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4) Let {{-1,0,1},{0,2,0},{0,-3,1}} this is on a matric formate 4.1) Show that A is diagonalizable 4.2) Find an invertible matrix P and a diagonal matrix D such that P^-1 AP=D 4.3) Calculate A^11
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A is diagonalizable iff it has 3 linearly independent eigenvectors so find the eigenvectors and verify that they are linearly independent
...for the next part, make a matrix \(P\) whose columns are the eigenvectors of \( A\) then find \(P^{-1}\) and calculate \(P^{-1}AP\) this should give you a diagonal matrix \(D\)
I presume there is a typo in your last question, so I don't know what to say about that part :P
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