Question: Please answer the question with clear steps, and don't copy from others, thank you Problem 2. Let (Xn), be a Markov chain on a finite

Please answer the question with clear steps, and don't copy from others, thank you

Please answer the question with clear steps, and don't copy from others,

Problem 2. Let (Xn)", be a Markov chain on a finite state space E with transition matrix II : Ex E -> [0, 1]. Suppose that there exists a k ( N such that II" (x, y) > 0 for all z, y e E. For ne ZA set Yn := (X,, Xnti). (a) (8p) Show that (Y,. )", is a Markov chain on E x E, and determine its transition matrix. (b) (12p) Does the distribution of Y, have a limit as n -> co? If so, determine it

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