A child plays a game by emptying a bag of coins on the floor (assume the coins don'tovcrlap, so each is clearly a head or tail), and then:1. Randomly selects a coin on the floor,2. If the coin is heads, the child turns it over to show tails.3. If the coin is tails, the child flips the coin in the air and like bcfore, it falls so itdoesn't overlap another.4. The child then goes to step #1(a)Consider a single coin. What states does the coin have? Draw the resultingMarkov chain. What is its order?(b)After this process runs for a long time, what is the proportion of heads to tailsin the room?(c)How much information, on average, goes a state give about the next state?Information Transmission And Security question

Answered: Image /qna-images/answer/63d8f3de-3462-4222-a3e7-15e68b7e3708.jpg

Answered: A child plays a game by emptying a bag…

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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After getting trounced by your little brother in a children's game, you suspect the die he gave you to roll may be unfair. To check, you roll it 96 times, recording the number of times each face appears. Do these results cast doubt on the die's fairness? Complete parts a through g below. C Yes O No e) How many degrees of freedom are there? Select the correct choice and, if necessary, fill in the answer box to complete your choice. O A. O B. Since the assumptions are not satisfied, a hypothesis test is not appropriate. f) Find x² and the P-value. Select the correct choice and, if necessary, fill in the answer box to complete your choice. OA. x² = (Round to two decimal places as needed.) O B. Since the assumptions are not satisfied, a hypothesis test is not appropriate. Find the P-value. Select the correct choice and, if necessary, fill in the answer box to complete your choice. O A. P-value= (Round to three decimal places as needed.) O B. Since the assumptions are not satisfied, a…
OSM HTAM MATH 1420 11. A roulette wheel has 38 slots around the rim. The first 36 slots are numbered from 1 to 36. Half of these 36 slots are red, and the other half are black. The remaining 2 slots are numbered 0 and 00 and are green. As the roulette wheel is spun in one direction, a small ivory ball is rolled along the rim in the opposite direction. The ball has an equally likely chance of falling into any one of the 38 slots. Find each of the following: a. The probability that the ball lands in a black slot. b. The probability that the ball lands on 0 or 00. C. The probability that the ball does not land on a number from 1 through 12 d. The probability that the ball lands on an odd number or on a green slot
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Catalina participates in a game that consists of spinning a roulette with 6 segments of the same size numbered from 1 to 6. The roulette randomly stops at a numbered segment.This is the game: Catalina spins the wheel only once. She wins $ 1 if the wheel stops at number 1, $ 3 if the wheel stops at number 2, $ 5 if the wheel stops at number 3, and $ 7 if the wheel stops at number 4. She loses $ 1.25 if roulette stops at 5 or 6. (a) Calculate the expected value of participating in the game.____ pesos b) What can Catalina expect in the long run after playing several times?1) Catalina can expect to earn money.She can expect to earn ___ pesos per spin of the roulette wheel. 2) Catalina can expect to lose money.She can expect to lose ___ pesos per spin of the roulette wheel. 3) Catalina can expect to draw (she neither wins nor loses money)
Which is the correct answer
In a gambling game, I roll two dice and win $1 if the sum of my two rolls is largerthan 7. I lose $1 if the sum of my two rolls is smaller than 7. In any other cases, Idon’t lose or win anything. I am going to repeat this game 72 times. c) Now make a box model for the number of times I win, including the values onthe tickets, the number of repeats of each ticket, and how many draws we willmake with replacement from the box. The average of the tickets in the box from (c) is ___________ and the SD is___________.
In a game, two coins are tossed. If either of the coins comes up heads, you have won a prize. To claim the prize, you must point to one of your coins that is a head and say 'look, that coin's a head, I've won'. You watch Fred play the game. He tosses the two coins, and he points to a coin and says 'look, that coin's a head, I've won'. What is the probability that the other coin is a head?
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Read the paper above and answer question # 4 only

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