Show that the vector a= (2, – 5, 3) in V, (R) can not be expressed combination of the vectors a, = (1,– 3, 2), a, = (2, – 4, – 1), a, = (1,–5, 7). as a linear
Show that the vector a= (2, – 5, 3) in V, (R) can not be expressed combination of the vectors a, = (1,– 3, 2), a, = (2, – 4, – 1), a, = (1,–5, 7). as a linear
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 12E
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![Show that the vector a= (2, – 5, 3) in V, (R) can not be expressed as a linear
combination of the vectors a, = (1, – 3, 2), a, = (2,- 4, – 1), a, =(1,– 5, 7).
3
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Transcribed Image Text:Show that the vector a= (2, – 5, 3) in V, (R) can not be expressed as a linear
combination of the vectors a, = (1, – 3, 2), a, = (2,- 4, – 1), a, =(1,– 5, 7).
3
%3D
%3D
%3D
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