EX 4B The table is given 1 1 4 Σ;)=(2 -2 1 A = (Σ, Σ, Σ, Σ, -1 22 5 3 2 -4 -3 -7. From the vectors E₁, E2, E3 Kai E4 of the d. space R³, choose three so that they constitute a basis of R³. Then express the vector Σs of R³ as a linear combination of the vectors you have chosen.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 13E
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EX 4B
The table is given
1
Σ;)=|2 -1
2
4
-2 1
A = (Σ, Σ, Σ, Σ,
2
2
-4-3-7/
3
From the vectors Σι, Σ2, Σ3 και 24 of the d. space R3, choose three so that they constitute a
basis of R³. Then express the vector Σs of R³ as a linear combination of the vectors you have
chosen.
5
Transcribed Image Text:EX 4B The table is given 1 Σ;)=|2 -1 2 4 -2 1 A = (Σ, Σ, Σ, Σ, 2 2 -4-3-7/ 3 From the vectors Σι, Σ2, Σ3 και 24 of the d. space R3, choose three so that they constitute a basis of R³. Then express the vector Σs of R³ as a linear combination of the vectors you have chosen. 5
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