Class Homework and Announcements
Date Homework Announcements
June 6 Read Section 3.1
  • Problem 10: Suppose you asked 100 students to answer the question: Have you ever cheated on a test? You used the one-coin method, and 54 people answered "yes." Estimate how many students in the group have ever cheated.
  • Problem 11: You ask 150 students to answer the question: Do you still hug your parents? You used the one-coin method, and 83 people answer "yes." Estimate how many students still hug their parents. Is the one-coin method appropriate for this question?
  • Problem 12: Suppose dot-com entrepreneurs want to know what percentage of people use the Internet. They send a questionnaire to all e-mail addresses asking whether the recipient uses the Web. What percentage of the respondents is likely to say that they use the Web? Explain how sample bias is an issue here.
  • Problem 13: Suppose you have an assignment to estimate what fraction of the students at your college are vegetarians. At the next football game you ask people as they walk into the stands if they are vegetarians. Why might the results of your survey be off?
  • Problem 14: Suppose 380 students out of 1000 still like to watch cartoons. If you used the one-coin method to sample the 1000 students, approximately how many students would you expect to answer "yes"?
  • Problem 15: In a recent survey of random collge students, 50% of them believed that there should be more homework assigned in all classes. What is your guess as to the sample size of this survey? Explain your answer.
  • No new announcements.
    June 7 Read Section 3.3
  • On page 191, do # 1,8,11,17,18,19 (For problem 19, make a dot plot instead of a histogram, and ignore the part about "weighted mean".)
  • Problem 16: In 2001, a survey of people who had home access to the Internet asked them how much they paid per month for that access, rounded to the nearest dollar. The following data were collected: 5,9,10,10,10,12,12,19,19,19,20,20,20,20,20,21,21,21,22,33,37,42,58. Make a dotplot of the data on the cost of Internet access. Find the mean and the median of the data. Which of these gives a better answer to the question "How much did a typical person with Internet access pay for that service in 2001?"
  • Problem 17: Make up a list of 20 numbers that is skewed to the right. Make a dotplot to support your answer. Which is bigger: the mean or median (don't actually compute these numbers.)
  • Problem 18: Make two different lists of 10 numbers whose 20%-trimmed mean is 5.
  • Problem 19: A businesswoman calculates that the median cost of the five business trips that she took in a month is $600 and concludes that the total cost must have been $3000. Explain why her conclusion is not valid. Give an example (using specific numbers) that shows that hte conclusion need not follow from the information.
  • Problem 20: A real estate agent notes that the mean housing price for an area is $100,000 and concludes that half of the houses in the area cost more than that. Explain why the conclusion is not valid. Give an example (using specific numbers) that shows that the conclusion need not follow from the information.
  • Here is the Statistics Project.
    June 8 Read Section 3.4
  • On page 201, do # 1, 11, 39, 40, 43
  • Construct a list of 10 numbers where the range and interquartile range are equal.
  • No new announcements.
    June 9 Read Section 2.1
  • Construct a list of 5 numbers whose standard deviation is 0.
  • Using the method from class for approximating the standard deviation of a data set, approximate the standard deviation of the following data set: 67,73,91,80,74,92,87,68,71,87.
  • Data set #1 consists of the numbers 0,0,0,10,10. Data set #2 consists of the numbers 0,0,10,10,10. Using the idea of what a standard deviation is, explain why these two data sets have the same standard deviation.
  • Look at the dotplot on page 94 of your text book. Estimate the mean (just make an educated guess). Is the standard deviation of this data set closer to 15 or 30 (no computations are necessary). Explain your answer!
  • On page 105, do #7,10,13,14
  • Tomorrow's class is in the Library's computer lab.
  • Here is a study guide for Exam 1
  • Here are the solutions to the study guide for Exam 1.
  • June 10 Study for Monday's exam on Probability and Statistics.
  • Use Exel to make histograms.
  • Use Excel to compute descriptive statistics.
  • Use Excel to make boxplots.
  • June 14 Here is today's homework.
  • Go here to play Fibonacci nim.
  • June 15 Here is today's homework. No new announcements.
    June 16 Here is today's homework.
  • From today's homework sheet, you are currently equipped to answer problems #1, 2, 3, 5, and 6.
  • Your statistics project is now due on Friday, June 24.
  • Try to bring a product to class that has a UPC number (the number under the bar code). Also, bring your checkbook to class if you can.
  • June 17 Today's homework is to finish the problems assigned yesterday.
  • Here is a study guide for Exam 2.
  • Here are the solutions to the practice problems.
  • June 20 Today is review for tomorrow's exam.
  • No new announcements.
  • June 21 Today is Exam 2.
  • No new announcements.
  • June 22 Here is today's homework.
  • No new announcements.
  • June 23 Here is today's homework.
  • No new announcements.
  • June 24 Go here and make the five Platonic solids. Bring them to class on Monday.
  • Your project is due TODAY at the beginning of class.
  • June 27 Here is today's homework.
  • Here is a study guide for Exam 3.
  • June 28 Here is today's homework.
  • No new announcements.
  • June 29 Study for Exam 3.
  • No new announcements.
  • June 30 Exam 3 is today.
  • No new announcements.
  • July 1 Come to class with lots of questions!
  • Answer key for Exam 1.
  • Answer key for Exam 2.
  • Answer key for Exam 3.
  • July 5 The Final Exam is today.
  • SUMMER SESSION 1 IS OVER!