Let u = ·[³]. and v = Select all of the vectors that are in the linear combinations of (u, v). (Check every statement that is correct.) A. The vector 3 B. The vector [18] E -B C. The vector F. The vector is a linear combination of (u, v). is a linear combination of (u, v). is a linear combination of (u, v). D. The vector 6 +3 is a linear combination of {u, v). E. All vectors in R are linear combinations of the given vectors. [³] G. We cannot tell which linear combinations of the given vectors. is a linear combination of (u, v).

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Let u =
·[³].
and v=
Select all of the vectors that are in the linear combinations of (u, v). (Check every
statement that is correct.)
A. The vector 3
B. The vector
C. The vector
-
[8]
F. The vector
is a linear combination of (u, v).
is a linear combination of (u, v).
is a linear combination of (u, v).
D. The vector 6
+3
is a linear combination of {u, v).
E. All vectors in Rare linear combinations of the given vectors.
[³]
G. We cannot tell which linear combinations of the given vectors.
is a linear combination of (u, v).
Transcribed Image Text:Let u = ·[³]. and v= Select all of the vectors that are in the linear combinations of (u, v). (Check every statement that is correct.) A. The vector 3 B. The vector C. The vector - [8] F. The vector is a linear combination of (u, v). is a linear combination of (u, v). is a linear combination of (u, v). D. The vector 6 +3 is a linear combination of {u, v). E. All vectors in Rare linear combinations of the given vectors. [³] G. We cannot tell which linear combinations of the given vectors. is a linear combination of (u, v).
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