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  • https://math.libretexts.org/Bookshelves/Linear_Algebra/Interactive_Linear_Algebra_(Margalit_and_Rabinoff)/02%3A_Systems_of_Linear_Equations-_Geometry/2.03%3A_Matrix_Equations
    This page explores the matrix equation \(Ax = b\), defining key concepts like consistency conditions, the relationship between matrix and vector forms, and the significance of spans. It explains that ...This page explores the matrix equation \(Ax = b\), defining key concepts like consistency conditions, the relationship between matrix and vector forms, and the significance of spans. It explains that for \(Ax = b\) to have solutions, the vector \(b\) must lie within the span of \(A\)'s columns. Systems have solutions for all \(b\) if \(A\) has a pivot in every row.

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