Unformatted text preview: I , by Problem 23, I is row equivalent to B . So we have that A is row equivalent to I and I is row equivalent to B . By Part (a), we get that A is row equivalent to B . / ——————– A short version of Part (b) is like the following: Suppose both A and B are nonsinngular n × n matrices. By Theorem 1.4.2, A is row equivalent to I and B is row equivalent to I . By Problem 23, I is row equivalent to B . By Part (a), A is row equivalent to B . / 1...
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This note was uploaded on 04/01/2008 for the course MATH 309 taught by Professor Samiabdul during the Spring '08 term at Michigan State University.
 Spring '08
 samiabdul
 Linear Algebra, Algebra, Matrices

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