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Peck et al - Intro to Stats and Data Analysis 7/e (Homework)

James Finch

Statistics, section 2, Fall 2019

Instructor: Dr. Friendly

Current Score : – / 121

Due : Sunday, January 27, 2030 23:30 EST

Last Saved : n/a Saving...  ()

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–/121 (0.0%)
  • Instructions

    This demo assignment allows many submissions and allows you to try another version of the same question for practice wherever the problem has randomized values.

    WebAssign provides a wide range of exercises that enable you to:
    • Gain student interest and encourage critical thinking (#1-4: Select Your Scenario, Stats in Practice, and Project Milestone Exercises)
    • Explore, visualize, and analyze real data with technology (#5-7: SALT, Stats Lab, and JMP Simulation Exercises)
    • Develop conceptual understanding (#8-13: Intro Stats Readiness Bootcamp, Interpreting and Communicating the Results of Statistical Analysis, and Statistics Question Collection Exercises)

    Category 1: Gain student interest and encourage critical thinking


    1. SELECT YOUR SCENARIO questions engage students by letting them pick the topic (from a choice of 3) that most interests them.

    2. STATS IN PRACTICE Video questions demonstrate the relevance of topics in a real-world context.

    3. CONCEPT VIDEO questions are 7-10 minutes in length and are designed to help students with big picture understanding of statistics by discussing a concept followed by two to three comprehension questions.

    4. PROJECT MILESTONES enable students to complete a research project across four steps: Research Design, Gather Data, Analyze Data and Present Results


    Category 2: Explore, visualize and analyze real data with technology


    5. THE STATISTICAL ANALYSIS & LEARNING TOOL (SALT) enables Intro Stats students to analyze and visualize data and think statistically without getting bogged down in complex computations

    6-7. STATS LABS enable students to get hands-on and analyze real data


    Category 3: Develop conceptual understanding


    8. The INTRO STATS READINESS BOOTCAMP assesses prerequisite skills and provides tutorial support to prepare students for success (This is one question from the prebuilt bootcamp).

    9-12. INTERPRETING AND COMMUNICATING THE RESULTS OF STATISTICAL ANALYSIS sections emphasize the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

    13. STATISTICS QUESTION COLLECTION is a free additional resource that includes real-world data sets, 500+ relevant examples and 1500+ assessments across a variety of major-specific interests.


    The answer key and solutions will display after the first submission for demonstration purposes. Instructors can configure these to display after the due date or after a specified number of submissions.

Assignment Submission

For this assignment, you submit answers by question parts. The number of submissions remaining for each question part only changes if you submit or change the answer.

Assignment Scoring

Your last submission is used for your score.

1. /17 points PODStat7 7.5.SYS.001.S. My Notes
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/17
 
  • This exercise will gain student interest and encourage critical thinking.
  • Select Your Scenario questions provide students with 3 different contexts to choose from. Students select the scenario most relevant to them, and then solve the problem which requires them to answer questions demonstrating knowledge of a learning objective.

Select Your Scenario:
This problem contains data for 3 different scenarios: Social Media, Health Care, and Criminal Justice.
Read the scenarios, and once finished, you will be asked to select which scenario you would like to be assessed on.
You will not be asked to answer questions for the other 2 scenarios.
Would you post a photo or video about your vacation on social media? It has been reported that 87% of social media users would post about a positive travel experience. For a random sample of 61 people who recently were on vacation, compute probabilities for the following situations.
  1. State the single outcome that is most likely to occur along with its probability.
  2. The probability that x is at most 50.
  3. The probability that x is at least 54.
  4. The probability that x is more than 47 and less than 58.
  5. The probability that x is more than 55.
  6. The probability of no successes in the trials.
  7. The probability that all n trials results in a success.
Suppose 44 patients arrive at a hospital emergency department on any given day. Recent data indicate that approximately 19% of these patients are admitted for inpatient care. We will consider these 44 patients to be a representative sample of people who are served by this hospital and compute probabilities for the following situations.
  1. State the single outcome that is most likely to occur along with its probability.
  2. The probability that x is at most 4.
  3. The probability that x is at least 10.
  4. The probability that x is more than 3 and less than 14.
  5. The probability that x is more than 15.
  6. The probability of no successes in the trials.
  7. The probability that all n trials results in a success.
According to an organization focused on collecting criminal justice statistics, of the property crimes that were reported to the police in 2015, 18% were cleared through arrest, charging, and referral of the suspect for prosecution. Suppose 12 property crimes were reported in a town last year and that these crimes are independent, compute probabilities for the following situations.
  1. State the single outcome that is most likely to occur along with its probability.
  2. The probability that x is at most 2.
  3. The probability that x is at least 4.
  4. The probability that x is more than 1 and less than 8.
  5. The probability that x is more than 5.
  6. The probability of no successes in the trials.
  7. The probability that all n trials results in a success.
Click the link below to begin the question by choosing a topic.
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2. /4 points PODStat7 9.CE.001.SIP. My Notes
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/4
 
