Prove: (a) Every matrix is row equivalent to itself. (b) If B is row equivalent to A

Chapter 2, Problem 10

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Prove: (a) Every matrix is row equivalent to itself. (b) If B is row equivalent to A . then A is row equi"alent to B. (c) If C is row equil'alent to Band B is row equil'alent to A. then C is row equivalent 10 A.

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