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1. On Inverting Matrices, using Gauss-Jordan (a) Consider the following matrix A. If the inverse of...


1. On Inverting Matrices, using Gauss-Jordan (a) Consider the following matrix A. If the inverse of A exists, com- pute A-1,
INVERSE OF MATRICES 15 (b) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. A-(3) 0 1
(e) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. 1 2 -2 A 0 0 1 1 2 -1 (f) Consid
CHAPTER 2. MATRICES (h) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. A=| 0 0 0 1
1. On Inverting Matrices, using Gauss-Jordan (a) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. A 1 3
INVERSE OF MATRICES 15 (b) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. A-(3) 0 1 (c) Consider the following matrix A. If the inverse of A exists, com- pute A1, else say so. 0 2 (d) Consider the following matrix A. If the inverse of A exists, com- pute A, else say so. 1 2 2 0 0 l
(e) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. 1 2 -2 A 0 0 1 1 2 -1 (f) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. 1 2 2 A-124-3 011 (g) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so.
CHAPTER 2. MATRICES (h) Consider the following matrix A. If the inverse of A exists, com- pute A-1, else say so. A=| 0 0 0 1 pute A1, else say so 0 0 1 1 乀0001
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Answer #1

In-3-2 !キ0 so inver A:그) so nvexse exist 0 11 10-2 SOJ 1 2. So n verse existA does not exist 1-2 So, A exist 2 90 0 久 S°,f doe not existt2 So 2. 0 0 0 So

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