'Riemann sum' diaporamas de présentation

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

997 views • 71 slides

Applications of Integration

Applications of Integration. In this chapter we explore some of the applications of the definite integral by using it for Computing the area between curves Computing the volumes of solids Computing the work done by a varying force Computing average value of a function

4.86k views • 61 slides

Welcome to the Integral Drill and Practice Power Point Flash Drill!

848 views • 55 slides

704 views • 54 slides

The Fundamental Theorem of Calculus (or, Why do we name the integral for someone who lived in the mid-19th century?)

The Fundamental Theorem of Calculus (or, Why do we name the integral for someone who lived in the mid-19th century?). David M. Bressoud Macalester College, St. Paul, Minnesota MAA MathFest, Providence, RI August 14, 2004. What is the Fundamental Theorem of Calculus?

814 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

FURTHER APPLICATIONS OF INTEGRATION

8. FURTHER APPLICATIONS OF INTEGRATION. FURTHER APPLICATIONS OF INTEGRATION. 8.2 Area of a Surface of Revolution. In this section, we will learn about: The area of a surface curved out by a revolving arc. SURFACE OF REVOLUTION.

620 views • 46 slides

FURTHER APPLICATIONS OF INTEGRATION

8. FURTHER APPLICATIONS OF INTEGRATION. FURTHER APPLICATIONS OF INTEGRATION. 8.2 Area of a Surface of Revolution. In this section, we will learn about: The area of a surface curved out by a revolving arc. SURFACE OF REVOLUTION.

556 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 =

975 views • 38 slides

Chapter Twelve

Chapter Twelve. Multiple Integrals. Section 12.1 Double Integrals Over Rectangles. Goals Volumes and double integrals Midpoint Rule Average value Properties of double integrals. Volumes and Double Integrals. Given a function f (x, y), defined on a closed rectangle

631 views • 32 slides

Drill: Evaluate each sum

695 views • 30 slides

Driving Range Buddy

588 views • 30 slides

Integration Along a Curve:

364 views • 22 slides

Bernhard Riemann

Bernhard Riemann. By: Aleena Nie. Early Life. born on September 17 th , 1826 in Breselenz, Germany Father: Friedrich Bernhard Riemann was a Lutheran minister Mother: Charlotte Ebell had passed away shortly after giving birth to the last of her six children. Breselenz, Germany.

542 views • 17 slides

Section 5.6: Approximating Sums

396 views • 14 slides

249 views • 12 slides

Section 16.3 Triple Integrals

Section 16.3 Triple Integrals. A continuous function of 3 variables can be integrated over a solid region, W , in 3-space just as a function of two variables can be integrated over a flat region in 2-space We can create a Riemann sum for the region W

204 views • 12 slides

Calculus Notes Ch 6.2

Calculus Notes Ch 6.2. Volumes by slicing can be found by adding up each slice of the solid as the thickness of the slices gets smaller and smaller, in other words the number of slices goes to infinity.

230 views • 9 slides

CHAPTER 2

The Definite Integral. CHAPTER 2. 2.4 Continuity. f ( x ). ? x. x i. x i+1. x i *. ? i=1 n f ( x i * ) ? x. Riemann Sum. animation.

179 views • 8 slides