Find the vector of stable probabilities for the Markov chain with this transition matrix. P: (A) [½ ½] (B) [¼ ¾] (C) [½ %] (D) [0 1] (E) [¾ %) (F) [½ %a] (G) [% %] (H) [% %]
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- Explain how you can determine the steady state matrix X of an absorbing Markov chain by inspection.Find the vector of stable probabilities for the Markov chain with this transition matrix. 1 P = (A) [½ ½] (B) [0 1] (C) [½ %] (D) [¼ ¾] (E) [¾ %] (F) [ % ] (G) [% % ] (H) [½ %]Find the vector of stable probabilities for the Markov chain with this transition matrix. 1/4 2/3 (A) [ ) (B) [¼ %] (C) [4 %] (D) [0 1] (E) [ ] (F) [½3 13 ] (F) [13 %3 ] (G) [½ % ] (H) [ % ] OB O C OD O F OG OH
- A Markov chain has the transition probability matrix [0.3 0.2 0.5 0.5 0.1 0.4 0.5 0.2 0.3 What is Pr (X2 = 1, X3 = 2|Xo = 3)?A Markov chain has the transition matrix shown below: [0.2 0.1 0.7] P = |0.8 0.2 1 (Note: Express your answers as decimal fractions rounded to 4 decimal places (if they have more than 4 decimal places).) (1) Find the two-step transition matrix P(2) = (2) Find the three-step transition matrix P(3) = (3) Find the three-step transition probability P32 (3) 曲 曲A Markov chain has the transition matrix shown below: [0.5 0.1 0.4] P = |0.6 0.1 0.3 0.6 0.4 (Note: Express your answers as decimal fractions rounded to 4 decimal places (if they have more than 4 decimal places).) (1) Find the two-step transition matrix P(2) = (2) Find the three-step transition matrix P(3) =
- A Markov chain has the transition matrix shown below: [0.4 0.3 0.3] P=0.8 0.2 0 00 1 (Note: Express your answers as decimal fractions rounded to 4 decimal places (if they have more than 4 decimal places).) (1) Find the two-step transition matrix P(2) = [ (2) Find the three-step transition matrix P(3) = (3) Find the three-step transition probability p32(3) =A Markov chain has the transition matrix shown below: [0.3 0.7] 0.7 0.3 (Note: Express your answers as decimal fractions rounded to 4 decimal places (if they have more than 4 decimal places).) (1) Find the two-step transition matrix P(2) = (4) Find the three-step transition matrix P(3) =