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et ƒj = f(xj), ƒ'; = f'(x;), ƒ!! = f'(x;) and so on, where are equispaced grid points with spacing h = xj+1 = xj. Applying Taylor's theorem about the point xj, fj+3 = fj+af'; +bƒ!! + cf!!! + dƒ(iv) (t), where a= b = C = d || AT

et ƒj = f(xj), ƒ'; = f'(x;), ƒ!! = f'(x;) and so on, where are equispaced grid points with spacing h = xj+1 = xj. Applying Taylor's theorem about the point xj, fj+3 = fj+af'; +bƒ!! + cf!!! + dƒ(iv) (t), where a= b = C = d || AT

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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et ƒj = f(xj), ƒ'; = f'(x;), ƒ!! = f'(x;) and so on, where are equispaced grid points with spacing h Applying Taylor's theorem about the point xj, fj+3 = fj+af'; +bƒ!! +cf!!! +dƒ(iv) (t), where a= b = C = d = = xj+1 = xj.
Transcribed Image Text:et ƒj = f(xj), ƒ'; = f'(x;), ƒ!! = f'(x;) and so on, where are equispaced grid points with spacing h Applying Taylor's theorem about the point xj, fj+3 = fj+af'; +bƒ!! +cf!!! +dƒ(iv) (t), where a= b = C = d = = xj+1 = xj.
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