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L d 1² (²5 2 sin(x) 10 - x dx. to approximate the integral • h 0 =0 • Xo f(x) = • f(xo+h) = • f(xo + 2h) = ● f(xo +3h) ● f(xo + 4h) ● f(xo +5h) • f(xo +6h) = 2 sin(x) 5 • L² (²5² 10- x 2 dx

L d 1² (²5 2 sin(x) 10 - x dx. to approximate the integral • h 0 =0 • Xo f(x) = • f(xo+h) = • f(xo + 2h) = ● f(xo +3h) ● f(xo + 4h) ● f(xo +5h) • f(xo +6h) = 2 sin(x) 5 • L² (²5² 10- x 2 dx

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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using Stencil  to approximate points: Book being used Tea time Numerical Analysis 4.1 page 145. 



2 sin(x) dx. to approximate the integral 10 – x h =J xo =U f (xo) f (xo +h) f(xo + 2h) =_ f(xo + 3h) f (xo + 4h) =_ f (xo +5h) =_ f (xo+6h) = 2 sin(x) • X da 10 – x 2. -
Transcribed Image Text:2 sin(x) dx. to approximate the integral 10 – x h =J xo =U f (xo) f (xo +h) f(xo + 2h) =_ f(xo + 3h) f (xo + 4h) =_ f (xo +5h) =_ f (xo+6h) = 2 sin(x) • X da 10 – x 2. -
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