8. Let C = 2 c=(; 1) - (;) ()- and b = Find a 2-vector z such that Cz = b.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.9: Properties Of Determinants
Problem 46E
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8. Let
c-(; :)
1
C =
In Exercises 14 – 15 use MATLAB to compute b = Ax for the
given A and x.
1
and b=
Find a 2-vector z such that Cz = b.
14. (MATLAB)
-0.2
-1.8
3.9
-6
-1.6
-2.6
6.3
8.
3
2.5
5.1
2.4
9. Write the system of linear equations
A =
-0.8
-9.9
9.7
4.7
5.9
and
x =
4.6
-0.9
-4.1
1.1
-2.5
8.4
-6.1
2x1 + 3x2
2x3
4
-1
-9
-2
-9.8
6.9
8.1
6.x1 – 5x3
1
(3.1.7*)
in the matrix form Ax
= b.
15. (МАTLAB)
14
-22
-26
-2
-77
100
-90
10. Find all solutions to
26
25
-15
-63
33
92
14
-53
40
19
40
-27
-88
40
- (E)
1
3
-1
4
14
A =
10
-21
13
97
-72
-28
92
x2
1
7
86
-17
43
61
13
10
50
X3
3
4
11
31
-33
31
41
65
-48
48
X4
31
68
55
-3
35
19
-14
(3.1.8*)
52
$3.1 Matrix Multiplication of Vectors
and
2.7
6.1
-8.3
x =
8.9
8.3
2
-4.9
Transcribed Image Text:8. Let c-(; :) 1 C = In Exercises 14 – 15 use MATLAB to compute b = Ax for the given A and x. 1 and b= Find a 2-vector z such that Cz = b. 14. (MATLAB) -0.2 -1.8 3.9 -6 -1.6 -2.6 6.3 8. 3 2.5 5.1 2.4 9. Write the system of linear equations A = -0.8 -9.9 9.7 4.7 5.9 and x = 4.6 -0.9 -4.1 1.1 -2.5 8.4 -6.1 2x1 + 3x2 2x3 4 -1 -9 -2 -9.8 6.9 8.1 6.x1 – 5x3 1 (3.1.7*) in the matrix form Ax = b. 15. (МАTLAB) 14 -22 -26 -2 -77 100 -90 10. Find all solutions to 26 25 -15 -63 33 92 14 -53 40 19 40 -27 -88 40 - (E) 1 3 -1 4 14 A = 10 -21 13 97 -72 -28 92 x2 1 7 86 -17 43 61 13 10 50 X3 3 4 11 31 -33 31 41 65 -48 48 X4 31 68 55 -3 35 19 -14 (3.1.8*) 52 $3.1 Matrix Multiplication of Vectors and 2.7 6.1 -8.3 x = 8.9 8.3 2 -4.9
Expert Solution
Step 1

we have 

C=112-1b=11

 

we have to find a 2-vector such that 

Cz=b

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