Find the state vector X3 for the given stochastic matrix A and initial state vector Xo -26104-0 H23A =31Xo =523 31X3 =617

Let x0 be the initial state vector. We need to find the state vector x3.Given the stochastic matrix…

Answered: Find the state vector X3 for the given…

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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Please help with both parts, thank you so much in advanced !
Let us consider the population of people living in a city and its suburb and the migration within this population from the city and the suburbs to the city and the suburbs. The migration of these populations from and to each other is given by a stochastic matrix [.95 .03] P = |.05 .97 The entries in this matrix were obtained from collected data that demonstrates individuals are 95 % likely to remain in the city, 5 % likely to move from the city to the suburbs, 3 % likely to move from the suburbs to the city, and 97 % likely to remain in the suburbs. Now suppose in the year 2000 60 % or .6 percent of people live in the city and 40 % or .4 percent of people live in the suburbs. What will be the percentage of people living in the city be in the year 2001? What will be the percentage of people living in the suburbs be in 2002? Hint: Recall, for a general Markov Chain (S, ro, P) the initial vector ro is required to merely be a probability vector, that is, a vector whose entries add up to 1.…
The given matrix is an absorbing stochastic matrix in standard form. Identify R and S and compute the fundamental matrix and the stable matrix 1 0 0 0.1 0.2 0 1 0 0.1 0.2 0 0 1 0 0.1 0 0 0 0.5 0 0 0 0.3 0.5 0.5 R= (Simplify your answer.) 0.3 0.5 0.1 0.2 S= 0.1 0.2 (Simplify your answer.) 0 0.1 The fundamental matrix is (Simplify your answer.)
What is the second row of the matrix A, if A is stochastic? Second row: 0.8 The steady state vector for A is If v= 0.5 [15] 26 then Av approaches as n gets large. A = [0.2 ? 0.5] ?
Please help me answer this question attached below. Thank you.
3. suppose that the manufacturer keeps a spare machine that only is used when the primary machine is being repaired. During a repair day, the spare machine has a probability of 0.1 of breaking down, in which case it is repaired the next day. Denote the state of the system by (x, y), where x and y, respectively, take on the values 1 or 0 depending upon whether the primary machine (x) and the spare machine (y) are operational (value of 1) or not operational (value of 0) at the end of the day. [Hint: Note that (0, 0) is not a possible state.] (a) Construct the (one-step) transition matrix for this Markov chain. (b) Find the expected recurrence time for the state (1, 0).
#11
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Find the state vector X3 for the given stochastic matrix A and initial state vector Xo. A = 31 0--0 X0 = X3 = 6 23 26 17 5 23 31 10