. Consider the set of vectors in R³: It follows that (A) S is a basis for R³ (B) S is linearly dependent *- {(→).()}. S = 3 3 1 2 (C) The system of equations -2 7 x = 3 1 (D) S is not a basis for R³ (F) S spans 3 a b has a solution for C Reserved. ER uoguelph.ca.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 14E
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. Consider the set of vectors in R³:
It follows that
(A) S is a basis for R³
(B) S is linearly dependent
(C) The system of equations
(D) S is not a basis for R³
(E) S spans R³
$-{G).0)}.
S =
3
1
1 2
-2 7
3 1
x =
a
b has a solution for
с
c) ER³
s Reserved.
uogueiph.ca.
Transcribed Image Text:. Consider the set of vectors in R³: It follows that (A) S is a basis for R³ (B) S is linearly dependent (C) The system of equations (D) S is not a basis for R³ (E) S spans R³ $-{G).0)}. S = 3 1 1 2 -2 7 3 1 x = a b has a solution for с c) ER³ s Reserved. uogueiph.ca.
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