We can improve any Riemann approximation by increasing n, the number of rectangles used in our approximation. In the previous approximations we used n- 3, so now we will try n 6 25 20 For this value of n you will only need to calculate one Riemann sum - either the left, right, or midpoint Riemann sum. Make your selection below, then move the points on the graph to the left so that the image matches your choice 15 10 Left Riemann sum Right Riemann sunm Midpoint Riemann sum 2 -10

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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We can improve any Riemann approximation by
increasing n, the number of rectangles used in our
approximation. In the previous approximations we used
n- 3, so now we will try n 6
25
20
For this value of n you will only need to calculate one
Riemann sum - either the left, right, or midpoint
Riemann sum. Make your selection below, then move
the points on the graph to the left so that the image
matches your choice
15
10
Left Riemann sum
Right Riemann sunm
Midpoint Riemann sum
2 -10
Transcribed Image Text:We can improve any Riemann approximation by increasing n, the number of rectangles used in our approximation. In the previous approximations we used n- 3, so now we will try n 6 25 20 For this value of n you will only need to calculate one Riemann sum - either the left, right, or midpoint Riemann sum. Make your selection below, then move the points on the graph to the left so that the image matches your choice 15 10 Left Riemann sum Right Riemann sunm Midpoint Riemann sum 2 -10
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