Exam 12: Estimation: Comparing Two Populations
Exam 1: What Is Statistics16 Questions
Exam 2: Types of Data, Data Collection and Sampling17 Questions
Exam 3: Graphical Descriptive Methods Nominal Data20 Questions
Exam 4: Graphical Descriptive Techniques Numerical Data64 Questions
Exam 5: Numerical Descriptive Measures150 Questions
Exam 6: Probability112 Questions
Exam 7: Random Variables and Discrete Probability Distributions55 Questions
Exam 8: Continuous Probability Distributions118 Questions
Exam 9: Statistical Inference: Introduction8 Questions
Exam 10: Sampling Distributions68 Questions
Exam 11: Estimation: Describing a Single Population132 Questions
Exam 12: Estimation: Comparing Two Populations23 Questions
Exam 13: Hypothesis Testing: Describing a Single Population130 Questions
Exam 14: Hypothesis Testing: Comparing Two Populations81 Questions
Exam 15: Inference About Population Variances47 Questions
Exam 16: Analysis of Variance125 Questions
Exam 17: Additional Tests for Nominal Data: Chi-Squared Tests116 Questions
Exam 18: Simple Linear Regression and Correlation219 Questions
Exam 19: Multiple Regression121 Questions
Exam 20: Model Building100 Questions
Exam 21: Nonparametric Techniques136 Questions
Exam 22: Statistical Inference: Conclusion106 Questions
Exam 23: Time-Series Analysis and Forecasting146 Questions
Exam 24: Index Numbers27 Questions
Exam 25: Decision Analysis51 Questions
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If two random samples of sizes and are selected independently from two populations with variances and , then the standard error of the sampling distribution of the sample mean difference, , equals: A . B . C D .
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A study is trying to estimate the difference between the annual salaries paid to female and male employees working for the same large company. They take a random sample of 50 females and find that their average annual salary is $75 600 with a variance of $21 250. They take a random sample of 50 males and find that their average annual salary is $78 500 with a variance of $22 500. Find and interpret a 95% confidence interval for the difference in annual salaries for female and male employees of this large company.
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For a matched pairs experiment, find a 90% confidence interval for µD given that sample mean differences is 5, the standard deviation of differences is 3 and the sample sizes are 30.
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