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MIT 18.06 Linear Algebra, Spring 2010
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Find if W1 is a linear subspace, being W1={(x;y;z) e R^2/ Sqrt(x+y+z)=0 } Find if W1 is a linear subspace, being W1={(x;y;z) e R^2/ Sqrt(x+y+z)=0 } @MIT 18.06 Linear …
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I supposse you mean \[W1 = \{ (x,y,z) \in R^3 ; \sqrt{x+y+z}=0\}\] which is the same set that a plane in 3D given by \[W2 = \{(x,y,z); x+y+z=0\}\]
so because the plane is a subspace W1 is a subspace
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