Q1(a) Using the technique of Gausian elimination, make each of the augented atrios below into row ocholon form. You do not need to sohe ang systems here. 0 1 1 1E 2 e 32 (a) 011 0 -10i3 2 (b2 -1 I-10 (e) 6 0 -2 2 2 06 -3 0 -2 -1i-3 1110is Q1(b) Sale the system of linear egations below. Do this by first writing out the system in aagrted matrix fem, then applying Gaussian Elimitation to make this matrix row echelon form and finally taing back subatitution to obtain the solution. 2r - ly + 6:- 14 2r + 3y - :- 2 10.
Q1(a) Using the technique of Gausian elimination, make each of the augented atrios below into row ocholon form. You do not need to sohe ang systems here. 0 1 1 1E 2 e 32 (a) 011 0 -10i3 2 (b2 -1 I-10 (e) 6 0 -2 2 2 06 -3 0 -2 -1i-3 1110is Q1(b) Sale the system of linear egations below. Do this by first writing out the system in aagrted matrix fem, then applying Gaussian Elimitation to make this matrix row echelon form and finally taing back subatitution to obtain the solution. 2r - ly + 6:- 14 2r + 3y - :- 2 10.
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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Question
Q1
Transcribed Image Text:Q1(a) Using the technique of Gaussian elimination, make each of the augmented matrices
bekow into row echelon form. Yon do not noed to solve any systems here.
0 1 1 1: 2
2 -1
1 -1: 0
2: 2
0 -2
1 1 10:5
1 1
0 3 2 4
11: 2
0 -1 0: 3
1: 2
0: 1
6 -3
0 -2 -1 :
(a) 0
(b)
(c)
Q1(b) Solve the system of linear equations below. Do this by first writing out the system
in augmented matrix form, then applying Gaussian Eliminsation to make this matrix row
echekon form and finally sing back-substitution to obtain the salution.
2r - ly + 6: = 14,
2r + 3y
2,
3r
= 10.
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