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H.W. 1- Solving the above example during (n=3, 7) and compare with each integral result by Simpson Rule. 2- x, n=5 n=7 n=3, 7 n=3, 5 (1, 3), 3- x/[sin(x)], (1, 5), 5- 1/(1+ x), (0, 1). 4- x.sin(x), (0, 2),

H.W. 1- Solving the above example during (n=3, 7) and compare with each integral result by Simpson Rule. 2- x, n=5 n=7 n=3, 7 n=3, 5 (1, 3), 3- x/[sin(x)], (1, 5), 5- 1/(1+ x), (0, 1). 4- x.sin(x), (0, 2),

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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H.W. 1- Solving the above example during (n=3, 7) and compare with each integral result by Simpson Rule. 2- x, n=3, 7 n=3, 5 (1, 3), n=5 3- x/[sin(x)]. (1, 5), 4- x.sin(x), (0, 2), n=7 5- 1/(1+ x), (0, 1),
Transcribed Image Text:H.W. 1- Solving the above example during (n=3, 7) and compare with each integral result by Simpson Rule. 2- x, n=3, 7 n=3, 5 (1, 3), n=5 3- x/[sin(x)]. (1, 5), 4- x.sin(x), (0, 2), n=7 5- 1/(1+ x), (0, 1),
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