Each week a student can be either up-to-date or behind. If the student is up-to- date, then the probability of staying up to date is 0.8, otherwise the student falls behind. If the student is behind, then the student will be up-to-date next week with probability 0.6. n-step transition matrix 8.21 .4] r₁j (1) = [8 2 2

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A: It is an important part of statistics. It is widely used.

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Q: Q16. Suppose M is a stochastic matrix representing the probabilities of transitions each day. Use…

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Q: what is the solution?

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A:

Q: Suppose a two state experiment has the following transition matrix: 0.8 0.2] P = 0.6 0.4 Answer the…

A: 1. First note that, P(k) = Pk So, P(2) = P2 = 0.80.20.60.42 = 0.80.20.60.4×0.80.20.60.4 =…

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Q: 1 .° is a regular stochastic matrix. 0 .8 Determine if P

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Q: state 1[.1 1 8 1. Consider the transition matrix P= state 25 5 0 state 3.7 0 3 a. Identify what the…

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Q: Use a software program or a graphing utility to find the transition matrix from B to B′.B = {(3, 2,…

A: The given bases are,B = {(3, 2, 1), (1, 1, 2), (1, 2, 0)},B′ = {(1, 1, −1), (0, 1, 2), (−1, 4,…

Q: Q18. Suppose M is a stochastic matrix representing the probabilities of transitions each day.…

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Q: sample covariance matrix S as s- () 4 S = 6

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Q: Consider the following transition probability matrix: [0.6 0.2 0.2 P= 0.3 0.4 0.3 0.0 0.3 0.7 a.…

A: transition probability matrix is given:

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Q: \0.8 0.3 ] 0.9 0.2 0.7 T = 0.1 =

A: Given

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Q: Which of the transition matrices are regular? Select all that apply: A = 0.5 E = 0.5 0.6 0.4] 03 0.7…

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