E/Solve the following payoff matrix to find the best strategies and the value of game: B1 B2 1 8 3 5 2 AI 42 A3 10 یا
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- Q6/ Solve the following payoff matrix to find the best strategies and the value of the game: (Use the graphical method) BI B2 B3 A1 1 3 10 A2 8 5Suppose you are going to Las Vegas to play Keno. Your favorite bet is dollar on a single number. When you win, they give you the dollar back and two dollars more. When you lose, they keep the dollar. There is 1 chance in 4 to win. The box model for this problem is as follows: The box contains 1 ticket numbered +$ and ickets numbered -$. Suppose you play Keno 100 times, betting a dollar on a number each time. Your net gain is like the sum of draws from the box described above. Suppose you play 5 times, betting a dollar on a number each time. Suppose the results of the 5 plays are as follows: win, win, lose, lose, win. Your net gain is +$.Solve the game whose pay off matrix is given below: Player B B, B2 A, 2 2 Player A A2 -4 -1 -2 3 -3 B, 1.
- solve the matrix game using linear programming approach -5 2 5 0 P*= Q*= V*=Help 61% Wed 12:50 AM Q Upgrade to macOS Monterey Get new FaceTime features, SharePlay, and Live Text. C Mrs. Prescott's Unit 3B Portfol X + 5f1f6439/student/6296fceeee0a4ed3110bf4bc#screenid=5e2b4bf2-2dc1-40b4-aa8f-03f5e02... ✰ ✰ Upc ** < 3 of 5 Nex Every time a function is composed with itself, it is called an iteration. Iterations can be noted using a superscript. Function compositions can create iterations as well. <-----EXAMPLE 2. Your turn! Find the first 3 iterations of 1 g(x) = 3x + 1 if you have an initial value of 2. Fill in the table below with your answers. Iterations Your Work Answer g(2) g² (2) g³ (2) MacBook Air F6 F7 F8 * % & 1008 6 7 9 F9 0 K F10 F11 + 11 F12 G delete BA particular two-player game starts with a pile of diamonds and a pile of rubies. Onyour turn, you can take any number of diamonds, or any number of rubies, or an equalnumber of each. You must take at least one gem on each of your turns. Whoever takesthe last gem wins the game. For example, in a game that starts with 5 diamonds and10 rubies, a game could look like: you take 2 diamonds, then your opponent takes 7rubies, then you take 3 diamonds and 3 rubies to win the game.You get to choose the starting number of diamonds and rubies, and whether you gofirst or second. Find all starting configurations (including who goes first) with 8 gemswhere you are guaranteed to win. If you have to let your opponent go first, what arethe starting configurations of gems where you are guaranteed to win? If you can’t findall such configurations, describe the ones you do find and any patterns you see.
- A frequently travels to 3 places p, q and r .She never stays in one place more than one day . if she goes to p , the next day she goes to q . if she visits q or r , the next day she is 2 times as likely to visit p as the other city . Find how often does she visit each city , in the long run .A tennis tournament has 85 participants. Players who lose a game are immediately eliminated; players who win a game keep playing. Still, the organizers have a lot of choices to make. They could give a first round bye to some players so that after the first round there are 26 = 64 players and no more bye are needed. Or they could give even a second round bye to the best players, or possibly even a third round bye to the very best ones. What is the best strategy for the organizers if they want to choose the winner of the tournament using as few games as possible?Andrew makes a game with 2 dice. If one of the numbers comes up 6, his score is the sum of the 2 numbers. If neither one of the numbers is 6, then his score is the positive difference of the 2 numbers. He throws the dices and gets a 6 and a 1. What is Andrew’s score?
- You are given the chance to play one of two games: One where there is a 20% chance of you winning 8 dollars and an 80% chance of winning 128 dollars. For the second game you have a 20% chance of winning two dollars and an 80% chance of winning 256 dollars. Which lottery is worth more on average, and how much is it worth discrete mathWrite the payoff matrix for the given game, use Rachel as the row player. Two players, Rachel and Charlie, each have two cards. Rachel has one black card with the number 3 and one red card with the number 5. Charlie has a black card with a 6 written on it and a red card with a 1. They each select one of their cards and simultaneously show the cards. If the cards are the same color, Rachel gets, in dollars, the sum of the two numbers shown. If the cards are different colors, Charlie gets, in dollars, the difference of the two numbers shown.y Ludi ae Q.5// Solve games matrix by arithmetic method: 549 95 95 4 4 5 4 591 4. 6.