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Assignment 5 Correlation, Causation, and Prediction
Statistical calculations focus on analyzing and interpreting
scatterplots, creating a scatterplot using statistical software,
performing simple regression and correlational analyses, and
inferring population characteristics from samples. The world is,
to say the least, a complicated place. By using statistics that
show us how elements in it are related, we may simplify the
manageability of the world and perhaps even be able to predict
some future outcomes. In this activity, you will be helped to
understand the relationship of correlation causation and
prediction.
Activity Resources
· Bennett, J. O., Briggs, W. L., & Triola, M. F. (2014).,
Chapters 7 and 8
________________________________________
Chapter Practice Questions
After you complete the textbook readings, check your
understanding of the main concepts by reviewing the chapter
review questions in the attached PowerPoint files. Be sure to
revisit appropriate sections of the textbook if you find that you
need more review. While these questions are not a graded part
of this activity, they are important because they will help you
monitor your learning as you progress through the course.
· Chapter 7 PowerPoint.ppt
· Chapter 8 PowerPoint.ppt
________________________________________
Main Task: Complete Application Questions and Problems
Download Data File 4 and complete the problems and questions
as presented. Show your work (either your hand calculations or
your statistical program output). You may either scan your
handwritten work and submit it as a low-resolution graphic,
type your answers directly into the document, or cut and paste
your work into a Word file. Be sure to name the file using the
proper NCU naming conventions before its submittal.
Support your paper with a minimum of three (3) scholarly
resources. In addition to these specified resources, other
appropriate scholarly resources, including older articles, may be
included.
Length: 5-7 pages not including title and reference pages, may
include spreadsheets
Your response should demonstrate thoughtful consideration of
the ideas and concepts that are presented in the course and
provide new thoughts and insights relating directly to this topic.
Your response should reflect scholarly writing and current APA
standards where appropriate. Be sure to adhere to Northcentral
University's Academic Integrity Policy.
Submit your document in the Course Work area below the
Activity screen.
Learning Outcomes: 7, 8
Data File 4
Show all your work
Chapter Seven
Problem 1) Look at the scatterplot below. Does it demonstrate
a positive or negative correlation? Why?
Are there any outliers? What are they?
Problem 2) Look at the scatterplot below. Does it demonstrate
a positive or negative correlation? Why?
Are there any outliers? What are they?
Problem 3) The following data come from your book, problem
26 on page 298. Here is the data:
Mean daily calories
Infant Mortality Rate (per 1,000 births)
1523
154
3495
6
1941
114
2678
24
1610
107
3443
6
1640
153
3362
7
3429
44
2671 7
a) For the above data construct a scatterplot using SPSS or
Excel (Follow instructions on page 324 of your textbook).
What does the scatterplot show? Can you determine a type of
relationship? Are there any outliers that you can see?
b) Using the same data conduct a correlation analysis using
SPSS or Excel. What is the correlation coefficient? Is it a
strong, moderate or weak correlation? Is the correlation
significant or not? If it is what does that mean?
Problem 4)
Bill is doing a project for you in the marketing department. In
conducting his analysis regarding consumer behavior and a new
product that has come out, he tells you the correlation between
these two variables is 1.09. What is your response to this
analysis?
Problem 5)
Judy has conducted an analysis for her supervisor. The result
she obtained was a correlation coefficient that was negative
0.86. Judy is confused by this number and feels that because it
is negative and not positive, is means that it is bad. You are her
supervisor. How would you clarify this result for Judy
regarding the meaning of the correlation?
Problem 6)
Explain the statement, “correlation does not imply causality.”
Problem 7)
Using the best-fit line below for prediction, answer the
following questions:
a) What would you predict the price of Product X in volume of
150 to be (approximately)?
b) What would you predict the price of Product X in volume of
100 to be (approximately)?
Problem 8)
You are interested in finding out if a student’s ACT score is a
good predictor of his or her final college grade point average
(GPA). You have obtained the following data and are going to
conduct a regression analysis. Follow the instructions on page
324 of your textbook to conduct this analysis:
ACT
GPA
22.0
3.0
32.0
3.78
33.0
3.68
21.0
2.94
27.0
3.38
25.0
3.21
30.0
3.65
a) What is the R? What type of relationship does it indicate
(strong/weak; positive/negative)?
b) Go to the coefficients readout. The constant is the intercept.
