Question

Consider a simplified roulette with 3 numbers where the playeris not betting on a specific number...

Consider a simplified roulette with 3 numbers where the playeris not betting on a specific number at each turn of the wheel but is winningor losing a fixed amount of money depending on which of the 3 numbersoccurs. The roulette can be switched between two statesAandB. Theoperator of the wheel is likely to select stateAwith probability 0.7 and stateBwith probability 0.3. When in stateAthe probability of getting each ofthe 3 numbers isP({1}) = 0.3,P({2}) = 0.5 andP({3}) = 0.2 respectively.When in stateBthese probabilities areP({1}) = 0.4,P({2}) = 0.4 andP({3}) = 0.2. In addition, suppose that the amount of money you windepends on the state of the wheel. When in stateAyou win 1$ if 1 or 3occur and you lose 1$ if 2 occurs. When in stateByou win 1$ if 2 or 3occur and you lose 1$ if 1 occurs. Suppose that to play this game you needto pay 0.2$. Compute the expected win to decide whether you want to playthe game or not.

Homework Answers

Answer #1

ANSWER::

As a Whole 0.2-0.06 = 0.14 $ I am in lose

NOTE:: I HOPE YOUR HAPPY WITH MY ANSWER....***PLEASE SUPPORT ME WITH YOUR RATING...

***PLEASE GIVE ME "LIKE"...ITS VERY IMPORTANT FOR ME NOW....PLEASE SUPPORT ME ....THANK YOU

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
An American roulette wheel contains 38 numbers: 18 are red, 18 are black, and 2 are...
An American roulette wheel contains 38 numbers: 18 are red, 18 are black, and 2 are green. When the roulette wheel is spun, the ball is equally likely to land on any of the 38 numbers. Suppose that you bet $1 on red. If the ball lands on a red number, you win $1; otherwise you lose your $1. Let X be the amount you win on your $1 bet. Determine the probability distribution of the random variable X .
An American roulette wheel contains 38 numbers.  2 are green, 18 are red, and 18 are black....
An American roulette wheel contains 38 numbers.  2 are green, 18 are red, and 18 are black. Spin the wheel, and the little ball is equally likely to land on any of the numbers. Suppose you bet $1 on black. If the ball lands on a black number you win $1. If it doesn't you don't get anything. The probability of landing on a black space is 18/38 or 0.474. Find the expected value of your money after the one play...
In craps, what are the fair net odds to pay for betting on a 10 to...
In craps, what are the fair net odds to pay for betting on a 10 to come up on the next roll of the two dice? 18 to 1 17 to 1 12 to 1 11 to 1 In craps, if a player bets on a 5 coming up on the next roll, and the player is paid at net 8-to-1 odds, what is the net payoff on a $20 bet? $20 $140 $160 $180 In roulette, if a player...
A roulette wheel has 38 numbers. Eighteen of the numbers are black, eighteen are red, and...
A roulette wheel has 38 numbers. Eighteen of the numbers are black, eighteen are red, and two are green. When the wheel is spun, the ball is equally likely to land on any of the 38 numbers. Each spin of the wheel is independent of all other spins of the wheel. One roulette bet is a bet on black—that the ball will stop on one of the black numbers. The payoff for winning a bet on black is $2 for...
A team play a series of games with win, lose, or draw outcomes. The transition probabilities...
A team play a series of games with win, lose, or draw outcomes. The transition probabilities between winning, losing, and drawing are averaged over a long time and treated as independent: Loss Draw Win Loss 0.3 0.4 0.3 Draw 0.4 0.5 0.1 Win 0.2 0.4 0.4 A. If the team wins two games in a row, what is the probability that it will draw its next game? B. On average the team wins 50% of the time, draws 20% of...
You go to the casino and play roulette. You decide to place bets that the ball...
You go to the casino and play roulette. You decide to place bets that the ball will land on the number 18. On a roulette wheel there are the numbers 1-36 and 00. Thus, the likelihood that you win any one spin is 1 in 38. You decide to play 20 times, thus you are in binomial land and the potential ersults of your gambling will be drawn from a binomial distribution B(20,1/38). What is the probability that you win:...
8. (3 pts) In the game of roulette, a wheel consists of 38 slots, numbered 0,...
8. (3 pts) In the game of roulette, a wheel consists of 38 slots, numbered 0, 00, 1, 2, … , 36. To play the game, a metal ball is spun around the wheel and is allowed to fall into one of the numbered slots. The slots numbered 0 and 00 are green, the odd numbers are red and the even numbers are black. Determine the probability that the metal ball falls into a red slot or a slot with...
Please answer part d !!! 7.A gambler plays roulette 100 times, betting a dollar on the...
Please answer part d !!! 7.A gambler plays roulette 100 times, betting a dollar on the numbers 1-12 each time. This particular bet pays 2 to 1 (you win $2 if the outcome is a number between 1 and 12 and lose $1 if not), and the chance of winning is 12/38 = 6/19. (You don’t need to know anything more about roulette than is given in this problem to solve it.) Fill in the blanks.(a) In 100 plays, the...
In the game of​ roulette, a wheel consists of 38 slots numbered​ 0, 00,​ 1, 2,...,...
In the game of​ roulette, a wheel consists of 38 slots numbered​ 0, 00,​ 1, 2,..., 36. To play the​ game, a metal ball is spun around the wheel and is allowed to fall into one of the numbered slots. If the number of the slot the ball falls into matches the number you​ selected, you win​ $35; otherwise you lose​ $1. Complete parts ​(a) through ​(g) below. (c) Suppose that you play the game 100 times so that n=...
The outcomes of an experiment, along with the corresponding probabilities are given below. Find the expected...
The outcomes of an experiment, along with the corresponding probabilities are given below. Find the expected value of the experiment. Outcome   Probability 4 0.2 2   0.3 0 0.25 -1 0.1 -5 0.15 A computer repair shop estimates that there is a 0.4 probability that the next computer will require 30 minutes to fix, a 0.5 probability that it will require 45 minutes to fix, and a 0.1 probability that it will require 70 minutes to fix. What is the expected...