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A spanning set of linearly independent vectors forms a vector space of dimension =(# of independent vectors). So, if I find 3 independent vectors

 

A spanning set of linearly independent vectors forms a vector space of dimension =(# of independent vectors). So, if I find 3 independent vectors in R, then the Span(v1, v2, v3) = R 3 3 w=1 Prove = {"; = [A] ; > = ]. , = [ E ]} AND T = {W; = E), W = A|-~> = {} each form a basis for R S V3 W3 ,

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