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1-The following system of equations cannot be solved by the Gauss-Seidel method. The later line Calculate relative and absolute errors by solving their equations using the Cramer method. As the initial value Take yO=z0=0. 2u + 5v + w = 3 4u + 2v + w = 4 2u+ 3v + 4w = 5 2-Solve the following system of linear equations using the Jacobi method. x0=y0=z0=0 as initial value take it. 2xy + 2z = 12 3x + 8y2z = -25 x + y + 4z = 6

1-The following system of equations cannot be solved by the Gauss-Seidel method. The later line Calculate relative and absolute errors by solving their equations using the Cramer method. As the initial value Take yO=z0=0. 2u + 5v + w = 3 4u + 2v + w = 4 2u+ 3v + 4w = 5 2-Solve the following system of linear equations using the Jacobi method. x0=y0=z0=0 as initial value take it. 2xy + 2z = 12 3x + 8y2z = -25 x + y + 4z = 6

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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1-The following system of equations cannot be solved by the Gauss-Seidel method. The later line Calculate relative and absolute errors by solving their equations using the Cramer method. As the initial value Take y0=z0=0. 2u + 5v + w = 3 4u + 2v + w = 4 2u+ 3v + 4w = 5 2-Solve the following system of linear equations using the Jacobi method. x0=y0=z0=0 as initial value take it. 2xy + 2z = 12 3x + 8y 2z = -25 x + y + 4z = 6
Transcribed Image Text:1-The following system of equations cannot be solved by the Gauss-Seidel method. The later line Calculate relative and absolute errors by solving their equations using the Cramer method. As the initial value Take y0=z0=0. 2u + 5v + w = 3 4u + 2v + w = 4 2u+ 3v + 4w = 5 2-Solve the following system of linear equations using the Jacobi method. x0=y0=z0=0 as initial value take it. 2xy + 2z = 12 3x + 8y 2z = -25 x + y + 4z = 6
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