Consider the following. B = {(1, 2, 16), (-1, 1, 8), (-3, 3, 28)}, B' = {(10, 3, 6), (3, 1, 2), (6, 2, 5)}, [] (a) Find the transition matrix from B to B'. [x] B p-1 = ↓1 (b) Find the transition matrix from B' to B.
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- Find the steady-state vector for the transition matrix in the attached picture. Thanks.Find the transition matrix from B toB' B = {(1, 0, 0), (0, 1, 0), (0, 0, 1)}, B' = {(0, 0, 1), (1, 0, 0), (0, 1, 0)}At any given time, a subatomic particle can be in one of two states, and it moves randomly from one state to another when it is excited. If it is in state 1 on one observation, then it is 3 times as likely to be in state 1 as state 2 on the next observation. Likewise, if it is in the state 2 on one observation, then it is 3 times as likely to be in state 2 as state 1 on the next observation. 1. Find the transition matrix for this Markov chain. 2. Researchers estimate that the particle is currently 4 times as like to be in state 1 as state 2. Find the probability vector representing this estimation. 3. Based on the estimation, what is the probability that the particle will be in state 2 two weeks from now? 4. What is the probability that the particle will be in state 1 three weeks from now?
- How do you find the stable matrix ?Let matrices A,B,C store factory value of 3 items for the last 20 years, and D,E,F store sale value of some items respectively. state a matrix operation that calculates the average profit gained from the 3 items per year?Find the steady-state vector for the transition matrix. .6 1 .4 0 X =
- Find the generating functions a(x) and b(x) with system of recurrent relationships:In a college class, 70% of the students who receive an “A” on one assignment will receive an “A” on the next assignment. On the other hand, 10% of the students who do not receive an “A” on one assignment will receive an “A” on the next assignment. Find and interpret the steady state matrix for this situation.Find the 2-step transition matrix.