SW, théré are three boxes. Red, Green, and Yellow. One of the boxes has a frog in it and the other 2 is empty. You are trying to avoid to open the box with the frog. Assume that you randomly selected a box, let's say Green. The game host opens one of the unselected box, say Red, and showed there was no frog in it. The host knows which one includes the frog. Now the nost proposes you the option of either staying at the box that you have chosen or change it to che remaining box, (Yellow in this case). What is the probability of finding the frog if you change your selection and if you don't change? Compare the results and make the decision about Ewitching

SW, théré are three boxes. Red, Green, and Yellow. One of the boxes has a frog in it and the other 2 is empty. You are trying to avoid to open the box with the frog. Assume that you randomly selected a box, let's say Green. The game host opens one of the unselected box, say Red, and showed there was no frog in it. The host knows which one includes the frog. Now the nost proposes you the option of either staying at the box that you have chosen or change it to che remaining box, (Yellow in this case). What is the probability of finding the frog if you change your selection and if you don't change? Compare the results and make the decision about Ewitching

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

Three players enter a room and are given a red or a blue hat to wear. The color of each hat is determined by a fair coin toss. Players cannot see the color of their own hats, but do see the color of the other two players' hats. The game is won when at least one of the players correctly guesses the color of his own hat and no player gives an incorrect answer. In addition to having the opportunity to guess a color, players may also pass. Communication of any kind between players is not permissible after they have been given hats; however, they may agree on a group strategy beforehand. The players decided upon the following strategy. A player who sees that the other two players wear a hat with the same color guesses the opposite color for his/her own hat; otherwise, the player says nothing. What is the probability of winning the game under this strategy?
7. In a contest for Mr. CAMPUS Personality, two judges gave their ratings to 8 candidates. Compute the coefficient of rank correlation (spearman). Interpret the result. Judge 1 Judge 2 R₁ R₁₂ d 88 84 1. 4 -3 a² 9 87 87. 4 2. 2 0 0 85 88. 3 1 2 4 80 854 4. 79, 82. 5. 78 80. 6.5 78 78 6.5 75 79 60 35687 1 1 0 0 0.5 0.25 -1.5 2.25 7 1 1 d-17.5
Please help me with this assignment, I'm not sure what to do from 3. onwards Kiara and her friends are playing The Duck Gameat a local fair. In this game, the player selects oneof 50 identical plastic ducks from a pool. Thebottom of each duck is each numbered 1, 2, or 3. Ifyou draw a duck with a 1, you win a small prize, aduck with a 2 will win you a medium prize, and aduck with a 3 will win a large prize. According tothe game operator, there are 25 ducks with anumber 1 on the bottom, 20 ducks with the number2, and 5 ducks with the number 3.Use the information given to explore some of the mathematical concepts you have practiced sofar by answering the questions below.1. Suppose that Kiara plays The Duck Game once. What is the probability that she draws a duckwith the number 3 on the bottom? Explain the process you used to solve this question.2. Kiara draws a duck with a 1 on her first try and decides to play the game again. This time herfriends Denny and Rayanna play the game with…
At a county fair, you pay $2 to play the following game: You are given a fair coin, and two bags standin front of you, labelled Bag A and Bag B. You flip a coin: If your coin lands Heads, you pick a ballfrom Bag A. If your coin lands tails, you pick a ball from Bag B. Each ball has a dollar value written onit, and you win the number of dollars shown on the ball. • Bag A contains four (4) balls in total: Three (3) balls show $1, and one (1) ball shows $5.• Bag B contains three (3) balls in total: Two (2) balls show $2, and one (1) ball shows $3.You WIN money if you leave with more money than you started with. You LOSE money if you leavewith less money than you started with. You BREAK EVEN if you leave with the same money that youstarted with.Let H denote the event that you flip heads, T denote the event that you flip tails, W the event that youwin, and L the event that you lose.(i) You pay to play exactly one game. What is the probability that you WIN given thatyou flipped a Heads?(ii)…
Q4) You are on a TV show and the presenter shows you 3 boxes: box 1, box 2 and, box 3. There is check for 1M $ in one of the boxes and if you guess the correct box you win 1M $ ! Let's assume you chose box 1. Now, assume you play the same game, but this time there are 1000 boxes, box 1, box 2, ..., box 1000. There is a check for 1M $ in one of the boxes and you have to guess the correct box to win the prize. Let's assume you chose box 1. d) What is the probability that the check is in box 1? e) What is the probability that the check is not in box 1? f) After you chose box 1, the presenter opens 998 boxes, other than box 1, and shows you that they are all empty. Now only box 1 and let's say box 349 are closed. Then, the presenter asks you if you want to change your initial decision and choose box 349 instead of box 1. Do you still choose box 1 or change your decision and choose box 349? Why?
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?
You have been asked to play a card game. A card is dealt from a complete deck offifty-two cards (no jokers). A deck has 4 aces, 4 kings, 4 queens, 4 jacks, and 36 other cards.It works like this:• If the card is a ace, you lose $4.• If the card is a king or jack, you lose $10.• If the card is a queen, you win $8.• If the card is anything else, you win $1.Find the expected value of the game. Write the excepted value rounded to the nearest cent
At your local carnival, there is a game where 40 rubber duckies are floating in a kiddie tub, and they each have their bottoms painted one of three colors. 55 are painted pink, 16 are painted blue, and 19 are painted purple. If the player selects a duck with a pink bottom, they receive three pieces of candy. If they select blue, they receive two pieces of candy. And if they select purple, they receive one piece of candy. If the game is played 42 times, what are the minimum and maximum amounts of candy that could be handed out?
nick and Casey are playing darts on the board that has five regions labeled a, b, c, d, and e in which of the regions is a dart most likely to fall?
A bag contains 16 red coins, 8 blue coins, and 8 green coins. A player wins by pulling a red coin from the bag. Is this game fair?
Player pays a fee, then reaches into a large jar and picks out a ball. The jar contains one ball for each letter of the alphabet. If the players picks out a ball with a vowel on it, the player wins 500 dollars. If the player picks out a ball with a consonant on it, the player wins nothing. What fee should be charged to play this game in order for it to be considered a fair game?
Suppose that nine children are sitting in a row. When the music starts, they get up and run around the row of chairs. When the music stops they each sit in an empty chair. In how many ways can it happen that none of them are sitting in the original chair that they occupied at the start of the game? Use an approximation for your answer and round it to the nearest whole number.