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Are (n*n) matrices commutative? Eg if A=PDP^(-1) -> A=DPP^(-1) -> A=D? Where all matrices are (n*n) or (3*3)
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matrices have NON commutative property.
ex. let A and B be square matrices. AB=/= BA.
So how would I go about solving for D in the equation A=PDP^(-1)
are you learning eigen vector/ eigenvalue followed by diagnolization? is that where A and D comes from?
if so, by definition, D= P^-1AP... matrix multiplication does move from right to left.
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I'm not too sure, I was just trying to solve the problem. Thanks anyway :)
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