Write a stochastic matrix corresponding to the transition diagram. 0.1 0.2 A B 0,4 The stochastic matrix is 0.3 0.4 (Type an integer or decimal for each matrix element.) 0.9 0.7
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- "NEED HELP ASAP" For a certain group of states, it was observed that 60% of the Democratic governors were succeeded by Democrats and 40% by Republicans. Also, 20% of the Republican governors were succeeded by Democrats and 80% by Republicans. (a) Set up the 2×2 stochastic matrix with columns and rows labeled D and R that displays these transitions. (b) Compute A2 and A3. (c) Suppose that all the current governors are Democrats. Assuming that the current trend holds for three elections, what percent of the governors will then be Democrats? D R (a) The stochastic matrix is D nothing nothing R nothing nothing (b) A2= A3= (c) nothing% of the governors will be Democrats after three elections.A medical researcher is studying the spread of a virusin a population of 1000 laboratory mice. During any week, there is an 80%probability that an infected mouse will overcome the virus, and during thesame week there is a 10% probability that a noninfected mouse will becomeinfected. Three hundred mice are currently infected with the virus. Pleaseanswer the following.1. What is the stochastic matrix that models this process?2. Compute how many mice will be infected next week.3. Compute how many mice will be infected in 3 weeks.4. Compute the steady-state matrix for this process.5. In the steady-state, how many mice are healthy and how many areinfected?Commuters can get into town by car or bus. Surveys have shown that, for those taking their car on a particular day, 20% take their car the next day and 80% take a bus. Also, for those taking a bus on a particular day, 50% take their car the next day and 50% take a bus. Assume you are starting on a Monday. a) Write a stochastic matrix A and label the states. b) What percentage of the people who initially drive their own car will take their car on Tuesday? c)What percentage of people who initially drive their own car will take their car on Wednesday? d)What percentage of people who initially drive their own car will take their car on Thursday. e)In the long run, what percentage of the people who initially drive their own car will take their car on any particular day? f)What is the stable matrix? What is the stable distribution? g) In the long run, what percentage of the people take their car on a particular day? h) In the long run, what percentage of the people take the bus…
- Write the complete model for AR(P = 2)d=12 Before you answer - this is a statistical problem. It is a time series stochastic process and I know that AR is the first part of the moving average and the MA is the second part. What I do not know is what to do with the d=12 part of this model. I also do not know if the beginning part of the model is: (1-B1*12)XtPLEASE SHOW ME HOW YOU GOT MATRIX [], SPECIALLY 0.9 AND 0.2 A medical researcher is studying the spread of a virusin a population of 1000 laboratory mice. During any week, there is an 80%probability that an infected mouse will overcome the virus, and during thesame week there is a 10% probability that a noninfected mouse will becomeinfected. Three hundred mice are currently infected with the virus. Pleaseanswer the following.1. What is the stochastic matrix that models this process?course name : Stochastic models