Q.No, 45 Consider a homogeneous Markov chain {X,}nz0 with state space (0,1,2,3} and one-step transition probability matrix 2 2 1 1 1 P =2 4 4 1 3 4 4 0 0 LO 0 1. Assume that P(X, = 1) = 1. Let p be the probability that state 0 will be visited before state 3. Then 6 x p =
Q.No, 45 Consider a homogeneous Markov chain {X,}nz0 with state space (0,1,2,3} and one-step transition probability matrix 2 2 1 1 1 P =2 4 4 1 3 4 4 0 0 LO 0 1. Assume that P(X, = 1) = 1. Let p be the probability that state 0 will be visited before state 3. Then 6 x p =
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
Transcribed Image Text:Q.No. 45
Consider a homogeneous Markov chain {X,}n20 with state space {0,1,2,3} and
one-step transition probability matrix
1 1
2 2
1 1 1
0.
P =2 4 4
1 3
4 4
0 0
Lo 0
1.
Assume that P(X, = 1) = 1. Let p be the probability that state 0 will be visited
before state 3. Then 6 x p D
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