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. Compute the Error Bound for the approximations T₁0 and M₁0 to 3 f*²(x³ + 1)²1/12, 0 N such that the error in Mã is at most 10¯6. dx, using Figure 17 to determine a value of K₂. Then find a value of y 2 -1/2 FIGURE 17 Graph of ƒ", where f(x) = (x³ + 1)¯¹/². 3 →X -14 Rogawski et al., Single Variable Calculus, 4e, © 2019 W. H. Freeman and Company

. Compute the Error Bound for the approximations T₁0 and M₁0 to 3 f*²(x³ + 1)²1/12, 0 N such that the error in Mã is at most 10¯6. dx, using Figure 17 to determine a value of K₂. Then find a value of y 2 -1/2 FIGURE 17 Graph of ƒ", where f(x) = (x³ + 1)¯¹/². 3 →X -14 Rogawski et al., Single Variable Calculus, 4e, © 2019 W. H. Freeman and Company

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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43. Compute the Error Bound for the approximations T₁0 and M₁0 to 3 -1/2 f*(x³ + 1)²¹ dx, using Figure 17 to determine a value of K₂. Then find a value of 0 N such that the error in Mà is at most 10¯6. y 1. 1 2 FIGURE 17 Graph of f”, where ƒ(x) = (x³ + 1)¯¹⁄². 3 X -14 Rogawski et al., Single Variable Calculus, 4e, © 2019 W. H. Freeman and Company
Transcribed Image Text:43. Compute the Error Bound for the approximations T₁0 and M₁0 to 3 -1/2 f*(x³ + 1)²¹ dx, using Figure 17 to determine a value of K₂. Then find a value of 0 N such that the error in Mà is at most 10¯6. y 1. 1 2 FIGURE 17 Graph of f”, where ƒ(x) = (x³ + 1)¯¹⁄². 3 X -14 Rogawski et al., Single Variable Calculus, 4e, © 2019 W. H. Freeman and Company
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