Exam 16: Inference for Regression
Exam 2: Data20 Questions
Exam 3: Surveys and Sampling26 Questions
Exam 4: Displaying and Describing Categorical Data21 Questions
Exam 5: Displaying and Describing Quantitative Data24 Questions
Exam 6: Correlation and Linear Regression36 Questions
Exam 7: Randomness and Probability28 Questions
Exam 8: Random Variables and Probability Models24 Questions
Exam 9: The Normal Distribution21 Questions
Exam 10: Confidence Intervals for Means20 Questions
Exam 11: Confidence Intervals for Proportions28 Questions
Exam 12: Confidence Intervals for Means21 Questions
Exam 13: Testing Hypotheses18 Questions
Exam 14: Comparing Two Groups19 Questions
Exam 15: Inference for Counts: Chi-Square20 Questions
Exam 16: Inference for Regression22 Questions
Exam 17: Understanding Residuals22 Questions
Exam 18: Multiple Regression15 Questions
Exam 19: Data13 Questions
Exam 22: Business Statistics20 Questions
Exam 24: Decision Making and Risk25 Questions
Exam 25: Introduction to Data Mining11 Questions
Exam 26: Exploring and Collecting Data43 Questions
Exam 27: Modeling With Probability20 Questions
Exam 28: Inference for Decision Making25 Questions
Exam 29: Models for Decision Making38 Questions
Exam 30: Selected Topics in Decision Making22 Questions
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Interpret regression output.
-A sales manager was interested in determining if there is a relationship between
College GPA and sales performance among salespeople hired within the last year. A
Sample of recently hired salespeople was selected the number of units each sold last
Month recorded. Based on the regression results shown below, the residual standard
Deviation is The regression equation is
Units Sold
Predictor Coef SE Coef T P Constant -0.484 3.256 -0.15 0.884 GPA 7.423 1.044 7.11 0.000
Free
(Multiple Choice)
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Correct Answer:
C
Interpret confidence and prediction intervals.
-An operations manager was interested in determining if there is a relationship between
The amount of training received by production line workers and the time it takes for them
To trouble shoot a process problem. A sample of recently trained line workers was
Selected. The number of hours of training time received and the time it took (in minutes)
For them to trouble shoot their last process problem were captured. The estimated
Regression equation fit to the data was found to be significant at α = 0.05. The 95%
Prediction interval for trouble shooting time with 8 hours of training was determined to
Be 12.822 to 19.261. The correct interpretation is 19.261 minutes.
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(Multiple Choice)
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Correct Answer:
A
Write the null and alternative hypothesis.
Free
(Essay)
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Correct Answer:
H0 : There is no association between GPA and sales performance.
HA : There is an association between GPA and sales performance.
Is there a significant relationship between time it takes to trouble shoot the process
(minutes) and training received (use α = .05)? Give the appropriate test statistic,
associated P-value and conclusion.
(Essay)
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Predict the trouble shooting time for a line worker who received 8 hours of training.
(Essay)
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Interpret a confidence interval for the slope of a regression equation.
-A researcher decides to investigate his students' suspicions that longer essays receive
Better scores on the SAT exam. He gathers data on the length of essays (number of lines)
And the SAT scores received for a sample of students enrolled at his university. Based on
His regression results, the 95% confidence interval for the slope of the regression equation
Is -0.88 to 1.34. At α = 0.05, we can say
(Multiple Choice)
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Are the assumptions / conditions for regression and inference satisfied? Explain.
(Essay)
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Create a confidence interval for the slope of a regression equation.
-An operations manager was interested in determining if there is a relationship between
The amount of training received by production line workers and the time it takes for them
To trouble shoot a process problem. A sample of 15 recently trained line workers was
Selected. The number of hours of training time received and the time it took (in minutes)
For them to trouble shoot their last process problem were captured. The regression output
Is shown below. The 95% confidence interval for the slope of the regression equation is The regression equation is
Trouble Shooting Training
Predictor Coef SE Coef T P Constant 30.729 1.023 30.03 0.000 Training -1.8360 0.1376 -13.35 0.000
(Multiple Choice)
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Is there a significant relationship between sales performance (units sold per month)
and college GPA (use α = .05)? Give the appropriate test statistic, associated P-value and
conclusion.
(Essay)
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Check assumptions / conditions for inferences in regression.
-Based on the plot of residuals versus fitted values below, we can say that 

(Multiple Choice)
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Are the assumptions / conditions for regression and inference satisfied? Explain.
(Essay)
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Test for association.
-As the carbon content in steel increases, its ductility tends to decrease. A researcher at
A steel company measures carbon content and ductility for a sample of 15 types of steel
Resulting in a correlation of -0.640. The calculated value of the t-statistic to test for a
Significant association between carbon content and ductility is
(Multiple Choice)
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Interpret regression output.
-A sales manager was interested in determining if there is a relationship between
College GPA and sales performance among salespeople hired within the last year. A
Sample of recently hired salespeople was selected the number of units each sold last
Month recorded. Based on the regression results shown below, the percentage of
Variability in sales performance (units sold per month) accounted for by college GPA is The regression equation is
Units Sold
Predictor Coef SE Coef T P Constant -0.484 3.256 -0.15 0.884 GPA 7.423 1.044 7.11 0.000
(Multiple Choice)
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Check assumptions / conditions for inferences in regression.
-Based on the plot of residuals versus fitted values below, we can say that 

(Multiple Choice)
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Create a confidence interval for the slope of a regression equation.
-As the carbon content in steel increases, its ductility tends to decrease. A researcher at
A steel company measures carbon content and ductility for a sample of 15 types of steel.
Based on these data he obtained the following regression results. The regression equation is
Ductility Carbon Content
Predictor Coef SE Coef T P Constant 7.671 1.507 5.09 0.000 Carbon Content -3.296 1.097 -3.01 0.010
The 95% confidence interval for the slope of the regression equation is
(Multiple Choice)
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Check assumptions / conditions for inferences in regression.
-An operations manager was interested in determining if there is a relationship between
The amount of training received by production line workers and the time it takes for them
To trouble shoot a process problem. A sample of recently trained line workers was
Selected. The number of hours of training time received and the time it took (in minutes)
For them to trouble shoot their last process problem were captured. A regression equation
Was fit to the data and the following histogram of residuals obtained. Based on this
Histogram we can say 

(Multiple Choice)
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Predict the units sold per month for a new hire whose college GPA is 3.00.
(Essay)
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What percentage of the variability in sales performance (units sold per month) can be
accounted for by college GPA?
(Essay)
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The confidence interval and prediction interval for trouble shooting time with 8 hours
of training are shown below. Interpret both intervals in this context. 95\% CI 95\% PI (15.180,16.903) (12.822,19.261)
(Essay)
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Check assumptions / conditions for inferences in regression.
-An operations manager was interested in determining if there is a relationship between
The amount of training received by production line workers and the time it takes for them
To trouble shoot a process problem. A sample of recently trained line workers was
Selected. The number of hours of training time received and the time it took (in minutes)
For them to trouble shoot their last process problem were captured. A regression equation
Was fit to the data and the following residual plot obtained. Based on this plot, we can
Say 

(Multiple Choice)
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