c = 3, k = -5 Matrices 4 [1 1 2 -3] A = |2 0 1 -4 15 2 3 9. B = 16 –16 9. -4 -1 [2 0 |0 1 1 1 4 -1] 2 -7] 1 C =| 2 -3 1 D = |1 1 Lo 1 3 -6 -3. 1. Trace of Matrix D 2. k(D") 3. с(Ах В)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.8: Determinants
Problem 8E
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Scalar Quantities
c = 3,
k = -5
Matrices
小
1
4
[1 1 2
-31
9.
B =
16
A = |2 0 1
-4
15 2 3
-16
-1
-1
-4
- H
[2 0
-1
1
5
1
4 -1]
2
[-3 1 -7]
1
0 1
D =
1
C = 2
1
3
Lo 1
-6 -3.
1. Trace of Matrix D
2. k(D")
3. с( Ах В)
4. k(A x D)
5. АT x С
6. В'x D
7. Adjoint of Matrix C
8. Determinant of Matrix C
9. Determinant of Matrix D
10. Inverse of Matrix C
Transcribed Image Text:Scalar Quantities c = 3, k = -5 Matrices 小 1 4 [1 1 2 -31 9. B = 16 A = |2 0 1 -4 15 2 3 -16 -1 -1 -4 - H [2 0 -1 1 5 1 4 -1] 2 [-3 1 -7] 1 0 1 D = 1 C = 2 1 3 Lo 1 -6 -3. 1. Trace of Matrix D 2. k(D") 3. с( Ах В) 4. k(A x D) 5. АT x С 6. В'x D 7. Adjoint of Matrix C 8. Determinant of Matrix C 9. Determinant of Matrix D 10. Inverse of Matrix C
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