-11 Let u = 12 1 Let b = -[] 12 -[¹3] 1 and v= 12 12 -1 1 k Show that How can it be shown that a vector b is in Span {u, v}? X 1] k OA. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}. B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span (u, v). OC. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span (u, v). OD. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span (u, v). is in Span (u, v) for all x and k. Find the augmented matrix [ u v b b].

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Can someone please tell me why this is wrong? ASAP??!!
4:
Let u =
12
1
Let b =
-[]
12
-[₁3]
1
and v=
12 12
-1 1 k
Show that
How can it be shown that a vector b is in Span {u, v}?
X
[3]
k
O A. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}.
B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span (u, v).
OC. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span {u, v}.
OD. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span (u, v).
is in Span (u, v) for all x and k.
Find the augmented matrix [ u v b
b].
Transcribed Image Text:4: Let u = 12 1 Let b = -[] 12 -[₁3] 1 and v= 12 12 -1 1 k Show that How can it be shown that a vector b is in Span {u, v}? X [3] k O A. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}. B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span (u, v). OC. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span {u, v}. OD. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span (u, v). is in Span (u, v) for all x and k. Find the augmented matrix [ u v b b].
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