Under that is the ACT and that is the slope. Using the straight
line formula of Y = mx + b, which you will find on page 313,
you will now predict some future GPA scores: In the formula
(m) is the slope; (x) is the variable that you are looking to use
as a predictor; and (b) is the intercept. Predict GPA from the
following ACT scores using the regression equation/straight
line formula (show all your work):
1) 20
2) 25
3) 34
Chapter Eight
Show all your work
Problem 1)
A sample of nine students is selected from among the students
taking a particular exam. The nine students were asked how
much time they had spent studying for the exam and the
responses (in hours) were as follows:
18, 7, 10, 13 12, 16, 5, 20, 21
Estimate the mean study time of all students taking the exam.
Round your answer to the nearest tenth of an hour, if necessary.
Problem 2)
Scores on a particular test have a mean of 64.6. The
distribution of sample means for samples of size 100 is normal
with a mean of 64.6 and a standard deviation of 1.9. Suppose
you take a sample of size 100 of test scores and find that the
mean is 63. What is the z-score corresponding to this sample
mean?
Problem 3)
There are 349 teachers at a college. Among a sample of 110
teachers from this college, 66 have doctorates. Based on this
sample, estimate the number of teachers at this college without
doctorates.
Problem 4)
Sample size = 400; sample mean = 44; sample standard
deviation = 16. What is the margin of error?
Problem 5)
A sample of 64 statistics students at a small college had a mean
mathematics ACT score of 28 with a standard deviation of 4.
Estimate the mean mathematics ACT score for all statistics
students at this college. Give the 95% confidence interval.
Problem 6)
A government survey conducted to estimate the mean price of
houses in a metropolitan area is designed to have a margin of
error of $10,000. Pilot studies suggest that the population
standard deviation is $70,000. Estimate the minimum sample
size needed to estimate the population mean with the stated
accuracy.
Problem 7)
A researcher wishes to estimate the proportion of college
students who cheat on exams. A poll of 490 college students
showed that 33% of them had, or intended to, cheat on
examinations. Find the margin of error for the 95% confidence
interval.
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Assignment 5   Correlation, Causation, and Prediction Statisti.docx

  • 1. Assignment 5 Correlation, Causation, and Prediction Statistical calculations focus on analyzing and interpreting scatterplots, creating a scatterplot using statistical software, performing simple regression and correlational analyses, and inferring population characteristics from samples. The world is, to say the least, a complicated place. By using statistics that show us how elements in it are related, we may simplify the manageability of the world and perhaps even be able to predict some future outcomes. In this activity, you will be helped to understand the relationship of correlation causation and prediction. Activity Resources · Bennett, J. O., Briggs, W. L., & Triola, M. F. (2014)., Chapters 7 and 8 ________________________________________ Chapter Practice Questions After you complete the textbook readings, check your understanding of the main concepts by reviewing the chapter review questions in the attached PowerPoint files. Be sure to revisit appropriate sections of the textbook if you find that you need more review. While these questions are not a graded part of this activity, they are important because they will help you monitor your learning as you progress through the course. · Chapter 7 PowerPoint.ppt · Chapter 8 PowerPoint.ppt ________________________________________ Main Task: Complete Application Questions and Problems Download Data File 4 and complete the problems and questions as presented. Show your work (either your hand calculations or
  • 2. your statistical program output). You may either scan your handwritten work and submit it as a low-resolution graphic, type your answers directly into the document, or cut and paste your work into a Word file. Be sure to name the file using the proper NCU naming conventions before its submittal. Support your paper with a minimum of three (3) scholarly resources. In addition to these specified resources, other appropriate scholarly resources, including older articles, may be included. Length: 5-7 pages not including title and reference pages, may include spreadsheets Your response should demonstrate thoughtful consideration of the ideas and concepts that are presented in the course and provide new thoughts and insights relating directly to this topic. Your response should reflect scholarly writing and current APA standards where appropriate. Be sure to adhere to Northcentral University's Academic Integrity Policy. Submit your document in the Course Work area below the Activity screen. Learning Outcomes: 7, 8 Data File 4 Show all your work Chapter Seven Problem 1) Look at the scatterplot below. Does it demonstrate a positive or negative correlation? Why?
