Let P^(1) and P^(2) denote transition probability matrices for ergodic Markov chains having the same state space. Let π^1 and π^2 denote the stationary (limiting) probability vectors for the two chains. Consider a process defined as follows: (i) X0=1. A coin is then flipped and if it comes up heads, then the remaining states X1, …are obtained from the transition probability matrix P^(1) and if tails from the matrix P^(2). Is {Xn, n ⩾0} a Markov chain? If p=P{ coin comes up heads }, what is limn

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Find the transition matrix from B to B'.B = (-1, 3), (2, 4), B' = (1, 0), (0, 1) STEP 1: Begin by forming the following matrix[B':B] =STEP 2: Determine the transition matrix.P-1

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