  • This exercise will gain student interest and encourage critical thinking.
  • Stats in Practice video questions show your students how statistics is applied in the real world with short news videos introducing each chapter followed by multiple-choice and discussion questions.

Stats in Practice: Estimation

  • Part I - Multiple Choice Questions

    The video presents various estimated statistics regarding health. Which of the following is NOT one of the statistics discussed in the video?
        
    The video presents various statistics regarding health. Which of the following describes an estimate of a population mean (μ)?
        
    The video says that researchers at the University of Michigan found that having close community ties can reduce heart attack risk for those over 50 by 22%. Which of the following describes a 22% decrease in risk?
        
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3. /3 points PODStat7 1.CE.001.CV. My Notes
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1 2 3
/1 /1 /1
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/3
 
  • This exercise will gain student interest and encourage critical thinking.
  • Concept Video questions are 7-10 minutes in length and are designed to help students with big picture understanding of statistics by discussing a concept followed by two to three comprehension questions.

Watch the video below then answer the questions that follow.
  1. What is the first step in the statistical research process?
        
  2. It is important to have very strong math skills in order to be successful in a statistics course.
        
  3. Statistics is used in which of the following industries?
        
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4. /18 points PODStat7 PJT.1.001. My Notes
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/18
 
  • This exercise will gain student interest and encourage critical thinking.
  • Project Milestones allow instructors to assign and track long-term projects that enable students to design and conduct their own statistical research to help solidify big picture understanding.

Milestone 1: Research Design

  • Question 1

    What is your research question?
    Your research question should be based on a topic that interests you and that you can reasonably obtain data for. Try to make your research question as specific as possible. Form a research question about a population that you will be able to sample. Some examples of research questions are: "Are students at my college able to taste the difference between regular coffee and decaffeinated coffee?", "Does the GPA, age, and number of credits needed for graduation for juniors at my university differ between transfer students and non-transfer students?", "Have the new water rates in my water district changed residents' water usage habits?", and "Do recent graduates from the business department at my university get larger starting salaries on average if they have participated in a summer internship?"

    This answer has not been graded yet.

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5. /10 points PODStat7 13.1.010.S. My Notes
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/10
 
  • This exercise will explore, visualize, and analyze real data with technology.
  • Statistical Analysis and Learning Tool questions in WebAssign include an embedded data analysis tool that helps your students easily visualize and analyze data.

The ability to jump helps salamanders move quickly to avoid predators. A paper investigated jumping behavior of 10 species of salamanders and reported the following data on bend angle (the bend [in degrees] in the salamander body, with a larger number reflecting more extreme bending) and the jump takeoff velocity (in meters per second).
Bend Angle Takeoff Velocity
36.6 0.6
55.1 0.7
46.6 0.7
50.3 0.7
69.9 0.9
71.1 1.0
67.5 1.1
48.0 0.7
61.7 0.9
52.5 0.9
A button hyperlink to the SALT program that reads: Use SALT.
A simple linear regression model can be used to describe the relationship between x = Bend angle (in degrees) and y = Takeoff velocity (in m/s).
(a)
What is the equation of the estimated regression line? (Round your numerical values to four decimal places.)
ŷ =
(b)
What is the estimated average increase in takeoff velocity (in m/s) associated with a 1 degree change in bend angle? (Round your answer to four decimal places.)
m/s
(c)
What would you predict takeoff velocity (in m/s) to be for a salamander who jumps with a bend angle of 50 degrees? (Round your answer to three decimal places.)
m/s
(d)
Should you use this regression model to predict takeoff velocity for a salamander who jumps with a bend angle of 90 degrees? Explain.
This model be used to predict takeoff velocity for a salamander who jumps with a bend angle of 90 degrees because that value is the range of bend angles that were used to develop the model.
(e)
Calculate the value of r2. (Round your answer to four decimal places.)
r2 =
Interpret this value.
    
