Questions from Essentials of Statistics


Q: A success, s, in Bernoulli trials is often derived from

A success, s, in Bernoulli trials is often derived from a collection of outcomes. For example, an American roulette wheel consists of 38 numbers, of which 18 are red, 18 are black, and 2 are green. Wh...

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Q: Refer to the discussion on the binomial approximation to the hypergeometric distribution

Refer to the discussion on the binomial approximation to the hypergeometric distribution. a. If sampling is with replacement, explain why the trials are independent and the success probability remains...

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Q: Following is a gender frequency distribution for students in Professor Weiss’s introductory

Following is a gender frequency distribution for students in Professor Weiss’s introductory statistics class. Two students are selected at random. Find the probability that both students are male if t...

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Q: In this exercise, we discuss the hypergeometric distribution in more detail

In this exercise, we discuss the hypergeometric distribution in more detail. When sampling is done without replacement from a finite population, the hyper geometric distribution is the exact probabili...

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Q: In this exercise, we discuss the geometric distribution, the probability

In this exercise, we discuss the geometric distribution, the probability distribution for the number of trials until the first success in Bernoulli trials. The geometric probability formula is where X...

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Q: The U.S. Census Bureau publishes data on housing units

The U.S. Census Bureau publishes data on housing units in American Housing Survey for the United States. The following table provides a frequency distribution for the number of rooms in U.S. housing u...

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Q: Another important discrete probability distribution is the Poisson distribution, named in

Another important discrete probability distribution is the Poisson distribution, named in honor of the French mathematician and physicist Simeon Poisson (1781–1840). This probability distribution is o...

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Q: Concerning the equal-likelihood model of probability, a.

Concerning the equal-likelihood model of probability, a. what is it? b. how is the probability of an event found?

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Q: In simple random sampling, all samples of a given size are

In simple random sampling, all samples of a given size are equally likely. Is that true in systematic random sampling? Explain your answer.

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Q: Consider the following sample of exam scores, arranged in increasing order

Consider the following sample of exam scores, arranged in increasing order. The sample mean and sample standard deviation of these exam scores are 85 and 16.1, respectively. Modeling your solutions af...

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