Question

Find X2 (the probability distribution of the system after two observations) for the distribution vector X0...

Find X2 (the probability distribution of the system after two observations) for the distribution vector X0 and the transition matrix T. (Round your answers to three decimal places.)

X0 =
.25
.30
.45

,    T =
.1 .1 .3
.8 .7 .2
.1 .2 .5

X2

 =
Math   Statistics-And-Probability   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

Answer:

Given Data

From the given Data:

Transition Matrix = T

  

  

Probability distribution of the system after two observations

  

**Please like it..

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A Markov chain X0, X1, ... on states 0, 1, 2 has the transition probability matrix...
A Markov chain X0, X1, ... on states 0, 1, 2 has the transition probability matrix P = {0.1 0.2 0.7        0.9 0.1   0        0.1 0.8 0.1} and initial distribution p0 = Pr{X0 = 0} = 0.3, p1 = Pr{X0 = 1} = 0.4, and p2 = Pr{X0 = 2} = 0.3. Determine Pr{X0 = 0, X1 = 1, X2 = 2}. Please tell me what it means of the initial distribution why initial distribution p0 = Pr{X0...
a) Find the steady-state vector for the transition matrix. .8 1 .2 0 x= ______ __________...
a) Find the steady-state vector for the transition matrix. .8 1 .2 0 x= ______ __________ b) Find the steady-state vector for the transition matrix. 1 7 4 7 6 7 3 7 These are fractions^ x= _____ ________
You are given a transition matrix P. Find the steady-state distribution vector. HINT [See Example 4.]...
You are given a transition matrix P. Find the steady-state distribution vector. HINT [See Example 4.] A) P = 5/6 1/6 7/9 2/9 B) P = 1/5 4/5 0 5/8 3/8 0 4/7 0 3/7
Apply Newton's Method to f and initial guess x0 to calculate x1, x2, and x3. (Round...
Apply Newton's Method to f and initial guess x0 to calculate x1, x2, and x3. (Round your answers to seven decimal places.) f(x) = 1 − 2x sin(x), x0 = 7
1. Find a confidence interval for the average value of y when x = x0. (Round...
1. Find a confidence interval for the average value of y when x = x0. (Round your answers to three decimal places.) n = 10, SSE = 32, Σxi = 57, Σxi2 = 425, ŷ = 0.076 + 0.44x, x0 = 8, 90% confidence level. _____to_____. 2. Find a prediction interval for a particular value of y when x = x0. (Round your answers to three decimal places.) n = 10, SSE = 32, Σxi = 65, Σxi2 = 505,...
You are given a transition matrix P. Find the steady-state distribution vector. HINT [See Example 4.]...
You are given a transition matrix P. Find the steady-state distribution vector. HINT [See Example 4.] P = 3/4 1/4 8/9 1/9 You are given a transition matrix P. Find the steady-state distribution vector. HINT [See Example 4.] P = 4/5 1/5 0 5/6 1/6 0 5/9 0 4/9
The transition probability matrix of a Markov chain {Xn }, n = 1,2,3……. having 3 states...
The transition probability matrix of a Markov chain {Xn }, n = 1,2,3……. having 3 states 1, 2, 3 is P = 0.1 0.5 0.4 0.6 0.2 0.2 0.3 0.4 0.3 * and the initial distribution is P(0) = (0.7, 0.2,0.1) Find: i. P { X3 =2, X2 =3, X1 = 3, X0 = 2} ii. P { X3 =3, X2 =1, X1 = 2, X0 = 1} iii. P{X2 = 3}
4. Find the standard deviation of the following discrete probability distribution. Round off to two decimal...
4. Find the standard deviation of the following discrete probability distribution. Round off to two decimal places. x P(x) 0 0.1 1 0.85 2 0.9-a 5. A die is rolled 7 times. Success is getting a 6. Find the probability of getting three 6's. Round off to three decimal places. 6. A light bulb manufacturer finds that the lifespan of its products is normally distributed with a mean of 800 hours and a standard deviation of 50. Find the probability...
(10 marks) A computer system can operate in two different modes. Every hour, it remains in...
A computer system can operate in two different modes. Every hour, it remains in the same mode or switches to a different mode according to the transition probability matrix P = 0:4 0:6 0:6 0:4 a) Compute the 2-step transition probability matrix. b) If the system is in Mode I at 5:30 pm, what is the probability that it will be in Mode I at 8:30 pm on the same day?
Find the (real-valued) general solution to the system of ODEs given by: X’=[{-1,-1},{2,-3}]X (X is a...
Find the (real-valued) general solution to the system of ODEs given by: X’=[{-1,-1},{2,-3}]X (X is a vector) -1,-1, is the 1st row of the matrix 2,-3, is the  2nd row of the matrix. Then, determine whether the equilibrium solution x1(t) = 0, x2(t) = 0 is stable, a saddle, or unstable.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT