Exam 6: Discrete Probability Distributions
Exam 1: What Is Statistics79 Questions
Exam 2: Describing Data: Frequency Tables, Frequency Distributions, and Graphic Presentation129 Questions
Exam 3: Describing Data: Numerical Measures117 Questions
Exam 4: Describing Data: Displaying and Exploring Data92 Questions
Exam 5: A Survey of Probability Concepts121 Questions
Exam 6: Discrete Probability Distributions114 Questions
Exam 7: Continuous Probability Distributions100 Questions
Exam 8: Sampling Methods and the Central Limit Theorem114 Questions
Exam 9: Estimation and Confidence Intervals114 Questions
Exam 10: One-Sample Tests of Hypothesis129 Questions
Exam 11: Two-Sample Tests of Hypothesis122 Questions
Exam 12: Analysis of Variance92 Questions
Exam 13: Correlation and Linear Regression130 Questions
Exam 14: Multiple Regression Analysis122 Questions
Exam 15: Nonparametric Methods: Goodness-Of-Fit Tests128 Questions
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For the following distribution:
What is the variance of the distribution?

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(Multiple Choice)
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Correct Answer:
B
For any probability distribution, the mean is calculated as a weighted mean. The weights are the ______________.
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Probabilities
A company is studying the number of daily debit card purchases. There were 20 purchases and the probability of a debit card purchase is 0.5. What is the standard deviation of the number of debit card purchases?
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(Short Answer)
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Correct Answer:
2.24
The arrival of customers at a service desk follows a Poisson distribution. If they arrive at a rate of four every five minutes, what is the probability that more than four customers arrive in a five-minute period?
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A tennis match requires that a player win three of five sets to win the match. If a player wins the first two sets, what is the probability that the player wins the match, assuming that each player is equally likely to win each set?
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What must you know to develop a binomial probability distribution?
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The following is a binomial probability distribution with n = 3 and π = 0.20.
The variance of the distribution is _________.

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David's gasoline station offers 4 cents off per gallon if the customer pays in cash and does not use a credit card. Past evidence indicates that 40% of all customers pay in cash. During a one-hour period, 15 customers buy gasoline at this station. This situation is an example of what type of discrete probability distribution?
(Multiple Choice)
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On a very hot summer day, 5% of the production employees at Midland States Steel are absent from work. The production employees are randomly selected for a special in-depth study on absenteeism. What is the probability of randomly selecting 10 production employees on a hot summer day and finding that none of them are absent?
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A listing of all possible outcomes of an experiment and their corresponding probabilities of occurrence is called a ____________.
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A random variable with a Poisson distribution has one of _______ mutually exclusive values.
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Which one of the following is NOT a condition of the binomial distribution?
(Multiple Choice)
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Elly's Hotdog Emporium is famous for its chilidogs. Elly's latest sales indicate that 30% of the customers order their chilidogs with hot peppers. Suppose 15 customers are selected at random. What is the probability that exactly 10 customers will ask for hot peppers?
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In a Poisson distribution, the probability of success may vary from trial to trial.
(True/False)
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To construct a binomial probability distribution, the mean must be known.
(True/False)
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If n = 900 and π = ⅓, the variance of this binomial distribution is ______.
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When observing a checkout line at a food store, the average number of people served is 15 per hour. Using the Poisson distribution, what is the standard deviation of the number of people served in an hour?
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Chances are 50-50 that a newborn baby will be a girl. For families with five children, what is the probability that all the children are girls?
(Multiple Choice)
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Sweetwater & Associates write weekend trip insurance at a very nominal charge. Records show that the probability that a motorist will have an accident during the weekend and file a claim is 0.0005. Suppose they wrote 400 policies for the coming weekend, what is the probability that exactly two claims will be filed?
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