[1 3 1] A = 0 2 2 [2 1 1]

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Hi, could I get some help in understanding a Linear Algebra question involving the use of row operations to reduce a matrix to "upper triangular form" and find the original matrix?

I have attached the work I did, but it seems it was not correct, I'm not sure why.  Clear guidance on steps would be much appreciated.

Thank you

 

2 R₁ R₂
вытку,
(23) Re tRg
(5) Ry, the
R3-R₁
(f) az
3 R₂ - R₁
(1x2)
(x2) (3x2) (1×2)) 13
2.
I
2
3
[(0-2)
(0x²) (-5x ²) (-1x²)
2
2
܀
2
[coi
I 3
-5
D
(0x5) (0x) (²x))
0
I
(0x3)
O
(
3
(-) (†)
3
O
(1X3) (0x3)
O
[
* det (A) = (-1) (F) (-3) = 8
022
0-5-1
131
0-5-1
100
[3
0-50
(001)
130
-(;;)
100
[]
01 0
o ol
Transcribed Image Text:2 R₁ R₂ вытку, (23) Re tRg (5) Ry, the R3-R₁ (f) az 3 R₂ - R₁ (1x2) (x2) (3x2) (1×2)) 13 2. I 2 3 [(0-2) (0x²) (-5x ²) (-1x²) 2 2 ܀ 2 [coi I 3 -5 D (0x5) (0x) (²x)) 0 I (0x3) O ( 3 (-) (†) 3 O (1X3) (0x3) O [ * det (A) = (-1) (F) (-3) = 8 022 0-5-1 131 0-5-1 100 [3 0-50 (001) 130 -(;;) 100 [] 01 0 o ol
[1 3
1]
A = 0 2 2
2 1 1
Transcribed Image Text:[1 3 1] A = 0 2 2 2 1 1
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