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Table Q4(b): Data generated from function f(x)=e* – 2x + B 1.5 -4.5183+B 0.5 0.6487+B 1 2 |Ax) 1+B -1.2817+B -8.6109+B Solve f (1.5) by using 2-point forward difference and 2-point backward difference, and which method gives the highest accuracy in approximating f (1.5). B=70

Table Q4(b): Data generated from function f(x)=e* – 2x + B 1.5 -4.5183+B 0.5 0.6487+B 1 2 |Ax) 1+B -1.2817+B -8.6109+B Solve f (1.5) by using 2-point forward difference and 2-point backward difference, and which method gives the highest accuracy in approximating f (1.5). B=70

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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Table Q4(b): Data generated from function f(x)=e* – 2x + B 0.5 0.6487+B 1 1.5 2 | Ax) 1+B -1.2817+B -4.5183+B -8.6109+B Solve f (1.5) by using 2-point forward difference and 2-point backward difference, and which method gives the highest accuracy in approximating f '(1.5). B=70
Transcribed Image Text:Table Q4(b): Data generated from function f(x)=e* – 2x + B 0.5 0.6487+B 1 1.5 2 | Ax) 1+B -1.2817+B -4.5183+B -8.6109+B Solve f (1.5) by using 2-point forward difference and 2-point backward difference, and which method gives the highest accuracy in approximating f '(1.5). B=70
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