  • 3. Are there any outliers? What are they? Problem 2) Look at the scatterplot below. Does it demonstrate a positive or negative correlation? Why? Are there any outliers? What are they? Problem 3) The following data come from your book, problem 26 on page 298. Here is the data: Mean daily calories Infant Mortality Rate (per 1,000 births) 1523 154 3495
  • 5. 6 1640 153 3362 7 3429 44 2671 7 a) For the above data construct a scatterplot using SPSS or Excel (Follow instructions on page 324 of your textbook). What does the scatterplot show? Can you determine a type of relationship? Are there any outliers that you can see? b) Using the same data conduct a correlation analysis using SPSS or Excel. What is the correlation coefficient? Is it a strong, moderate or weak correlation? Is the correlation significant or not? If it is what does that mean? Problem 4)
  • 6. Bill is doing a project for you in the marketing department. In conducting his analysis regarding consumer behavior and a new product that has come out, he tells you the correlation between these two variables is 1.09. What is your response to this analysis? Problem 5) Judy has conducted an analysis for her supervisor. The result she obtained was a correlation coefficient that was negative 0.86. Judy is confused by this number and feels that because it is negative and not positive, is means that it is bad. You are her supervisor. How would you clarify this result for Judy regarding the meaning of the correlation? Problem 6) Explain the statement, “correlation does not imply causality.” Problem 7) Using the best-fit line below for prediction, answer the following questions: a) What would you predict the price of Product X in volume of 150 to be (approximately)? b) What would you predict the price of Product X in volume of 100 to be (approximately)?
  • 7. Problem 8) You are interested in finding out if a student’s ACT score is a good predictor of his or her final college grade point average (GPA). You have obtained the following data and are going to conduct a regression analysis. Follow the instructions on page 324 of your textbook to conduct this analysis: ACT GPA 22.0 3.0 32.0 3.78 33.0 3.68 21.0 2.94 27.0 3.38 25.0 3.21 30.0 3.65 a) What is the R? What type of relationship does it indicate (strong/weak; positive/negative)? b) Go to the coefficients readout. The constant is the intercept.
  • 8. Under that is the ACT and that is the slope. Using the straight line formula of Y = mx + b, which you will find on page 313, you will now predict some future GPA scores: In the formula (m) is the slope; (x) is the variable that you are looking to use as a predictor; and (b) is the intercept. Predict GPA from the following ACT scores using the regression equation/straight line formula (show all your work): 1) 20 2) 25 3) 34 Chapter Eight Show all your work Problem 1) A sample of nine students is selected from among the students taking a particular exam. The nine students were asked how much time they had spent studying for the exam and the responses (in hours) were as follows: 18, 7, 10, 13 12, 16, 5, 20, 21 Estimate the mean study time of all students taking the exam. Round your answer to the nearest tenth of an hour, if necessary. Problem 2) Scores on a particular test have a mean of 64.6. The distribution of sample means for samples of size 100 is normal with a mean of 64.6 and a standard deviation of 1.9. Suppose you take a sample of size 100 of test scores and find that the mean is 63. What is the z-score corresponding to this sample
  • 9. mean? Problem 3) There are 349 teachers at a college. Among a sample of 110 teachers from this college, 66 have doctorates. Based on this sample, estimate the number of teachers at this college without doctorates. Problem 4) Sample size = 400; sample mean = 44; sample standard deviation = 16. What is the margin of error? Problem 5) A sample of 64 statistics students at a small college had a mean mathematics ACT score of 28 with a standard deviation of 4. Estimate the mean mathematics ACT score for all statistics students at this college. Give the 95% confidence interval. Problem 6) A government survey conducted to estimate the mean price of houses in a metropolitan area is designed to have a margin of error of $10,000. Pilot studies suggest that the population standard deviation is $70,000. Estimate the minimum sample size needed to estimate the population mean with the stated accuracy. Problem 7) A researcher wishes to estimate the proportion of college students who cheat on exams. A poll of 490 college students showed that 33% of them had, or intended to, cheat on examinations. Find the margin of error for the 95% confidence interval.