Let W = {(x,y, z): x – 6y + 8z = 0 } be a subspace of R³, Then a basis for W is: O (2,1,0),(-8,0,1) O ((6,1,0),(-9,0,1)} O None of these O (6,1,0),(-8,0,1)}

Algebra and Trigonometry (6th Edition)
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Let W = {(x,y, z): x – 6y + 8z = 0 } be a subspace of R³.
%3D
Then a basis for W is:
O (2,1,0),(-8,0,1)}
O (6,1,0).(-9,0,1)}
ONone of these
O (6,1,0).(-8,0,1)}
Transcribed Image Text:O 2 Let W = {(x,y, z): x – 6y + 8z = 0 } be a subspace of R³. %3D Then a basis for W is: O (2,1,0),(-8,0,1)} O (6,1,0).(-9,0,1)} ONone of these O (6,1,0).(-8,0,1)}
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