exp(x) — еxp(-ӕ) f(x) = + In(x) exp(x) + exp(-æ) wherer e [1, 5). Use 5 nodes to uniformly cut the interval [1, 5] into 4 sub- intervals. 1. Use Trapezoid rule to approximate ſ f(x)dx. 2. Use Simpson's rule to approximate f(x)dx. 3. Use 2 Gaussian points (n = 1) to evaluate the integration in each sub- interval, and sum them up to get the integration over the entire domain.
exp(x) — еxp(-ӕ) f(x) = + In(x) exp(x) + exp(-æ) wherer e [1, 5). Use 5 nodes to uniformly cut the interval [1, 5] into 4 sub- intervals. 1. Use Trapezoid rule to approximate ſ f(x)dx. 2. Use Simpson's rule to approximate f(x)dx. 3. Use 2 Gaussian points (n = 1) to evaluate the integration in each sub- interval, and sum them up to get the integration over the entire domain.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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