A rat is put into compartment 3 of a maze and moves through the compartments at random. Theexperiment is stopped once the rat reaches compartment 1 or 5.5Food431Shock2(a) Find the transition probability matrix.(b) What is the probability that the rat finds the food in compartment before the electric shockin compartment ? Use the first-step analysis1(c) What is the average time until the experiment is stopped?5

Given that a rat is put into compartment 3 of a maze and moves through the compartments at random as

Answered: A rat is put into compartment 3 of a…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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please you must answer part (d) (e) (f) thank
Forty-five percent of consumers prefer to purchase electronics online. You randomly select 8 consumers. Find the probability that the number of consumers who prefer to purchase electronics online is (a) exactly five, (b) more than five, and (c) at most five. Question content area bottom Part 1 (a) Find the probability that the number that prefer to purchase electronics online is exactly five. P(5)=enter your response here (Round to three decimal places as needed.) Part 2 (b) Find the probability that the number that prefer to purchase electronics online is more than five. P(x>5)=enter your response here (Round to three decimal places as needed.) Part 3 (c) Find the probability that the number that prefer to purchase electronics online is at most five. P(x≤5)=enter your response here (Round to three decimal places as needed.)
When playing the game clash of clans, red army six has earned three stars during 47 of her last 63 war attacks what is the empirical probability she will earn three stars
Roll two fair dice. Use the Poisson approximation to find the probability that you will rollat least one double (meaning both dice land on the same value) in 24 trials. How does this compare tothe exact value? Answer as if explaining to someone.
ess Statistics 1 (section20) || spring21 Suppose all 8 possible outcomes of an experiment are equally likely and denoted as E,, E2, E3, E4, Es, Eg, E7, Eg. If A = {E2, E3, E4, E5} and B = (E, E,, E,), then find P(A NB). a. 0.375 Ob. 0.125 OC. 0.250 O d. 0.625
A bag contains 2 red balls worth £3, 2 blue balls worth £2 and 5 green balls worth £0. You pick 1 ball out of the bag (without replacement). What the expected value of earnings from playing this game once (3 decimal places).
You are enrolled in MBA 440. At the beginning of the semester, you used your hunch to estimate the likelihood of passing this class. Let P be the event of passing the class; F is the event of failing the class. Your prior probabilities are as follows: P(P)=0.7 P(F)=0.3 After the first week of class, you find out that you have failed the first assignment. Let A1 be the event of passing the first assignment; let A2 be the event of failing the first assignment. Now you feel you need to update your belief about the likelihood of passing this class. You talk to your Professor and she tells you that given someone has passed the class, the probability of passing the first assignment is 0.8, i.e. P(A1|P)=0.8. She also gives you the following conditional probabilities: P(A2|P)=0.2; P(A1|F)=0.3 and P(A2|F)=0.7. What is the posterior probability that you will pass this class given that you have failed the first assignment?
first 2 parts please
A probability distribution experiment where each trial can only have two outcomes or outcomes that can be reduced to two.
In a 24-hour call center, complaints arrive at a mean rate of 1 complaint every 3 hours. (a) Find the probability that there are at most 3 complaints in the past 10 hours. (b) A day is “doomed” if there are at least 6 complaints. Each day, an inspector counts the number of complaints at the end of the day and determines whether the day was doomed. Find the probability that the inspector has worked for 7 days when he records the 3rd doomed day. (c) Find the probability that there are at least 2 complaints in the past 12 hours given that there are at most 5 complaints in the past 12 hours
Please see picture
2. Wallace figures his chances of getting a new car for graduation at 70% if he graduates as class valedictorian. He only has about a 25% chance of getting a new car if he graduates 2nd or lower. He estimates his chances of being valedictorian at 50/50. What is the likelihood that Wallace will get a new car?

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