sid c Use the Gaus5-Seidel method to find approximate solutions to -21 +3x2 + x3 = -4 2x1 + 2x2 +5x3 1 4x1 + 2 I3 = 5 with the initial values 1 = 1 , 22 = -1 and x3 || 0 and iterating until the error is %3D less than 0.05%. Round-off all computed values to 6 decimal places. Reminder: Arrange the system to be Diagonally Dominant before iteration. x1 = 1.447883, x2 -0.835816, x3 = -0.044827 %3D none of the choices -0.044794 X1 = 1.447777, x2 = -0.835792, x3 = X1 = 1.447762, x2 -0.835822, x3 -0.044776
sid c Use the Gaus5-Seidel method to find approximate solutions to -21 +3x2 + x3 = -4 2x1 + 2x2 +5x3 1 4x1 + 2 I3 = 5 with the initial values 1 = 1 , 22 = -1 and x3 || 0 and iterating until the error is %3D less than 0.05%. Round-off all computed values to 6 decimal places. Reminder: Arrange the system to be Diagonally Dominant before iteration. x1 = 1.447883, x2 -0.835816, x3 = -0.044827 %3D none of the choices -0.044794 X1 = 1.447777, x2 = -0.835792, x3 = X1 = 1.447762, x2 -0.835822, x3 -0.044776
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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![pts
Use the Gaus5-Seidel method to find approximate solutions to
-21 +3x2 + x3 = -4
2x1 +2x2 + 5x3 = 1
3D1
4x1+2- I3
3D5
with the initial values 1 =1,x2 =-1 and a3 =0 and iterating until the error is
:1,72%3D
less than 0.05%.
Round-off all computed values to 6 decimal places.
Reminder: Arrange the system to be Diagonally Dominant before iteration.
%3D
X1 = 1.447883, x2 = -0.835816 , x3 = -0.044827
O none of the choices
X1 = 1.447777, x2 = -0.835792, X = -0.044794
Ox1 = 1.447762, x, = -0.835822, x = -0.044776
X1 = 1.447750, x, = -0.835819, x= -0.044772](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4c6b8c74-a3f1-4454-ac8b-bee749ec5dc7%2Fdfa418ce-8a59-46af-bb8b-3aa1aa692bdb%2Fazr868_processed.jpeg&w=3840&q=75)
Transcribed Image Text:pts
Use the Gaus5-Seidel method to find approximate solutions to
-21 +3x2 + x3 = -4
2x1 +2x2 + 5x3 = 1
3D1
4x1+2- I3
3D5
with the initial values 1 =1,x2 =-1 and a3 =0 and iterating until the error is
:1,72%3D
less than 0.05%.
Round-off all computed values to 6 decimal places.
Reminder: Arrange the system to be Diagonally Dominant before iteration.
%3D
X1 = 1.447883, x2 = -0.835816 , x3 = -0.044827
O none of the choices
X1 = 1.447777, x2 = -0.835792, X = -0.044794
Ox1 = 1.447762, x, = -0.835822, x = -0.044776
X1 = 1.447750, x, = -0.835819, x= -0.044772
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