You are given 6 to 5 odds against tossing three tails with three coins, meaning you win $6 if you succeed and you lose $5 if you fail. Find the expected value (to you) of the game. Would you expect to win or lose money in 1 game? In 100 games? Explain. Find the expected value (to you) for the game.
You are given 6 to 5 odds against tossing three tails with three coins, meaning you...
You are given 6 to 1 odds against tossing three heads with three coins, meaning you win $6 if you succeed and you lose $1 if you fail. Find the expected value (to you) of the game. Would you expect to win or lose money in 1 game? In 100 games? Explain. Find the expected value (to you) for the game. ___ $___ (Type an integer or a decimal rounded to the nearest hundredth as needed.) Would you expect to...
Suppose someone gives you 9 to 2 odds that you cannot roll two even numbers with the roll of two fair dice. This means you win $9 if you succeed and you lose $2 if you fail. What is the expected value of this game to you? Should you expect to win or lose the expected value in the first game? What can you expect if you play 100 times? Explain. What is the expected value of this game to...
Suppose someone gives you 8 to 2 odds that you cannot roll two even numbers with the roll of two fair dice. This means you win $8 if you succeed and you lose $2 if you fail. What is the expected value of this game to you? Should you expect to win or lose the expected value in the first game? What can you expect if you play 200 times? Explain.(The table will be helpful in finding the required probabilities.)...
5-E3. You are playing a game based on tossing two coins. If the result is two heads you win $5. If it is two tails your win $1 and if it is mixed you win nothing. It costs $2 to play. Should you play?
820) A game consists of tossing 3 coins in which it costs $0.10 to play, with a reward of $1.00 by tossing all three heads. What is the cost to play 24 games? How much money do you expect to receive? ans:2
Java programming language! 1. Tossing Coins for a Dollar For this assignment you will create a game program using the Coin class from Programming Challenge 12. The program should have three instances of the Coin class: one representing a quarter, one representing a dime, and one representing a nickel. When the game begins, your starting balance is $0. During each round of the game, the program will toss the simulated coins. When a coin is tossed, the value of the...
71. A game involves selecting a card from a regular 52-card deck and tossing a coin. The coin is a fair coin and is equally likely to land on heads or tails. • If the card is a face card, and the coin lands on Heads, you win $6 • If the card is a face card, and the coin lands on Tails, you win $2 • If the card is not a face card, you lose $2, no matter...
1.)Use the definitions given in the text to find both the odds for and the odds against the following event. Flipping 2 fair coins and getting 2 tails. The odds for getting 2 tails are to what to what.(Type a whole number.) The odds against getting 2 tails are what to what. (Type a whole number.) 2.)Determine whether the following individual events are overlapping or non-overlapping. Then find the probability of the combined event. Getting a sum of either 2...
You play two games against the same opponent. The probability you win the first game is 0.8. If you win the first game, the probability you also win the second is 0.6. If you lose the first game, the probability that you win the second is 0.4. Complete parts a) through e). a) Are the two games independent? Explain your answer A. Yes; all events are independent. O B. No; the outcome of the first game determines the probability of...
You play two games against the same opponent. The probability you win the first game is 0.70 If you win the first game, the probability you also win the second is 0.50 If you lose the first game, the probability that you win the second is 0.20 Complete parts a) through e). a. Are the two games independent? b. What's the probability you lose both games? c. What's the probability you win both games? d. Let random variable X be...