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Lecture3 LinearEquationsandMatrices

ee263.stanford.edu

Linear Equations and Matrices 3–9. when A isn’t invertible, i.e., inverse doesn’t exist, • one or more of the equations is redundant (i.e., can be obtained from the others) • the equations are inconsistent or contradictory (these facts are studied in linear algebra)

  Linear, Equations, Matrices, Linear equations and matrices, Linearequationsandmatrices

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