Inverse of a Transpose Matrix | Linear Algebra

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We prove the inverse of a transpose is the transpose of the inverse and see an example of the inverse of a transpose. More precisely, if A is an invertible matrix and A^T is its transpose, then the inverse of A^T, which we write as (A^T)^-1, is actually just the transpose of A inverse, that is (A^T)^-1 = (A^-1)^T. We prove this using the fact that (AB)^T=A^T * B^T. #linearalgebra

Properties of Matrix Transpose: (coming soon)
Transpose of a Product: (coming soon)

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This right here is where it's A^T!

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