Let A = -6 -4 - 10 4 6 2 0 10 and w= 2 1 Determine if w is in Col(A). Is w in Nul(A)? 1 Determine if w is in Col(A). Choose the correct answer below. O A. The vector w is not in Col(A) because w is a linear combination of the columns of A. OB. The vector w is in Col(A) because Ax = w is a consistent system. OC. The vector w is in Col(A) because the columns of A span R³. O D. The vector w is not in Col(A) because Ax=w is an inconsistent system.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Let A =
-6 -4 - 10
4
6
2 0
10 and w=
2
$
1 Determine if w is in Col(A). Is w in Nul(A)?
1
Determine if w is in Col(A). Choose the correct answer below.
O A. The vector w is not in Col(A) because w is a linear combination of the columns of A.
OB. The vector w is in Col(A) because Ax = w is a consistent system.
OC. The vector w is in Col(A) because the columns of A span R³.
O D. The vector w is not in Col(A) because Ax=w is an inconsistent system.
Transcribed Image Text:Let A = -6 -4 - 10 4 6 2 0 10 and w= 2 $ 1 Determine if w is in Col(A). Is w in Nul(A)? 1 Determine if w is in Col(A). Choose the correct answer below. O A. The vector w is not in Col(A) because w is a linear combination of the columns of A. OB. The vector w is in Col(A) because Ax = w is a consistent system. OC. The vector w is in Col(A) because the columns of A span R³. O D. The vector w is not in Col(A) because Ax=w is an inconsistent system.
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