Suppose the probability of your favorite sports team winning their next game is 60%, winning the game after that is 70%, andiwinning the game after that is 40%. Each of these winning probabilities is independent of the results of the previous game.What is the probability that your team wins each of its next three games?Name a behavioral probability judgement bias relevant to this situation, and in which direction does it move the judgedprobability relative to the true probability

We have to use independent theory of probability.

Answered: Suppose the probability of your…

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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The research department of a board game company surveyed some shoppers at a local mall. The team asked shoppers how often they read the newspaper, among other questions. Then the team played a memory card game with the shoppers. They recorded how many cards each shopper remembered. 0 times a week 1-2 times a week 1-3 cards 11 4-6 cards 4 15 What is the probability that a randomly selected shopper did not remember 1-3 cards and does not read the newspaper 0 times a week? Simplify any fractions. Submit IXL Practice in the app OPEN
Suppose Alice is deciding whether or not to go to a New York Giants game. Alice's enjoyment and thus decision, depends upon two uncertain events that are out of her control: whether the Giants win and whether it snows. She will be happiest if the Giants win and it does not snow. The newspaper reports a 35% chance for snow and the Giants record suggests a 40% chance of winning. The probability that the Giants lose and it snows is: Select one: O a. 25%. O b. 21%. O C 26%. O d. 95%.
Lando works in Brooklyn and his home is in Newark. He comes to office either by bus or train. If he arrives at office on time or earlier, 90% of the times he comes by train and if he is late, 70% of the times she comes by bus. Lando normally arrives at office on time for 80% of the times. What is the probability that he takes bus normally?
I'm confused as to what distrubution I should use to solve this probability. When tall and colorful plants are crossed with short and colorless plants, four types of plants will result: tall and colorful, tall and colorless, short and colorful, and short and colorless with corresponding probabilities: 0.37, 0.42, 0.11, and 0.10. Ten plants are selected. Find the probability that 5 will be tall and colorful, 2 will be tall and colorless, 2 will be short and colorful, and 1 will be short and colorless.
A recent survey shows that 16% of college students have dogs and 38% have an HBO subscription. Assuming these two events are independent, what is the probability that a randomly selected college student has neither a dog nor HBO?
Richard has just been given a 10-question multiple-choice quiz in his psychology class. Each question has five answers, of which only one is correct. Since he has not attended class recently, he doesn’t know any of the answers. What makes up a trial? What is a success? What is a failure? What are the values of n, p, and q? Assuming Richard guesses on all 10 questions, find the indicated probabilities. What is the probability that he will answer all 10 correctly. What is the probability that he will answer all 10 incorrectly. What is the probability that he will answer at least one of the questions correctly. What is the probability that he will get at most 3 correct? What is the average number(expected value) of questions Richard will answer correctly What is the standard deviation?
Kindly answer it
Suppose we conduct a study about the effect of a certain trait on the recovery of a person from a certain illness. Let the probability that a person recovers from a certain illness be equal to 0.4 and the probability that a person possesses the trait be equal to 0.3. If getting an illness and possessing the trait are independent events, what is the probability that at least 10 out of the 15 survivors possess the trait?
In a marketing research survey, people are interviewed about product usage. One of the questions is about the brand of toothpaste used. If it is known that 14% of the population use brand A and 9% use brand B, what is the probability that a randomly chosen person will be a user of one of the two brands? (Assume that only one brand is used at a given time).
Virtually any process can be improved by use of statistics, including the law. A much publicized case that involved a debate about probability was the Collins case, which began in 1964. An incident of purse snatching in the Los Angeles area led to the arrest of Michael and Janet Collins. At their trial, an "expert" presented the probabilities listed in table below on characteristics possessed by a couple seen running from the crime scene: Characteristics Probability Man with beard 1/10 Blond woman 1/4 1/10 Yellow car Woman with ponytail Man with moustache Interracial couple 1/10 1/3 1/1000 The chance that a couple had all these characteristics together is 1 in 12 million. Because the Collinses had these characteristics, the Collinses must be guilty. Do yo see any problem with this line of reasoning? Hint: The question of interest is not "what is the probability of finding a couple with these characteristics?" because one such couple has been found (the Collinses), the question is "what…
A gas station has three grades of fuel, regular, premium and diesel. Due to problems with the supply chain, the probabilities that the station will run out of any three fuel types in a week are 0.10, 0.16 and 0.24, respectively. These probabilities are statistically independent. Also, if there is a shortage of diesel, the probability of a shortage of premium becomes 0.25. 1. How likely is the station to run out of all three fuels in a given week? 2. What is the probability that if regular runs out, both premium and diesel will also run out? 3. What is the probability that the station will run out of at least one of either premium and diesel? 4. What is the probability that the station will run out of at least 2 of the fuels in a week?

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