Linear Algebra 38 Injective and Surjective Transformations; Compositions of Transformations

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Now that we have a matrix for a linear transformation from one abstract space to another, we will use it to find a basis for the kernel and the range, and decide if the transformation is injective or surjective. We will also use matrix multiplication (or powers) to find the matrix of the composition of two transformations, or a self-composition.
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