Exam 8: Sampling Methods and the Central Umit Theorem
Exam 1: What Is Statistics79 Questions
Exam 2: Describing Data: Frequencydistributions and Graphic Presentation100 Questions
Exam 3: Describing Data: Numerical Measures214 Questions
Exam 4: Describing Data: Displaying and Exploring Pata138 Questions
Exam 5: A Sulvey of Probability Concepts121 Questions
Exam 6: Discrete Probability Distributions145 Questions
Exam 7: Continuous Probabilitydistributions79 Questions
Exam 8: Sampling Methods and the Central Umit Theorem134 Questions
Exam 9: Estimation and Confidence Intervals140 Questions
Exam 10: One-Sample Tests of Hypothesis111 Questions
Exam 11: Two Sample Tests of Hypothesis103 Questions
Exam 12: Analysis of Variance173 Questions
Exam 13: Linear Regression and Correlation132 Questions
Exam 14: Multiple Regression and Correlation Analysis126 Questions
Exam 15: Chi-Square Applications94 Questions
Exam 16: Decision Making and Payoff Tables in Investment Scenarios151 Questions
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A survey of 144 retail stores revealed that the average price of a DVD was $375 with a standard
Error of $20. If 90% and 95% confidence intervals were developed to estimate the true cost of the
DVD, what similarities would they have?
(Multiple Choice)
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The following summarizes the amount of snowfall in Ontario over the past number of years.
Determine a 95% confidence interval for the average annual snowfall.

(Multiple Choice)
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College X is concerned about their employees making use of their email for non-business purposes.
A random sample of 400 e-mails discovered 60 messages that were not business related. The 90%
Confidence interval for the population proportion is:
(Multiple Choice)
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College X is concerned about their employees making use of their email for non-business purposes.
A random sample of 400 e-mails discovered 70 messages that were not business related. The 95%
Confidence interval for the population proportion is:
(Multiple Choice)
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A group of statistics students decided to conduct a survey at their university to find the average
(mean) amount of time students spent studying per week. Assuming a standard deviation of 6
Hours, what is the required sample size if the error is to be less than ½ hour with a 95% level of
Confidence?
(Multiple Choice)
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A student wanted to quickly construct a 95% confidence interval for the average age of students in
Her statistics class. She randomly selected 9 students. Their average age was 19.1 years with a
Standard deviation of 1.5 years. What is the best point estimate for the population mean?
(Multiple Choice)
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(i. Reasoning from a sample or small group to the entire group or population is called statistical
Inference.
(ii. A 95 percent confidence interval implies that about 95 out of 100 similarly constructed intervals
Will include the parameter being estimated.
(iii) For a sampling distribution of the means, 95% percent of the means would be between ± 1.96
Standard deviations.
(Multiple Choice)
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The Kennel Club wants to estimate the proportion of children that have a dog as a pet. Assume a
95% level of confidence and that the club estimates that 30% of the children have a dog as a pet. If
The club wants the estimate to be within 3% of the population proportion, how many children would
They need to contact?
(Multiple Choice)
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i. The test statistic t has n-1 degrees of freedom.
ii. All t distributions have the same mean of zero and a standard deviation of 1.
iii. The t distribution is more spread out and flatter at the center than is the standard normal
Distribution. However, as the sample size increases, the t distribution curve approaches the
Standard normal distribution.
(Multiple Choice)
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The manager of the college cafeteria wants to estimate the mean amount spent per customer per
Purchase. A sample of 10 customers revealed the following amounts spent:
Find the 99 percent confidence limits for the mean amount spent.
Sample mean = $4.53, s = $1.00

(Multiple Choice)
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The following summarizes the amount of snowfall in Ontario over the past number of years.
Determine a 98% confidence interval for the average annual snowfall.

(Multiple Choice)
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(34)
The mean weight of trucks traveling on a particular section of Highway 401 is not known. A
Provincial highway inspector needs an estimate of the mean. He selects a random sample of 49
Trucks passing the weighing station and finds the mean is 15.8 tons, with a standard deviation of the
Sample of 3.8 tons. What is the 95 percent interval for the population mean?
(Multiple Choice)
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Recently, a university surveyed recent graduates of the English Department for their starting
Salaries. Four hundred graduates returned the survey. The average salary was $55,000 with a
Standard deviation of $2,500.
What is the best point estimate of the population mean?
(Multiple Choice)
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A statistics professor wishes to estimate the average mark on a term test for a course that has
Multiple sections and many students. A survey of some of the students registered for the course
Reveals the following results:
The student from the course wonders whether the population mean could have been 75 or 80.

(Multiple Choice)
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College X is concerned about their employees making use of their email for non-business purposes.
You have been approached to assist in this matter. College X decides on a 99% confidence level
And state that the estimation proportion must be within 2 percent of the population proportion. A
Pilot survey reveals that 8 out of 50 emails sampled were not for business purposes. How many
Emails should be surveyed to meet your requirements?
(Multiple Choice)
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If 2,000 card-carrying members of a political party were randomly sampled, and 1,600 said they
Wanted a change in leadership, what is the 95% confidence interval for the true population
Percentage for all of the card-carrying members of the party who wanted a change in leadership?
(Multiple Choice)
4.9/5
(36)
A statistics professor wishes to estimate the average mark on a term test for a course that has
Multiple sections and many students. A survey of some of the students registered for the course
Reveals the following results:
Determine a 98% confidence interval for the term test results.

(Multiple Choice)
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