Q6. Here, Man-City's record of last 6 games against the following opponents -OpponentSouthamptonChelseaStadiumSaint Mary'sEtihadOld-TraffordEtihadStamfordWindStrongWeakWeatherSunnyCloudySunnyCloudyRainyWinYesYesNew-CastleStrongWeakWeakYesChelseaYesChelseaYesBridgeEtihadNew-CastleCloudyStrongYesNow, if the opponent is Chelsea, Stadium is Etihad, the weather is cloudy and wind isstrong then Find whether Man-City win or lose? Calculate the probabilities using NaiveBayes Rule.

Given the Man-City's record of last 6 games against the following opponents as Opponent…

Answered: Q6. Here, Man-City's record of last 6…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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There are 6 numbered balls in a bag. Each ball has a distinct number and the numbers are in {1,2, 3, 4,5, 6}. Student A takes a ball from the bag randomly and records the number on the selected ball. The ball is taken without replacement. Student B then takes a ball from the bag randomly and records the number on his/her selected ball. Let X1 denote the number recorded by student A and X2 be the number recorded by student B. What's the probability of X1 > X2?
How many ways are there to distribute A x Bx C blue balls to 4 people Muslum, Orhan, Ferdi, and Bergen if Ferdi and Bergen together get no more than A + B and Orhan gets at least 2
Suppose there is a bowl of 22 Hershey's Miniatures candy bars on the table containing 3 Mr. Goodbars (G), 8 Krackel bars (K), and 11 Hershey chocolate bars (H). Someone already ate all the Special Dark chocolate bars since dark chocolate is good for you. You are golng to grab 5 bars, without replacement. (Who'd want to replace them? We'd still eat 'em). Setup and calculate each probability below. Express your answer in decimal form, including as many decimal places as your calculator will give you. P(all 5 are Hershey chocolate bars): Set up: Result: P(3 are Mr. Goodbars, and 2 are Krackel bars): Set up: Result: P(3 are Krackel bars, and 2 are Hershey chocolate bars): Result: Set up: P(nane of the 5 bars are Hershey chocolate bars): Besult Set up:
Suppose you are dealt a 5-card poker hand and your first 2 cards are both twos. How many ways are there to complete your hand such that you end up with no better than a 3 of-a-kind?
Buu has 6 different types (named 1 to 6) of chocolates (in large quantity). Now he plays a game to eat those chocolates. He throws a die (of six sides, non-biased, if the die shows 1, he eats chocolate 1. If the die shows 2, he eats chocolate 2 and so on. Now let X be the number of chocolates of type 1 are eaten and Y be the number of chocolates of type 2 are eaten. What is joint PMF of X and Y ?(Total number of times he roll the die is 4.)
In an animal shelter, 100 cats and 50 dogs are being accommodated. Table below shows age group of the cats and dogs а. Dogs Cats Total Old 40 70 110 Young 10 30 40 Total 50 100 150 b. In a smaller animal shelter, 12 cats and 5 dogs are being accommodated. Table below shows age group of the cats and dogs. Dogs Cats Total Old 4 7 11 Young 1 5 6 Total 12 17 Why are there more old animals in shelters than young ones?
A bagel shop has a selection of 8 different kinds of bagels (at least 10 of each). (.1) How many different selections of 10 bagels can be made? ( .2) If garlic is one kind of available bagel and onion is another, how many different selections of 10 bagels can you make so that you have at least 3 onion bagels and exactly 2 garlic bagels?
37. How many different elements does A x B have if A has m elements and B has n elements?
Suppose that A E Mmxn(R) is a matrix of user ratings of various movies (on a scale of 1 to 5). Suppose we have computed the SVD of А, and decided to keep the 10 largest singular values as the most important determining factors for a user's choice of movie. Suppose also that a new user has joined the movie subscription service, and has rated some, but not all, of the movies. To predict how this new user will rate other movies (and thus, to determine which ones to recommend), all movies the user has not watched are assigned the average rating for that movie given by all users to form a new matrix A' E M(m+1)xn(R), and the rank-10 approximation of A' is computed from its SVD. The values in the approximation to A' are taken as the predicted ratings for the new user. Given this procedure, which of the following conclusions is most correct?
Buu has 6 different types (named 1 to 6) of chocolates (in large quantity). Now he plays a game to eat those chocolates. He throws a die (of six sides, non-biased, if the die shows 1, he eats chocolate 1. If the die shows 2, he eats chocolate 2 and so on. Now let X be the number of chocolates of type 1 are eaten and Y be the number of chocolates of type 2 are eaten. What is joint PMF of X and Y?
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.
Two players play a game with the following rules: Player 1 puts on a blindfold while player two throws a die. The number that he gets is put aside as the "Target value". Then player two throws another die three times while giving player 1 information on weather he gets a lesser number than the target, equal to the target or greater than the target. Imagine that you are player one and you are handed the information that player two got [Lesser, equal, greater]. Deduce the probabilities of each possible target given the information.

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