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Elementary Matrices
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Consider the matrix A = [ 1 0 ] [ 2 3 ] ** those are supposed to be brackets XD a.) find the elementary matrices \[E _{1} and E _{2}\] such that \[E _{1}(E _{2}) = I \] b.) Write A^-1 as a product of elementary matrices. c.) Write A as a product of elementary matrices.
Well, this is strange cause there are many possible elementary matrices that have inverses, not just \(E_1\) and \(E_2\), so I'm not sure what you're expected to do with that. I was gonna say, well you can find the elementary matrices that make up A and \(A^{-1}\) but that's part b and c, so that's different. I think I'm missing some info for the question lol
|dw:1473376845136:dw| do you think it hence ?
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