Exam 8: Probability Distributions

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According to Chebyshev's theorem, the probability that a random variable will take on a value within two standard deviations of the mean is _______ 3/43 / 4 .

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at least

Among 18 job applicants, six are actually qualified to do the job. Assume seven applicants are randomly selected to be hired.} -Find the mean in the situation above.

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hypergeometric distribution a=6, b=12,n=7\mathrm{a}=6, \mathrm{~b}=12, \mathrm{n}=7
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The mean of a probability distribution is always a value that can be obtained by the random variable.

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The generalization of the binomial distribution when there are _______ outcomes is called the multinomial distribution.

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To calculate the probability of obtaining three aces in eight draws of a card with replacement from an ordinary deck, we would use the

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To determine the mean of a binomial distribution, it is necessary to know the number of successes involved in the problem.

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The number of monthly breakdowns of a conveyor belt at a local factory is a random variable having the Poisson distribution with λ=2.8\lambda=2.8 . -Find the probability that the conveyor belt will function for a month with one breakdown. Round to the nearest thousandth.

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The editor of a particular women's magazine claims that the magazine is read by 60%60 \% of the female students on a college campus. -If the above claim is true, find the probability that in a random sample of 10 female students more than two read the magazine.

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If a distribution is known to be binomial, the most convenient formula that can be used to calculate the mean is μ=xp(x)\mu=\sum \mathrm{xp}(\mathrm{x}) .

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It has been found that 40%40 \% of the employees who complete a sequence of executive seminars go on to become vice presidents. Assume that 10 graduates of the program are randomly selected. -In the situation above, find the probability that from two to four become vice presidents.

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To calculate the probability of obtaining three aces in eight draws of a card without replacement, the required distribution is the

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The daily number of people who examine cars in a particular automobile showroom is a random variable with μ=80\mu=80 and σ=6\sigma=6 . -According to Chebyshev's theorem, with what probability can we claim that between 68 and 92 people will look at cars in the showroom on a particular day?

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Problems that involve the binomial distribution always assume that (1) _______, (2) _______, and (3) _______ .

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The editor of a particular women's magazine claims that the magazine is read by 60%60 \% of the female students on a college campus. -If the above claim is true, find the probability that in a random sample of 10 female students exactly six read the magazine.

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The probabilities that a customer entering a particular bookstore buys 0, 1, 2, 3, 4, or 5 books are 0.30, 0.20, 0.20, 0.15, 0.10, and 0.05 respectively. -For the probability distribution above, find the mean.

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Which of the following formulas, when applicable, gives exact answers to probability questions involving the binomial distribution?

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In the hypergeometric distribution formula, the total number of trials is given by _______.

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One application of the Poisson distribution formula is always the answer to what kind of question?

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Among 18 job applicants, six are actually qualified to do the job. Assume seven applicants are randomly selected to be hired.} -Find the probability that in this sample from two to four applicants are qualified.

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The sum of all the values of a probability distribution must be equal to _______.

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