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Category > Statistics Posted 20 Jun 2017 My Price 6.00

Find the long-run probability that, on a randomly selected vacation day, the sportsman sails.

On a given vacation day, a sportsman goes horseback riding (activity 1), sailing (activity 2), or scuba diving (activity 3). Let Xn = 1 if he goes horseback riding on day n, Xn = 2 if he goes sailing on day n, and Xn = 3 if he goes scuba diving on that day. Suppose that {Xn : n = 1, 2,...} is a Markov chain, and depending on which one of these activities the sportsman chooses on a vacation day, his probability of engagement in any one of the activities on the next vacation day is given by the following transition probability matrix:

 

Find the long-run probability that, on a randomly selected vacation day, the sportsman sails.

 

 

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Status NEW Posted 20 Jun 2017 12:06 PM My Price 6.00

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