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u(x, t) = x² + t², 0≤x≤ 1, 0st≤ 1, and consider Ax=0.25, At = 0.5, then: Determine the coordinate of grid points. Approximate the U, (x, t) and also U, (x, t) by first order forward difference FD approximation, Approximate the U, (x, t) and also U₂(x, t) by first order backward difference FD approximation, wengt)=xt LUST 1 0

u(x, t) = x² + t², 0≤x≤ 1, 0st≤ 1, and consider Ax=0.25, At = 0.5, then: Determine the coordinate of grid points. Approximate the U, (x, t) and also U, (x, t) by first order forward difference FD approximation, Approximate the U, (x, t) and also U₂(x, t) by first order backward difference FD approximation, wengt)=xt LUST 1 0

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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ORM PROTECT comput... SHARE FOXIT CLOUD HELP Suppose: u(x, t) = x² + t², Solution. de PHIAE 3 4141/10 A um=1t sarost st 146- A +4 mina 4-Example for computing derevatives.pdf-Faxt Reader A wengt)=xt <usly o<t <l 1 0≤x≤ 1, 0st≤ 1, and consider Ax= 0.25 , At = 0.5, then: Determine the coordinate of grid points. Approximate the U, (x, t) and also U₁(x, t) by first order forward difference FD approximation, Approximate the U,(x, t) and also U₂(x, t) by first order backward difference FD approximation, Approximate the U, (x, t) and also U₂(x, t) by second order central difference FD approximation. e) Approximate the Ux(x, t) and also U (x, t) by second order symmetri أنت
Transcribed Image Text:ORM PROTECT comput... SHARE FOXIT CLOUD HELP Suppose: u(x, t) = x² + t², Solution. de PHIAE 3 4141/10 A um=1t sarost st 146- A +4 mina 4-Example for computing derevatives.pdf-Faxt Reader A wengt)=xt <usly o<t <l 1 0≤x≤ 1, 0st≤ 1, and consider Ax= 0.25 , At = 0.5, then: Determine the coordinate of grid points. Approximate the U, (x, t) and also U₁(x, t) by first order forward difference FD approximation, Approximate the U,(x, t) and also U₂(x, t) by first order backward difference FD approximation, Approximate the U, (x, t) and also U₂(x, t) by second order central difference FD approximation. e) Approximate the Ux(x, t) and also U (x, t) by second order symmetri أنت
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