6. If matrices A,B and C are given by 3 -2 41 1 50 A = 6 1 0 B 4 -5 9 5] -2 3-91 Find the matric D, such that D=A(2B+3C) 3 4 7 and C = -4 3 -2 5 06

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 3E
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6. If matrices A,B and C are given by
-2 41
3
15 0
A = 6
1
1-4-71
0 B 4 4 7 and C= -4 5
-5
9 5
L-2 3-9J
Find the matric D, such that D=A(2B+3C)
7. Let C-D-₁ 9
1
Find
i.
ii.
iv.
C'
D'
CD
(CD)'
8. Write down the transpose of the following matrices
[1 4 8]
[28]
A = 2
8
1 B [1 5 7] C
2
12
3 11
1
3 1
3 -2
3 0 6
Transcribed Image Text:6. If matrices A,B and C are given by -2 41 3 15 0 A = 6 1 1-4-71 0 B 4 4 7 and C= -4 5 -5 9 5 L-2 3-9J Find the matric D, such that D=A(2B+3C) 7. Let C-D-₁ 9 1 Find i. ii. iv. C' D' CD (CD)' 8. Write down the transpose of the following matrices [1 4 8] [28] A = 2 8 1 B [1 5 7] C 2 12 3 11 1 3 1 3 -2 3 0 6
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