This session develops the properties of square matrices, introducing the determinant and inverse of a matrix. We show how these concepts can be applied to solving systems of simultaneous linear equations.
Note that when discussing the role of the determinant in image transformations, we are talking about the absolute value of the determinant. So if for matrix A, -1<det(A)<1 then its effect is area-contracting while if 1<|det(A)| then it is area-expanding.
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