= Let H Span {V1 V2 and B = V1V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below. 13 16 - 4 V2 -7 20 -11 HHA 12 9 15 12 x= 19 16 Reduce the augmented matrix V1 V2 x x] ₁ to reduced echelon form. 13 16 20 -4-7-11 12 15 19 9 12 16 -

= Let H Span {V1 V2 and B = V1V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below. 13 16 - 4 V2 -7 20 -11 HHA 12 9 15 12 x= 19 16 Reduce the augmented matrix V1 V2 x x] ₁ to reduced echelon form. 13 16 20 -4-7-11 12 15 19 9 12 16 -

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 6E

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Question

Please solve and show all steps and work.

=
Let H Span {V1 V2 and B = V1V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below.
13
16
- 4
V2
-7
20
-11
HHA
12
9
15
12
x=
19
16
Reduce the augmented matrix V1 V2 x
x] ₁
to reduced echelon form.
13 16 20
-4-7-11
12 15 19
9 12
16
-

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