- 2 2 Points For Each Of The Sets S Of Vectors Given Below Find A Basis Of The Vector Space Span S And State Its Di 1 (44.76 KiB) Viewed 24 times
(c) (1 point) S3 = {0·0)·()} 2 4 1 3 8
2. (2 points) For each of the sets S₂ of vectors given below, find a basis of the vector space Span(S;) and state its di
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2. (2 points) For each of the sets S₂ of vectors given below, find a basis of the vector space Span(S;) and state its di
2. (2 points) For each of the sets S₂ of vectors given below, find a basis of the vector space Span(S;) and state its dimension (that is find the smallest spanning subset). Describe geometrically any sets Span(S;), which are proper subspaces of R", giving Cartesian equations for any lines and planes. (a) (2 point) S₁ = 2 -{Q)·()} 3 = {(-1). (). (2) (3)} (b) (2 point) S₂ =
(c) (1 point) S3 = {0·0)·()} 2 4 1 3 8
(c) (1 point) S3 = {0·0)·()} 2 4 1 3 8