0.4 0.6 (Note: Express your answers as decimal fractions rounded to 4 decimal places (if they have more than 4 decimal (1) Find the two-step transition matrix P(2) (2) P12 (2) (3) P21 (2) (4) Find the three-step transition matrix P(3)- (5) Find the four-step transition matrix
Homework Answers
Add Answer to:
The answer above is NOT correct. (1 point) Redo exercise 22 in section 8.1 of your textbook, abou...
(1 point) A not-so-enthusiastic student has a predictable pattern for attending class. If the student attends...
(1 point) A not-so-enthusiastic student has a predictable pattern for attending class. If the student attends class on a certain Friday, then she is 3 times as likely to be absent the next Friday as to attend. If the student is absent on a certain Friday, then she is 2 times as likely to attend class the next Friday as to be absent again. What is the long run probability the student either attends class or does not attend class?
The answer is one of the following: Please be descriptive!! 1. Use this exercise to convince...
The answer is one of the following:
Please be descriptive!!
1. Use this exercise to convince yourself that using different probabilities, the same discrete time chain may produce different stationary discrete time Markov chains with different transition matrices (we only consider two probabilities here in this problem; there are many other proba- bilities that can be chosen for which the process is not stationary or does not satisfy the Markov property). Consider two states 0 or 1 which a process...
(1 point) A ravening monster eats an entire restaurant every Tuesday night. Please use the follow...
(1 point) A ravening monster eats an entire restaurant every Tuesday night. Please use the following data: This monster never eats the same kind of restaurant for 2 consecutive weeks, since it would be considered gauche in monster circles. If it eats a Japanese restaurant one week, then it is four times as likely to have a Turkish restaurant as an Italian restaurant the next week. If it eats a Turkish restaurant one week, then it is twice as likely...
6. + 1/5 points Previous Answers LarLinAlg8 2.5.050. The figure below illustrates an example of a...
6. + 1/5 points Previous Answers LarLinAlg8 2.5.050. The figure below illustrates an example of a Markov chain with reflecting boundaries. 100% 60% 70% si (S2) (S ) 30% 100% ( SA 40% (a) Explain why it is appropriate to say that this type of Markov chain has reflecting boundaries. When the chain reaches S1 or S4, it is certain in the next step to transition to an adjacent state, S2 or Sz respectively. When the chain reaches S2 or...
5. (10 points) Exercise 13, Ch.6 of G, cither edition) Consider the transition matrix [1/2 00...
5. (10 points) Exercise 13, Ch.6 of G, cither edition) Consider the transition matrix [1/2 00 1/2] 0 1/2 0 1/20 P-10 3/4 1/81/8 0 0 1/4 0 3/40 1/2 0 0 0 1/2 (a) Draw the transition diagram for the associated Markov chain (X(n)) and use it to deternine whether the chain is irreducible. (b) Find the classes and determine whcther each class is transient or ergodic. Determine whether each ergodlic class is aperiodic or periodic (in which case...
Please answer this in specific way,thanks. 1. A Markov chain X = (X2) >0 with state...
Please answer this in specific way,thanks.
1. A Markov chain X = (X2) >0 with state space I = {A, B, C} has a one-step transition matrix P given by 70 2/3 1/3) P= 1/3 0 2/3 (1/6 1/3 1/2) (a) Find the eigenvalues 11, 12, 13 of P. (b) Deduce pn can be written as pn = 10 + XU, + Aug (n > 0) and determine the matrices U1, U2, U3 by using the equations n = 0,1,2....
2. One the last exam, you analyzed a mini-version of the board game Chutes and Ladders. For your ...
2. One the last exam, you analyzed a mini-version of the board game Chutes and Ladders. For your reference, this information is repeated on the next page. (a) Give the one-step transition matrix P for the Markov chain {Xn,n 2 0]. (This is the same question that was on the exam) (b) What is the expected length (number of spins) of a game? (c) In which square should the player expect to spend the most time? (d) In which square...
Consider the Markov chain on state space {1,2, 3,4, 5, 6}
Consider the Markov chain on state space {1,2, 3,4, 5, 6}. From 1 it goes to 2 or 3 equally likely. From 2 it goes back to 2. From 3 it goes to 1, 2, or 4 equally likely. From 4 the chain goes to 5 or 6 equally likely. From 5 it goes to 4 or 6 equally likely. From 6 it goes straight to 5. (a) What are the communicating classes? Which are recurrent and which are transient? What...
The options for each of options are either .25, .45, .75, or .55. Question 3 4...
The options for each of options are either .25, .45,
.75, or .55.
Question 3 4 pts An Uber driver provides service in city A and city B only dropping off passengers and immediately picking up a new one at the same spot. He finds the following Markov dependence. For each trip, if the driver is in city A, the probability that he has to drive passengers to city B is 0.25. If he is in city B, the probability...
Entered Answer Preview 9.6 9.6 The answer above is NOT correct. (1 point) The area of...
