Approximate the net signed area under the graph of y=x-1 curve on [0,2], using rectangles with n=4 and n38 when taking the right end points as your sampling points (sampling points are the points where you are measuring the heights of the rectangles). This is the beginning of the section 5.3 we have started. Have a picture of the graph and all the spu ific values. For example, for n=4, you interval of [0,2] of f(x) will have f(1/2)times delta x +f(1)*delta x+ f(3/2)*delta x+f(2)*delta x=the area of A1+A2+A3+A4=?? Delta x is, of course, the width of our rectangles. It is equal to the distance between the two sampling points! Then you will divide into n=8 subintervals..You will need deltax= (2-0)/8=1/4, and you will need f(1/4)*deltax+f(2/4)*deltax+. =you will have 8 rectangles. Area= (approximately) A1+A2+A3+A4+A5+A6+A7+A8 Submit your approximation here as your notes: Beginning of 5.3 Area under the graph = 04/30/20: Notes you need to have This announcement is closed for comments Search entries or author Unread %23 hp

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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Approximate the net signed area under the graph of y=x-1 curve on [0,2], using rectangles with n=4 and n38 when taking the right end
points as your sampling points (sampling points are the points where you are measuring the heights of the rectangles).
This is the beginning of the section 5.3 we have started.
Have a picture of the graph and all the spu ific values. For example, for n=4, you interval of [0,2] of f(x) will have f(1/2)times delta x
+f(1)*delta x+ f(3/2)*delta x+f(2)*delta x=the area of A1+A2+A3+A4=?? Delta x is, of course, the width of our rectangles. It is equal to
the distance between the two sampling points!
Then you will divide into n=8 subintervals..You will need deltax= (2-0)/8=1/4, and you will need f(1/4)*deltax+f(2/4)*deltax+. =you will
have 8 rectangles. Area= (approximately) A1+A2+A3+A4+A5+A6+A7+A8
Submit your approximation here as your notes: Beginning of 5.3 Area under the graph = 04/30/20: Notes you need to have
This announcement is closed for comments
Search entries or author
Unread
%23
hp
Transcribed Image Text:Approximate the net signed area under the graph of y=x-1 curve on [0,2], using rectangles with n=4 and n38 when taking the right end points as your sampling points (sampling points are the points where you are measuring the heights of the rectangles). This is the beginning of the section 5.3 we have started. Have a picture of the graph and all the spu ific values. For example, for n=4, you interval of [0,2] of f(x) will have f(1/2)times delta x +f(1)*delta x+ f(3/2)*delta x+f(2)*delta x=the area of A1+A2+A3+A4=?? Delta x is, of course, the width of our rectangles. It is equal to the distance between the two sampling points! Then you will divide into n=8 subintervals..You will need deltax= (2-0)/8=1/4, and you will need f(1/4)*deltax+f(2/4)*deltax+. =you will have 8 rectangles. Area= (approximately) A1+A2+A3+A4+A5+A6+A7+A8 Submit your approximation here as your notes: Beginning of 5.3 Area under the graph = 04/30/20: Notes you need to have This announcement is closed for comments Search entries or author Unread %23 hp
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