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The previous question discussed the error in a Left Riemann Sum. Based on your experience with Riemann Sums, why would each of these changes tend to decrease the error? Choose which options corresponds to each question. because estimates create a small bit of error virtually Increasing n will decrease the error [ Choose ] everywhere they are used. a smaller estimation regio will have a smaller error. because the heights of the rectangles will follow Decreasing the width of the interval, b-a, will decrease the the shape of the function more closely [Choose ] error

The previous question discussed the error in a Left Riemann Sum. Based on your experience with Riemann Sums, why would each of these changes tend to decrease the error? Choose which options corresponds to each question. because estimates create a small bit of error virtually Increasing n will decrease the error [ Choose ] everywhere they are used. a smaller estimation regio will have a smaller error. because the heights of the rectangles will follow Decreasing the width of the interval, b-a, will decrease the the shape of the function more closely [Choose ] error

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.2: Arithmetic Sequences
Problem 67E
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Easy calculus question, I will rate and like. Thank you!

The previous question discussed the error in a Left Riemann Sum. Based on your experience with Riemann Sums, why would each of these changes tend to decrease the error? Choose which options corresponds to each question. because estimates create a small bit of error virtually Increasing n will decrease the error [ Choose ] everywhere they are used. a smaller estimation region will have a smaller error. because the heights of the rectangles will follow Decreasing the width of the interval, b-a, will decrease the [ Choose ] the shape of the function more closely error
Transcribed Image Text:The previous question discussed the error in a Left Riemann Sum. Based on your experience with Riemann Sums, why would each of these changes tend to decrease the error? Choose which options corresponds to each question. because estimates create a small bit of error virtually Increasing n will decrease the error [ Choose ] everywhere they are used. a smaller estimation region will have a smaller error. because the heights of the rectangles will follow Decreasing the width of the interval, b-a, will decrease the [ Choose ] the shape of the function more closely error
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