'Right endpoints' presentation slideshows

APPLICATIONS OF INTEGRATION

6. APPLICATIONS OF INTEGRATION. APPLICATIONS OF INTEGRATION. In this chapter, we explore some of the applications of the definite integral by using it to compute areas between curves, volumes of solids, and the work done by a varying force.

700 views • 53 slides

APPLICATIONS OF INTEGRATION

6. APPLICATIONS OF INTEGRATION. APPLICATIONS OF INTEGRATION. In this chapter, we explore some of the applications of the definite integral by using it to compute areas between curves, volumes of solids, and the work done by a varying force.

705 views • 53 slides

Area

650 views • 24 slides

The Integral And The Area Under A Curve

The Integral And The Area Under A Curve. How do we find the area between a curve and the x- axis from x = a to x = b ?. We could approximate it with rectangles:. We could use more than one rectangle to approximate the area.

410 views • 20 slides

Section 6.4

Section 6.4. Confidence Intervals for Variance and Standard Deviation. Section 6.4 Objectives. Interpret the chi-square distribution and use a chi-square distribution table Use the chi-square distribution to construct a confidence interval for the variance and standard deviation.

394 views • 17 slides

Area as the Limit of a Sum

Area as the Limit of a Sum. Lesson 5.2. Area Under the Curve. What does the following demo suggest about how to measure the area under the curve?. ?x. 1 2 3 4 5. Area under f(x) = ln x. Consider the task to compute the area under a curve f(x) = ln x on interval [1,5].

908 views • 12 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.

182 views • 8 slides

A = 7.25 A = 7 A = 9 A = 9.75

Approximate the area of the shaded region under the graph of the given function by using the indicated rectangles. (The rectangles have equal width.) {image} {applet}. A = 7.25 A = 7 A = 9 A = 9.75.

196 views • 5 slides