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02 0.8 32 A Markov chain has transition matrix P = 1 [ J. In the initial state vector, state 1 is three times more likely than state 2. What is the probability of being in state 2 after two transitions? c) 0.320 d) 0.700 a) 0.600 g) none of the others b) 0.640 e) 0288 f) 0.240

02 0.8 32 A Markov chain has transition matrix P = 1 [ J. In the initial state vector, state 1 is three times more likely than state 2. What is the probability of being in state 2 after two transitions? c) 0.320 d) 0.700 a) 0.600 g) none of the others b) 0.640 e) 0288 f) 0.240

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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0.2 0.8 32 A Markov chain has transition matrix P = [ ]. In the initial state vector, state 1 is 1 0 three times more likely than state 2. What is the probability of being in state 2 after two transitions? a) 0.600 c) 0.320 d) 0.700 e) 0.288 f) 0.240 b) 0.640 g) none of the others
Transcribed Image Text:0.2 0.8 32 A Markov chain has transition matrix P = [ ]. In the initial state vector, state 1 is 1 0 three times more likely than state 2. What is the probability of being in state 2 after two transitions? a) 0.600 c) 0.320 d) 0.700 e) 0.288 f) 0.240 b) 0.640 g) none of the others
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