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Find the proportion of the state 2 population that is in state 3 after two time periods.

Find the proportion of the state 2 population that is in state 3 after two time periods.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 9

.3 .7 .4 In Exercises 9-12, let T = .4 .2 .1 be the [.3 .1 .5] transition matrix for a Markov chain, and let P = .3 is i i .2 be the initial [.5] population distribution vector. onl th 0 m 9 9. Find the proportion of the state 2 population that is in state 3 after two time periods.
Transcribed Image Text:.3 .7 .4 In Exercises 9-12, let T = .4 .2 .1 be the [.3 .1 .5] transition matrix for a Markov chain, and let P = .3 is i i .2 be the initial [.5] population distribution vector. onl th 0 m 9 9. Find the proportion of the state 2 population that is in state 3 after two time periods.
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