Mathematics, 14.11.2019 05:31 tiwaribianca475
45. consider an irreducible finite markov chain with states 0, 1, . . , n. (a) starting in state i , what is the probability the process will ever visit state j? explain! (b) let xi = p{visit state n before state 0|start in i }. compute a set of linear equations that the xi satisfy, i = 0, 1, . . , n. (c) if j j pi j = i for i = 1, . . , n −1, show that xi = i/n is a solution to the equations in part (b).45. consider an irreducible finite markov chain with states 0, 1, . . , n. (a) starting in state i , what is the probability the process will ever visit state j? explain! (b) let xi = p{visit state n before state 0|start in i }. compute a set of linear equations that the xi satisfy, i = 0, 1, . . , n. (c) if j j pi j = i for i = 1, . . , n −1, show that xi = i/n is a solution to the equations in part (b).
Answers: 2
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The general form of the quetion of a circle is ax^2+by^2+cx+dy+e=0 where a=b=0 if the circle has a radius of three units and the center lies on the y axis which set of values of a, b, c, d, and e might correspond to the circle
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Emmanuel added 888 links per minute to his chain mail. allesia started 202020 minutes after emmanuel and added 131313 links per minute to her chain mail. how long had emmanuel worked when allesia caught up to him, and how many links had he added?
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45. consider an irreducible finite markov chain with states 0, 1, . . , n. (a) starting in state i...
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