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(a) Find a basis B for R' using only these vectors. Justify your answer. (b) Find all the bases for R using only these
(a) Find a basis B for R' using only these vectors. Justify your answer. (b) Find all the bases for R using only these vectors. Justify your answer. (c) Determine the number of linearly independent subsets that can be formed from these vectors, including the empty set. Justify your answer. -0)-(9-0-)-0-0 Let w, = W2 Wa = WA Ws = be 12 vectors that span R'. (a) Find a basis B for R' using only these vectors. Justify your answer. (b) Find all the bases for R using only these vectors. Justify your answer. (c) Determine the number of linearly independent subsets that can be formed from these vectors, including the empty set. Justify your answer. -0)-(9-0-)-0-0 Let w, = W2 Wa = WA Ws = be 12 vectors that span R'. (a) Find a basis B for R' using only these vectors. Justify your answer. (b) Find all the bases for R using only these vectors. Justify your answer. (c) Determine the number of linearly independent subsets that can be formed from these vectors, including the empty set. Justify your answer. -0)-(9-0-)-0-0 Let w, = W2 Wa = WA Ws = be 12 vectors that span R'. (a) Find a basis B for R' using only these vectors. Justify your answer. (b) Find all the bases for R using only these vectors. Justify your answer. (c) Determine the number of linearly independent subsets that can be formed from these vectors, including the empty set. Justify your answer. -0)-(9-0-)-0-0 Let w, = W2 Wa = WA Ws = be 12 vectors that span R'.
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