You are a contestant on "Who Wants to be a Millionaire?" You already have answered the $250,000 question correctly and now must decide if you would like to answer the $500,000 question. You can choose to walk away at this point with $250,000 in winnings or you may decide to answer the $500,000 question. If you answer the $500,000 question correctly, you can then choose to walk away with $500,000 in winnings or go on and try to answer the $1,000,000 question. If you answer the $1,000,000 question correctly, the game is over and you win $1,000,000. If you answer either the $500,000 or the $1,000,000 question incorrectly, the game is over immediately and you take home "only" $32,000. A feature of the game "Who Wants to be a Millionaire?" is that you have three "lifelines"-namely "50-50," "ask the audience," and "phone a friend." At this point (after answering the $250,000 question), you already have used two of these lifelines, but you have the "phone a friend" lifeline remaining. With this option, you may phone a friend to obtain advice on the correct answer to a question before giving your answer. You may use this option only once (i.e., you can use it on either the $500,000 question or the $1,000,000 question, but not both). .you. Since some of your friends are smarter than you are, "phone a friend" significantly improves your odds for answering a question correctly. Without "phone a friend," if you choose to answer the $500,000 question you have a 65 percent chance of answering correctly, and if you choose to answer the S1,000,000 question you have a 50 percent chance of answering correctly (the questions get progressively more difficult). With "phone a friend," you have an 80 percent chance of

2) scrooge.py Scrooge McDuck is letting you into his vault full of pennies, nickels, dimes and quarters. He will let you play the following game: you can pick 8 coins at random, and if they sum to at least a dollar, you win, and can keep your money! But if you lose, you don't get to keep the money, AND have to pay Scrooge a dollar. (Each coin you pick is equally likely to be a penny, nickel, dime, or quarter.) Your job: using a simulation, estimate 1. the probability that you win (meaning your coins sum to more than a dollar), and 2. if you play this game over and over, the average amount you will win (where the amount you win in a game could be negative). Here is a bit more direction: you should simulate 100,000 plays of this game. Each simulated play should involve picking 8 different random numbers - each one should be .01, .05, .10, or .25, with each value equally likely - which represent the 8 coins being chosen; these should be summed each time. As you proceed through these…

Description:Create a text based game like some of the following options. Game must have a 2 player, and play againstcomputerideas:Some kind of fill in game similar to a tic tac toe, but not tic tac toeHangman type game but not hangman exactlyA card game (like 31 or high card wins, etc)A question based game similar to Who wants to be amillionaireYour own game you inventedGame must:Keep score while the player continues to play. Start score over when a new game startsShow final score to player and allow player to enter a name if they earn the high score. Name and score mustbe written out to a highscore text file. If the player chooses to see high score the program must read it infrom that file and show the name and score.Offer a main menu showing:1. Rules2. Play Against Computer3. Play 2 Player Game4. See High Score5. QuitThe user must be able to keep playing until they decide to quit. Another menu of options should appear insidethe 1 and 2 player games.The high score must be written out…

You have a pack of 5 randomly numbered cards, which can range from 0-9. You can win if you can produce a higher two-digit number from your cards than your opponent. Return true if your cards win that round. Examples winRound ([2, 5, 2, 6, 9], [3, 7, 3, 1, 2]) → true // Your cards can make the number 96 // Your opponent can make the number 73 // You win the round since 96 > 73 winRound ([2, 5, 2, 6, 9], [3, 7, 3, 1, 2]) → true winRound ([1, 2, 3, 4, 5], [9, 8, 7, 6, 5]) → false winRound ([4, 3, 4, 4, 5], [3, 2, 5, 4, 1]) → false