(f)
Calculate the value of
se.
(Round your answer to five decimal places.)
se =
Interpret this value.
This value of se tells us the typical amount by which a value the valued predicted by the least squares regression line.
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6. /19 points PODStat7 7.5.ST.001.S. My Notes
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Total
/19
 
  • This exercise will explore, visualize, and analyze real data with technology.
  • Students perform real statistical analysis in class or online with pre-built, chapter-specific Stats Labs using the data analysis tool of your choice (R, JMP, Minitab, SPSS, Excel or Graphing Calculator) to analyze a real datasetfacilitating whole-picture learning.

SALT Tutorial
The following exercise will guide you through how to use SALT to calculate binomial probabilities.
Step 1 of 5
In the era of social networks and digital marketing, customers' voices have become increasingly authoritative. According to a recent survey, 33% of diners chose to dine at a restaurant based on the information from a peer review site. We will consider a random sample of 24 people who go out to eat and use the Binomial Probability Distribution to model the behavior of the random variable described in this scenario. Before we compute any probabilities, let's see how this scenario meets the criteria of a Binomial Experiment.
A Binomial Experiment consist of a sequence of trials with the following conditions:
  1. There are a fixed number of trials.
    For this scenario, we will survey a random sample of 24 people. Thus we have a fixed number of trials in this scenario and the number of trials is defined to be n = .
  2. Each trial can result in one of only two possible outcomes, labeled success and failure.
    There are exactly two outcomes for each diner in our random sample: the diner chose where to eat based on the information from a peer review site or they chose based on some other criteria. We will count the number of diners who chose a restaurant based on the information from a peer review site, so this outcome will be labeled a success. Any diner who used some other criteria will be labeled a failure. Thus, only two outcomes possible for each trial and are labeled success or failure.
  3. Outcomes of different trials are independent.
    Since we have a random sample, we can assume that these people are strangers to each other. Thus, the outcomes of the 24 trials independent.
  4. The probability that a trial results in a success is the same for each trial.
    The survey reported 33% of diners chose to dine at a restaurant based on the information from a peer review site. This rate change at each trial so we can define the probability of success to be p = (entered as a decimal, not a percent) and the probability of failure to be
    1 p.


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7. /19 points PODStat7 10.Lab.002.Excel. My Notes
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0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100
Total
/19
 
  • This exercise will explore, visualize, and analyze real data with technology.
  • Students perform real statistical analysis in class or online with pre-built, chapter-specific Stats Labs using the data analysis tool of your choice (R, JMP, Minitab, SPSS, Excel or Graphing Calculator) to analyze a real datasetfacilitating whole-picture learning.

Statistical Lab

  • Background

    Keeping hands clean is one of the most important steps we can take to avoid getting sick and spreading germs to others. Many diseases and conditions are spread by not washing hands with soap and clean, running water. The Centers for Disease Control and Prevention (CDC) recommends cleaning hands in a specific way to avoid getting sick and spreading germs to others.
    Source: Alexander Raths/Shutterstock.com
    A person washing their hands in a sink.
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8. /2 points WAStatsBootcamp1 4.2.001. My Notes
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1 2
/1 /1
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/2
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

For the line, identify the slope
(b)
and identify the y-intercept
(a).
y = 0.838 + 0.16x
slope b = y-intercept a =
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9. /5 points PODStat7 10.3.039.S. My Notes
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/1 /1 /1 /1 /1
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/5
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

The article titled "7% of Americans Don't Use the Internet. Who Are They?" describes a study conducted by the Pew Research Center.Source: Pew Research Center (April 2, 2021) Suppose that the title of this article is based on a representative sample of 700 adult Americans. Does this support the claim that the proportion of adult Americans who do not use the Internet is less than 0.10 (10%)? Test the relevant hypotheses using a significance level of 0.05.
A button hyperlink to the SALT program that reads: Use SALT.
State the appropriate null and alternative hypotheses. (Let p be the population proportion of adult Americans who do not use the internet. Enter != for as needed.)
H0:
Ha:
Find the test statistic. (Round your answer to two decimal places.)
Use technology to find the P-value. (Round your answer to four decimal places.)
P-value =
State the conclusion in the problem context.
    
