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6x₁ + 7x₂ + 2x3 x₂ + 4x₁ + x3 = 6 2x₁ + 4x3 + 3x₂ = 8 ded that the initial conditions are [2;2;2], when you use the Gaus-Sledel method to find the roots of this given system of linear equations, find the sum of the root values at the end of the 3rd iteration. Take the error tolerance of 0.001. A 56.4309 B 8.4722 C 119.9503 D 4.3333 28.9422 E

6x₁ + 7x₂ + 2x3 x₂ + 4x₁ + x3 = 6 2x₁ + 4x3 + 3x₂ = 8 ded that the initial conditions are [2;2;2], when you use the Gaus-Sledel method to find the roots of this given system of linear equations, find the sum of the root values at the end of the 3rd iteration. Take the error tolerance of 0.001. A 56.4309 B 8.4722 C 119.9503 D 4.3333 28.9422 E

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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бх1 + 7х2 + 2хз = 10 Provided that the initial conditions are [2;2;2], when you use the Gaus-Siedel method to find the roots of this given system of linear equations, find the sum of the root values at the end of the 3rd iteration. Take the error tolerance of 0.001. x2 +4x1 + x3 = 6 A 56.4309 B 8,4722 C 1 19.9503 D 4.3333 2x1 + 4xз + 3х2 3D8 E 28.9422
Transcribed Image Text:бх1 + 7х2 + 2хз = 10 Provided that the initial conditions are [2;2;2], when you use the Gaus-Siedel method to find the roots of this given system of linear equations, find the sum of the root values at the end of the 3rd iteration. Take the error tolerance of 0.001. x2 +4x1 + x3 = 6 A 56.4309 B 8,4722 C 1 19.9503 D 4.3333 2x1 + 4xз + 3х2 3D8 E 28.9422
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