Entered Answer Preview 9.6 9.6 The answer above is NOT correct. (1 point) The area of the outermost triangle shown below is 6 in2, and t 5 and 0 30. in Find the perimeter P of the large triangle and round your answer to two decimal places. (Remember: The perimeter of a shape is the distance around the P 9.6 inches Preview My AnswersSubmit Answers Your score was recorded. You have attempted this problem 5 times.
(1 point) A not-so-enthusiastic student has a predictable pattern for attending class. If the student attends class on a certain Friday, then she is 3 times as likely to be absent the next Friday as to attend. If the student is absent on a certain Friday, then she is 2 times as likely to attend class the next Friday as to be absent again. What is the long run probability the student either attends class or does not attend class?
The answer is one of the following:
Please be descriptive!!
1. Use this exercise to convince yourself that using different probabilities, the same discrete time chain may produce different stationary discrete time Markov chains with different transition matrices (we only consider two probabilities here in this problem; there are many other proba- bilities that can be chosen for which the process is not stationary or does not satisfy the Markov property). Consider two states 0 or 1 which a process...
(1 point) A ravening monster eats an entire restaurant every Tuesday night. Please use the following data: This monster never eats the same kind of restaurant for 2 consecutive weeks, since it would be considered gauche in monster circles. If it eats a Japanese restaurant one week, then it is four times as likely to have a Turkish restaurant as an Italian restaurant the next week. If it eats a Turkish restaurant one week, then it is twice as likely...
6. + 1/5 points Previous Answers LarLinAlg8 2.5.050. The figure below illustrates an example of a Markov chain with reflecting boundaries. 100% 60% 70% si (S2) (S ) 30% 100% ( SA 40% (a) Explain why it is appropriate to say that this type of Markov chain has reflecting boundaries. When the chain reaches S1 or S4, it is certain in the next step to transition to an adjacent state, S2 or Sz respectively. When the chain reaches S2 or...
5. (10 points) Exercise 13, Ch.6 of G, cither edition) Consider the transition matrix [1/2 00 1/2] 0 1/2 0 1/20 P-10 3/4 1/81/8 0 0 1/4 0 3/40 1/2 0 0 0 1/2 (a) Draw the transition diagram for the associated Markov chain (X(n)) and use it to deternine whether the chain is irreducible. (b) Find the classes and determine whcther each class is transient or ergodic. Determine whether each ergodlic class is aperiodic or periodic (in which case...
Please answer this in specific way,thanks.
1. A Markov chain X = (X2) >0 with state space I = {A, B, C} has a one-step transition matrix P given by 70 2/3 1/3) P= 1/3 0 2/3 (1/6 1/3 1/2) (a) Find the eigenvalues 11, 12, 13 of P. (b) Deduce pn can be written as pn = 10 + XU, + Aug (n > 0) and determine the matrices U1, U2, U3 by using the equations n = 0,1,2....
2. One the last exam, you analyzed a mini-version of the board game Chutes and Ladders. For your reference, this information is repeated on the next page. (a) Give the one-step transition matrix P for the Markov chain {Xn,n 2 0]. (This is the same question that was on the exam) (b) What is the expected length (number of spins) of a game? (c) In which square should the player expect to spend the most time? (d) In which square...
The options for each of options are either .25, .45,
.75, or .55.
Question 3 4 pts An Uber driver provides service in city A and city B only dropping off passengers and immediately picking up a new one at the same spot. He finds the following Markov dependence. For each trip, if the driver is in city A, the probability that he has to drive passengers to city B is 0.25. If he is in city B, the probability...
Entered Answer Preview 9.6 9.6 The answer above is NOT correct. (1 point) The area of the outermost triangle shown below is 6 in2, and t 5 and 0 30. in Find the perimeter P of the large triangle and round your answer to two decimal places. (Remember: The perimeter of a shape is the distance around the P 9.6 inches Preview My AnswersSubmit Answers Your score was recorded. You have attempted this problem 5 times.
Most questions answered within 3 hours.
-
When you move a rope up and down, waves are created. If the
waves pass through...
asked 32 minutes ago -
QUESTION 52
Which of the following is a direct result of scarcity?
A college student misses...
asked 32 minutes ago -
The zero order reaction 2N2O→2N2+O2 has the rate constant k of
7.20×10−3 molL s. If the...
asked 34 minutes ago -
When you borrow money to buy a house, a car, or for some other
purpose, you...
asked 49 minutes ago -
Write a c program that finds the uncommon elements from two
array elements using pointers
only...
asked 55 minutes ago -
SQL help:
Design a database diagram for a database that stores information
about the Downloads that...
asked 2 hours ago -
In 1970s and 1980s, molecular biologists discovered that the
hormone testosterone, binds a receptor protein that...
asked 4 hours ago -
january 1 2010 road catering service purchase a piece of
equipment for 58000 which is expected...
asked 4 hours ago -
Explain Mertons concept of anomie is and what the
modes of adaptation to it are?
asked 5 hours ago -
Jamie is doing a survey at her school about whether the students
feel the cafeteria food...
asked 6 hours ago -
How many liters of 0.669 M KOH will be needed to raise the pH of
0.339...
asked 9 hours ago -
A liquid of density 1270 kg/m 3 flows steadily through a pipe of
varying diameter and...
asked 9 hours ago