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SOLVED: Test each set of vectors below to determine if it forms a basis for R'. If the set of vectors forms a basis, express the vector A = [2,1,3] as a linear combination of the vectors in the basis. If the set of vectors does not form a basis, replace one vector in the set with a vector that will form a basis with the other two vectors. (10 points) [1,1,1], [1,2,3], [0,1,0]' b) [1,2,2], [2,1,3], [0, 0, 0]' [-2, 1,3], [-1,2,3], [-1,-4,-3]
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Answered: Determine which sets of vectors are bases for R³. Of the sets that are not bases, determine which one are linearly independent and which ones span R³. Justify… | bartleby
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