Exam 7: Random Variables and Discrete Probability Distributions
Exam 1: What Is Statistics43 Questions
Exam 2: Graphical Descriptive Techniques I93 Questions
Exam 3: Graphical Descriptive Techniques II140 Questions
Exam 4: Numerical Descriptive Techniques316 Questions
Exam 5: Data Collection and Sampling82 Questions
Exam 6: Probability237 Questions
Exam 7: Random Variables and Discrete Probability Distributions277 Questions
Exam 8: Continuous Probability Distributions215 Questions
Exam 9: Sampling Distributions154 Questions
Exam 10: Introduction to Estimation152 Questions
Exam 11: Introduction to Hypothesis Testing187 Questions
Exam 12: Inference About a Population149 Questions
Exam 13: Inference About Comparing Two Populations168 Questions
Exam 14: Analysis of Variance157 Questions
Exam 15: Chi-Squared Tests Optional175 Questions
Exam 16: Simple Linear Regression and Correlation301 Questions
Exam 17: Multiple Regression158 Questions
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NARRBEGIN: Mobile Phones Sales
Mobile Phones Sales
After analyzing sales data, the owner of a Mobile Phone store produced the following joint probability distribution of the number of iPhones (X) and Blackberries (Y) sold daily. X 1 1 0.4 0.1 2 0.3 0.2 NARREND
-{Mobile Phones Sales Narrative} Find the marginal probability distribution of the number of Blackberries sold daily.
(Essay)
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NARRBEGIN: Mobile Phones Sales
Mobile Phones Sales
After analyzing sales data, the owner of a Mobile Phone store produced the following joint probability distribution of the number of iPhones (X) and Blackberries (Y) sold daily. X 1 1 0.4 0.1 2 0.3 0.2 NARREND
-{Mobile Phones Sales Narrative} Calculate E(X + Y) directly by using the probability distribution of X + Y.
(Short Answer)
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NARRBEGIN: Unsafe Levels of Radioact
Unsafe Levels of Radioactivity
The number of incidents at a nuclear power plant has a Poisson distribution with a mean of 6 incidents per year.NARREND
-{Unsafe Levels of Radioactivity Narrative} Find the probability that there will be at least 3 incidents in a year.
(Short Answer)
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The Sutton police department must write, on average, 6 tickets a day to keep department revenues at budgeted levels. Suppose the number of tickets written per day follows a Poisson distribution with a mean of 6.5 tickets per day. Interpret the value of the mean.
(Multiple Choice)
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NARRBEGIN: Elizabeth's Portfolio
Elizabeth's Portfolio
Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively.NARREND
-{Elizabeth's Portfolio Narrative} Find the expected mean of the portfolio.
(Essay)
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If X and Y are independent random variables, which of the following identities is false?
(Multiple Choice)
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In Poisson experiment, the probability of more than one success in an interval approaches ____________________ as the interval becomes smaller.
(Short Answer)
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The variance of a binomial distribution for which n = 50 and p = 0.20 is 8.0.
(True/False)
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A random variable is a function or rule that assigns a number to each outcome of an experiment.
(True/False)
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The covariance between two investments of a portfolio is equal to the sum of the variances of the investments.
(True/False)
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NARRBEGIN: Number of Birds
Number of Birds
Alana and Eva are sisters. Let X denote the number of birds that Alana may have in the next two years, and let Y denote the number of birds Eva may have during the same period. The marginal probability distributions of X and Y are shown below. 0 1 2 ( ) 0.5 0.3 0.2 y 0 1 2 ( ) 0.4 0.5 0.1 NARREND
-{Number of Birds Narrative} Verify that E(XY) = E(X)E(Y). Did you expect this result? Why?
(Essay)
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NARRBEGIN: Number of Birds
Number of Birds
Alana and Eva are sisters. Let X denote the number of birds that Alana may have in the next two years, and let Y denote the number of birds Eva may have during the same period. The marginal probability distributions of X and Y are shown below. 0 1 2 ( ) 0.5 0.3 0.2 y 0 1 2 ( ) 0.4 0.5 0.1 NARREND
-{Number of Birds Narrative} Compute the mean and variance of Y.
(Essay)
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An auto insurance company evaluates many numerical variables about a person before deciding on an appropriate rate for automobile insurance. The number of claims a person has made in the last 3 years is an example of a(n) ____________________ random variable.
(Short Answer)
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(75)
NARRBEGIN: Shopping Outlet
Shopping Outlet
A shopping outlet estimates the probability distribution of the number of stores shoppers actually enter as shown in the table below. 0 1 2 3 4 ( ) 0.05 0.35 0.25 \square.20 0.15 NARREND
-{Shopping Outlet Narrative} Calculate the expected value of Y directly from the probability distribution of Y.
(Short Answer)
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If X and Y are any random variables with COV(X, Y) = 0.25, , and , then the coefficient of correlation is
(Multiple Choice)
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NARRBEGIN: Mobile Phones Sales
Mobile Phones Sales
After analyzing sales data, the owner of a Mobile Phone store produced the following joint probability distribution of the number of iPhones (X) and Blackberries (Y) sold daily. X 1 1 0.4 0.1 2 0.3 0.2 NARREND
-{Mobile Phones Sales Narrative} Find the probability distribution of X + Y.
(Essay)
4.9/5
(74)
NARRBEGIN: Number of Birds
Number of Birds
Alana and Eva are sisters. Let X denote the number of birds that Alana may have in the next two years, and let Y denote the number of birds Eva may have during the same period. The marginal probability distributions of X and Y are shown below. 0 1 2 ( ) 0.5 0.3 0.2 y 0 1 2 ( ) 0.4 0.5 0.1 NARREND
-{Number of Birds Narrative} Compute the covariance between X and Y.
(Essay)
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NARRBEGIN: Number of Horses
Number of Horses
The random variable X represents the number of horses per family in a rural area in Iowa, with the probability distribution: p(x) = 0.05x, x = 2, 3, 4, 5, or 6.NARREND
-Determine which of the following are not valid probability distributions, and explain why not.
a.x
0
1
2
3
p(x)
0.15
0.25
0.35
0.45
b.x
2
3
4
5
p(x)
-0.10
0.40
0.50
0.25
c.x
-2
-1
0
1
2
p(x)
0.10
0.20
0.40
0.20
0.10
(Essay)
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(87)
NARRBEGIN: Sports Fans
Sports Fans
Suppose that past history shows that 5% of college students are sports fans. A sample of 10 students is to be selected.NARREND
-{Sports Fans Narrative} A sample of 100 students is to be selected. What is the average number that you would expect to sports fan?
(Short Answer)
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