In the game of Bingo, a number is selected at random. If it is a number between 1 and 15, then the letter "B" has been chosen. If it is a number between 16 and 30 ,then the letter "I" has been chosen. Similarly, if it is a number between 31 and 45, 46 and 60, or 61 and 75, then the letter " N" , "G", or "O" have been chosen respectively, Find the probability that either a "G", an even number, or a multiple of 3 is selected as the first number in Bingo.
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3. In the game of Bingo, a number is selected at random. If it is a...
When playing bingo, 125 balls are placed in a bin and balls are selected at random, Each ball is marked with a letter and number as indicated in the chart below, For example, there are balls marked B1, B2, up to B25: 126, 127, up to 150; and so on. Assume one bingo ball is selected at random N G 1-25 26-50 51-75 76-100 101- 125 What are the odds in favor of it having the letters G, O, or...
SIMPLE: PSEUDOCODE FOR THE CODE BELOW Bingo.java package bingo; import java.util.Scanner; import java.util.Random; public class Bingo { public static BingoCard gameCard; public static int totalGamesWon = 0; public static void main(String[] args) { //Use do-while loop to do the following: //1. instantiate a gameCard //2. call the method playGame() //3. call the method determineWinner() //4. Ask user if they wish to play again? (1 = yes; 2 = no)...
52,58.6,86,86.5,91,96,96,98,100,105,109 1-What is the probability that a randomly selected number among these data is between 95 and 100 exclusive of the ends? 2-What is the probability that a randomly chosen number among these data points is not a multiple of 4? 3-What is the probability that a randomly chosen number among these data points is an even number given that it is a multiple of 4?
Overview In this exercise you are going to recreate the classic game of hangman. Your program will randomly pick from a pool of words for the user who will guess letters in order to figure out the word. The user will have a limited number of wrong guesses to complete the puzzle or lose the round. Though if the user answers before running out of wrong answers, they win. Requirements Rules The program will use 10 to 15 words as...
A real number is to be selected at random from the interval [-5, 5]. There is a probability of 0.7 that the result will fall in the range [-5, -1], and all numbers from that interval have the same relative likelihood. Each number in the range (-1, 3) has twice the relative likelihood as each number in the range [3, 5]. a. Plot the PDF and CDF of the random variable described by this probability distribution. b. Find the probability...
Let the random variable X be the number of goals scored in a
soccer game, and assume it follows Poisson distribution with
parameter λ = 2,t = 1, i.e. X~Poisson(λ = 2,t = 1).
Recall that the PMF of the Poisson distribution is P(Xx)- at-, x = 0,1,2, a) Determine the probability that no goals are scored in the game. b) Determine the probability that at least 3 goals are scored in the game. c) Consider the event that the...
How many three-letter "words" can be made from 6 letters "FGHIJK" if repetition of letters (a) is allowed? An access code consists of 1 letter of the alphabet followed by 6 digits. (Digits are 0, 1, 2, 3, 4, 5, 6, 7, 8, 9.) How many different access codes are possible? A jar contains 9 red marbles, numbered 1 to 9, and 12 blue marbles numbered 1 to 12. a) A marble is chosen at random. If you're told the...
C++ Hangman (game) In this project, you are required to implement a program that can play the hangman game with the user. The hangman game is described in https://en.wikipedia.org/wiki/Hangman_(game) . Your program should support the following functionality: - Randomly select a word from a dictionary -- this dictionary should be stored in an ASCII text file (the format is up to you). The program then provides the information about the number of letters in this word for the user to...
question1: A company randomly generates 5-digit passwords for its clients. Each contains 3 unique numbers chosen from {0, 1, ..., 5} & 2 unique letters from {A, ..., G}. Determine the probability that Sally receives a password containing the letters B & E (in either order) & the numbers 2, 4, 5 (in any order). question2: With probability = .25 , two switches are selected without replacement from box A, & with probability = .75 , two switches are selected...