Question: MAS 3114 SPRING22-exam4A Let P be a regular stochastic matrix and let xk+1 = Pxk (k=0,1,... ) be a Markov chain. Find the unique steady-state

MAS 3114 SPRING22-exam4A Let P be a regular stochastic matrix and let xk+1 = Pxk (k=0,1,... ) be a Markov chain. Find the unique steady-state vector q, that is, find a probability vector q such that Pq = q, if it exists. 7 10 ) P = 1/2 1/4 10) 1/2 - 3/4 [7 ] a C) 1/3 1/4 2/3 D) 3/4 E) None T Screenshot

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