1 3 01 B =-1 2 1 0 0 2] Compute AB and BA show that matrix multiplication is not commutative. [2 3 41 Q2: Let A = 1 2 3 -1 1 2] [1 1 [-1 -1 1 Q3:Given A = 2 -3 4, B =|2 2 -2 l-3 -3 3 -1] l3 -2 3] Show that AB # 0 , BA 0 Q4: Compute AB and BA whichever exist [1 2 3 4 51 A= 6 7 8 0 3 l6 -3 4 -2 1. 3 4 B =I5 6 6 5

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Matrices
Section2.1: Operations With Matrices
Problem 77E
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Question
1 3 01
B =-1 2 1
2
3 4
Q2: Let A = 1 2 3
-1
1
2.
Compute AB and BA show that matrix multiplication is not commutative .
[-1 -1 1
, B = 2
2 -2
1-3 -3
[1
1
-1
Q3:Given A = 2 -3
4
[3 -2
Show that AB # 0, BA = 0
3
3.
Q4: Compute AB and BA whichever exist
[1 21
3 4
2 3
51
1.
A= 6
4
7
8.
3
B = 5 6
-3 4
-2
1.
6 5
Transcribed Image Text:1 3 01 B =-1 2 1 2 3 4 Q2: Let A = 1 2 3 -1 1 2. Compute AB and BA show that matrix multiplication is not commutative . [-1 -1 1 , B = 2 2 -2 1-3 -3 [1 1 -1 Q3:Given A = 2 -3 4 [3 -2 Show that AB # 0, BA = 0 3 3. Q4: Compute AB and BA whichever exist [1 21 3 4 2 3 51 1. A= 6 4 7 8. 3 B = 5 6 -3 4 -2 1. 6 5
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