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- The 3 x 2 matrix A represents the payoff of 3 securities in 2 different states. Divide the securities into linearly independent and redundant ones. If there exist redundant assets, replicate them by using the linearly independent ones.Determine whether the matrix is stochastic.Find the steady-state vector for the transition matrix. .6 1 .4 0 X =
- Suppose A is invertible and you exchange its first two rows to reach B. Is the new matrix B invertible? How would you find B-1 from A-1?A. Determine whether the stochastic matrix P is regular. B. Find the steady state matrix X of the Markov chain with matrix of transition probabilities P. (If the system has an infinite number of solutions, express x1, and x2 in terms of the parameter t.) X =?Find the steady-state vector for the transition matrix. .6 1 .4 0
- How do you find the stable matrix ?In a college class, 70% of the students who receive an “A” on one assignment will receive an “A” on the next assignment. On the other hand, 10% of the students who do not receive an “A” on one assignment will receive an “A” on the next assignment. Find and interpret the steady state matrix for this situation.In this Problem the Eigenvalues of the coefficient matrix A are given. Find a general solution of the indicated system x’ = Ax.