For a square matrix a let r be fs aiii 6 12 iv1 iv2

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Unformatted text preview: atrix A, let R be FS A.III 6 12 IV.1, IV.2 (self-study) its row reduced echelon form. If Multivariable a row of zeros, A is not invertible. Otherwise, R is the R has GFs 7 19 IV.3, IV.4 Complex Analysis identity matrix. In Analyticlatter case, i E1 , . . . , Ek are the elementary matrices of the row operations the Methods − − − transforming A into FS: , EkB4 . . E2 E1 A = R,Analysis A = E1 E2 . . . Ek and A−1 = Ek 1 . . . E2 1 E1 1 . R Part B: .IV, V, VI 8 26 Singularity then Appendix IV.5 V...
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This note was uploaded on 12/08/2013 for the course MATH 232 taught by Professor Russel during the Fall '10 term at Simon Fraser.

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