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(b) Solve the following system using Gausian Elimination and back substitu- tion: X2 – X3+ X4 = 0 xi+ x2+ x3 + X4 = 6. 2x1 +4x2+ x3 – 2x4 = –1 3x1 + x2- 2x3 +2x4 = 31

(b) Solve the following system using Gausian Elimination and back substitu- tion: X2 – X3+ X4 = 0 xi+ x2+ x3 + X4 = 6. 2x1 +4x2+ x3 – 2x4 = –1 3x1 + x2- 2x3 +2x4 = 31

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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the matrix equation for X Use Gauss Jordan od to find owing system using Gausian Elimination a (b) Solve the following system using Gausian Elimination and back substitu- tion: x2- X3+ X4 = 0 x1+ x2+ x3+ X4 = 2x1 +4x2 + x3 – 2x4 = –1 3x1 + x2– 2r3+2r4 = Porward 6. 3.
Transcribed Image Text:the matrix equation for X Use Gauss Jordan od to find owing system using Gausian Elimination a (b) Solve the following system using Gausian Elimination and back substitu- tion: x2- X3+ X4 = 0 x1+ x2+ x3+ X4 = 2x1 +4x2 + x3 – 2x4 = –1 3x1 + x2– 2r3+2r4 = Porward 6. 3.
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