Let H = Span {V1 V2} 10 -7 and B={V1.V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below. 13 -10 x= 14 -11 HH 12 8 11 13 12 x] to Reduce the augmented matrix V1 V2 x to reduced echelon form. 10 13 14 -7-10-11 12 13 8 11 12
Let H = Span {V1 V2} 10 -7 and B={V1.V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below. 13 -10 x= 14 -11 HH 12 8 11 13 12 x] to Reduce the augmented matrix V1 V2 x to reduced echelon form. 10 13 14 -7-10-11 12 13 8 11 12
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.6: The Algebra Of Matrices
Problem 13E
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![Let H = Span {V1 V2}
10
-7
and B={V1.V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below.
13
-10
x=
14
-11
HH
12
8
11
13
12
x] to
Reduce the augmented matrix V1 V2 x to reduced echelon form.
10
13 14
-7-10-11
12
13
8
11
12](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc3fa098a-800d-440b-b28a-d62ad7aee48d%2Fb50b1550-a5c1-4cd4-b94b-0fe86f9aae32%2Fd7bs1ui_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Let H = Span {V1 V2}
10
-7
and B={V1.V2}. Show that x is in H, and find the B-coordinate vector of x, when V1, V2, and x are as below.
13
-10
x=
14
-11
HH
12
8
11
13
12
x] to
Reduce the augmented matrix V1 V2 x to reduced echelon form.
10
13 14
-7-10-11
12
13
8
11
12
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