te the above linear system (of one equation) as a homogeneous matrix problem.

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter4: Systems Of Linear Equations
Section4.5: Solve Systems Of Equations Using Matrices
Problem 4.73TI: Write each system of linear equations as an augmented matrix: (a) {3x+8y=32x=5y3...
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The homogenous equation: x1 + 2x2 -3x3 = 0, defines a null space U in R^3.

Write the above linear system (of one equation) as a homogeneous matrix problem.
Transcribed Image Text:Write the above linear system (of one equation) as a homogeneous matrix problem.
Show, by derivation from the matrix above, that a basis for U can be given by
2}where
vị = [-2 1 0]"
v2 = [1 0 1]"
Transcribed Image Text:Show, by derivation from the matrix above, that a basis for U can be given by 2}where vị = [-2 1 0]" v2 = [1 0 1]"
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