need to solve in mat lab For the matrix A = [1.52 -.7 .56 .4] Using an appropria

Question

need to solve in mat lab

For the matrix A = [1.52 -.7 .56 .4] Using an appropriate MATLAB function, find the eigenvalues of A. Find the largest absolute value for the eigenvalues of A. Compute the first 50 terms of the sequence {xk} defined by the recursive relation x0 = [1 0]; xk+1 = Axk. Plot the points in plane corresponding to the vectors xk generated at point c) using a point marker. Label your axis and title your axis using MATLAB commands. Over the plot obtain at point d, overlap the points corresponding to xk, for k = 0:4 marked with circle, x-mark, plus, star, and square markers, respectively. Add a legend to clarify which point is which. Repeat Problem 1 for the matrices B = [1 -2 1 3] and C = [.3 -.3 .1 -01]. How do the graphs for the sequences generated by A, B and C differ from each other? How do the largest absolute values for the eigenvalues of A, B, and C differ? Explain why do you think that the graphs at point 2 a) look so different from each other and the ones at point 1.

Explanation / Answer

I can do that but since problem is long I expect more points tell me if you agree

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