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10. /4 points PODStat7 4.2.017.S.MI. My Notes
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/1 /1 /1 /1
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/4
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

The following data are costs (in cents) per ounce for nine different brands of sliced Swiss cheese.
27    64    36    41    70    84    47    54    49
A button hyperlink to the SALT program that reads: Use SALT.
(a)
Calculate the variance for this data set. (Round your answer to four decimal places.)
Calculate the standard deviation for this data set. (Round your answer to four decimal places.)
(b)
If a very expensive cheese with a cost per ounce of $1.50 (150 cents) was added to the data set, how would the values of the mean and standard deviation change?
The addition of the very expensive cheese would the value of the mean and the value of the standard deviation.

Need Help? Master It

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11. /5 points PODStat7 4.3.038.S. My Notes
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0/100 0/100 0/100 0/100 0/100
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/5
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

Fiber content (in grams per serving) for 18 high-fiber cereals are shown below.
Fiber Content
6 10 10 6 9 6 12 12 9
13 10 9 12 6 14 6 9 9
A button hyperlink to the SALT program that reads: Use SALT.
(a)
Find the median, quartiles, and interquartile range for the fiber content data set.
median = lower quartile = upper quartile = interquartile range =
(b)
Explain why the minimum value for the fiber content data set and the lower quartile for the fiber content data set are equal.
    
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12. /10 points PODStat7 9.2.021.S. My Notes
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/1 /1 /1 /1 /1 /1 /1 /1 /1 /1
0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100 0/100
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/10
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

A certain article indicates that in a sample of 1,000 dog owners, 640 said that they take more pictures of their dog than their significant others or friends. In addition, 430 said that they are more likely to complain to their dog than to a friend. Suppose that it is reasonable to consider this sample as representative of the population of dog owners.
A button hyperlink to the SALT program that reads: Use SALT.
(a)
Construct a 90% confidence interval for the proportion of dog owners who take more pictures of their dog than of their significant others or friends. (Round your answers to three decimal places.)
,
Interpret the interval.
    
(b)
Construct a 95% confidence interval for the proportion of dog owners who are more likely to complain to their dog than to a friend. (Round your answers to three decimal places.)
,
Interpret the interval.
    
(c)
Give two reasons why the confidence interval in part (b) is wider than the interval in part (a).
First, the confidence level in part (b) is the confidence level in part (a), so the z critical value for part (b) is the z critical value for part (a). Second, the in part (b) is that in part (a).
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13. /5 points StatsQC1 17.2C.008.CH.S. My Notes
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/5
 
  • This exercise will develop conceptual understanding.
  • This exercise helps your student develop conceptual understanding. The exercise requires the student to interpret and communicate the results of statistical analysis, emphasizing the importance of being able to interpret statistical output and communicate its meaning to non-statisticians.

Like any seeds, watermelon seeds lose their viability over time. If they've been left sitting for years, it's possible that only a small proportion of the seeds may sprout when planted. If they have been stored in a cool, dark, dry location, they have a better chance of sprouting. Drake has a large quantity of old watermelon seeds he's been saving, and now wants to know how many of them may still be able to sprout.
He randomly selects 100 seeds from the set, places them between damp paper towels, and puts them in a plastic baggie in a warm spot on the counter. He finds that 58 out of the 100 seeds do sprout. Does this provide good evidence that over half of all of the seeds will sprout?
A button hyperlink to the SALT program that reads: Use SALT.
(a)
What proportion of Drake's tested seeds actually sprouted?
=
(b)
State the appropriate null and alternative hypotheses.
H0:
p 0.5
Ha:
p 0.5
(c)
What is the value of z, the test statistic, for this test? (Round your answer to two decimal places.)
z =
(d)
At a significance level of 0.05, what conclusion would you write about whether Drake has evidence to support that more than half of all of his seeds will sprout?
    
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