cheung Pd 2&3. 2010 - Question #2. A zoo sponsored a one-day contest to name a new baby elephant. Zoo visitors deposited entries in a special box

351 views • 13 slides

Mean Value Theorem for Derivatives

Photo by Vickie Kelly, 2002. Greg Kelly, Hanford High School, Richland, Washington. 4.2. Mean Value Theorem for Derivatives. Teddy Roosevelt National Park, North Dakota. If f ( x ) is continuous over [ a , b ] and differentiable over ( a , b ), then at some point c between a and b :.

252 views • 11 slides

4.4 The Fundamental Theorem of Calculus

961 views • 9 slides

4.2 - The Mean Value Theorem

537 views • 8 slides

4.2 The Mean Value Theorem

300 views • 6 slides

c = - 30 c = - 38 c = - 22 c = 20

Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem. {image}. c = - 30 c = - 38 c = - 22 c = 20. 1. 2. 3. 4.

149 views • 5 slides