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Let 1 2 3 A = x y z 2 3 4 where x = (x, y, z) = R³. Find a basis of W = {x = (x, y, z) = R³ : det (A) = 0} so that the basis vectors are the rows of a matrix R which is in reduced row echelon form. Input R as your answer. R =

Let 1 2 3 A = x y z 2 3 4 where x = (x, y, z) = R³. Find a basis of W = {x = (x, y, z) = R³ : det (A) = 0} so that the basis vectors are the rows of a matrix R which is in reduced row echelon form. Input R as your answer. R =

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.8: Determinants
Problem 7E
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Let 1 2 3 A = x y z 2 3 4 where x = (x, y, z) = R³. Find a basis of W = {x = (x, y, z) = R³ : det (A) = 0} so that the basis vectors are the rows of a matrix R which is in reduced row echelon form. Input R as your answer. R =
Transcribed Image Text:Let 1 2 3 A = x y z 2 3 4 where x = (x, y, z) = R³. Find a basis of W = {x = (x, y, z) = R³ : det (A) = 0} so that the basis vectors are the rows of a matrix R which is in reduced row echelon form. Input R as your answer. R =
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