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Let A = -3 -8 23/3 2 5 -13/3 0 0 2/3 Let w = (3,0,1) Find the limit of A^(k)w⃗ as k approaches infinity.
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I found the eigenvalues and eigenvectors of the matrix but i don't know hot to apply these to figure out the limit
I don't know the answer so take everything I say with a grain of salt. I think if you apply a transformation repeatedly on a vector it converges on the largest eigenvector. lets say the eigenvectors are u1, u2, u3 so for some constants w=c1*u1+c2*u2+c3*u3 now if you apply A every term in this decomposition is multiplied by its own eigenvalue. Actually, I think this is the main idea.
thank you! completely forgot about dominant eigenvalues
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