(a) LetA be a 3 X 4 matrix. Prove that the column vectors of A are linearly dependent

Chapter 4, Problem 14

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(a) LetA be a 3 X 4 matrix. Prove that the column vectors of A are linearly dependent. (b) Let A be a 7 X 3 matrix. Prove that the row vectors of A are linearly dependent. (c) LetA be an m X n matrix with m < n. Prove that the column vectors of A are linearly dependent.

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