Homework assignments up to Exam 1:

Jan 31:  (1) Fill out the information sheet.
             (2) Read Section 1.1 and go over your class notes.
             (3) Complete the pre-assessment (on your own, without looking at notes, books, etc.)
             (4) Using the interruption time data for Old Faithful given below,
                    (a) Create a histogram (choose your intervals as you please).
                    (b) Create a pie chart.
                    (c) Write a couple sentences about your observations from the data/charts.
Interruption time data for Old Faithful (time given in minutes):
78 74 68 76 80 84 50 93 55 76 58 74 75 80 56 80 69 57 90 42 91 51 79 53 82 51 76 82 84 53 86 51 85 45 88 51 80 49 82 75 73 67 68 86 72 75 75 66 84 70 79 60 86 71 67 81 76 83 76 55 73 56 83 57 71 72 77 55 75 73 70 83

Feb 2:  (1)  Do WileyPLUS assignment "1.1- practice" by 10 am.
            (2)  Study for quiz.

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Feb 5:  (1)  Do WileyPLUS assignment 1.1 by 10 am.
           (2)  Read Section 1.1 again, as necessary, and go over your class notes.
           (3)  Starting on page 38 #2, 7 (plus an added part (d) What is wrong with this data?  Is it sensible?), 9, 10, 17, 22.
           (4)  Read Stephen Jay Gould's article (handout), "The Median Isn't the Message," and summarize the statistical issues in applying the concept of median in the real world that gave the author reason to hope.  Write a paragraph or two, and be sure to write in complete sentences and use correct grammar and spelling.

Feb 7:  (1)  Read the handout entitled “The Normal Distributions.”
           (2)  Blood phosphates.  The levels of various substances in the blood influence a person’s health.  The following are measurements of the level of phosphate in the blood of a patient, in milligrams of phosphate per deciliter of blood, made on 6 consecutive visits to a clinic:   5.6,  5.2,  4.6,  4.9,  5.7, 6.4
                   (a)  Compute by hand the mean of the six observations.
                   (b)  Use the definition of standard deviation to compute by hand (show your work neatly) the standard deviation of the six
                            observations.
                   (c) Now enter the data into your calculator, and use the calculator to find the mean and the standard deviation.
           (3)  Choose four numbers from the whole numbers 0 through 10, with repeats allowed, such that:
                   (a) the four numbers have the smallest possible standard deviation.
                   (b) the four numbers have the largest possible standard deviation.
                   (c) Is there more than one correct answer possible in either (a) or (b)?
           (4)  No WileyPLUS homework due this Wednesday.
                 **Continue to check the web for WileyPLUS homework due most Mondays, Wednesdays and Fridays.**

Feb 9:  (1)  Read the handout "The Normal Distributions" again, as needed, and go over your class notes.
           (2)  Read Section 1.2 in the textbook.
           (3)  Study for the quiz.
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Feb 12:  (1)  Do WileyPLUS assignment 1.2 by 10 am.
             (2)  Read Section 1.3 in the textbook.
             (3)  Problems to be handed in:
                      Problem 1.  The distribution of heights of women aged 20 to 29 is approximately normal with mean 64 inches and standard deviation 2.7 inches.  Use the 68-95-99.7 rule to answer the following questions.
                           (a)  Between what heights do the middle 95% of women aged 20 to 29 fall?
                           (b)  What percent of these women are taller than 61.3 inches?

                      Problem 2.  Using the information from problem 1 and the fact that the distribution of heights of men in the same age range is approximately normal with mean 69.3 inches and standard deviation 2.8 inches, what percent of young men are shorter than the mean height of young women?

                      Problem 3.  The army reports that the distribution of head circumferences among male soldiers is approximately normal with mean 22.8 inches and standard deviation 1.1 inches.
                           (a)What can be said about the head circumferences of the 20% of the soldiers who need the largest hats?
                           (b)What percent of soldiers have head circumference between 21.7 inches and 23.9 inches?

                      Problem 4.  Ty Cobb’s batting average was .420 in 1911; Ted Williams’ was .406 in 1941; and George Brett’s was .390 in 1980.  These batting averages cannot be compared directly because the distribution of major league batting averages has changed through the years.  The distributions are quite symmetric and (except for outliers such as Cobb, Williams and Brett) reasonably normal.  Here is the information:
 
Decade    Mean    Standard Deviation
1910s        .266    .0371
1940s        .267    .0326
1970s        .261    .0317

Notice that the mean has stayed roughly constant but the standard deviation has dropped.  Compute the z-scores for the batting averages for Cobb, Williams and Brett and compare how far each stood above his peers.

                      Problem 5.  The yearly snowfall totals in inches for Buffalo, New York, during the years 1910-1949 are:
126, 82, 78, 51, 91, 76, 105, 87, 110, 25, 69, 54, 40, 64, 47, 73, 80, 84, 81, 60, 79, 74, 50, 55, 72, 49, 104, 52, 82, 84, 78, 79, 90, 86, 58, 121, 111, 65, 40, 40.
                          (a) Make a histogram of the above data.  Does the data look normally distributed?  Why or why not?
                          (b) Calculate the mean and standard deviation of snowfall totals.
                          (c) How close does the data come to meeting the 68-95-99.7 rule of an ideal normal distribution?

Feb 14:  (1)  Read Sections 1.3 and 1.4 in the book, and go over your class notes.
             (2)  Do WileyPLUS assignment "1.2 to 1.4."
             (3)  Problems to be handed in from the textbook (pp.42-48): Sec 1.2: #32, 43 and Sec 1.3: #54, 58, 64, 74, 75

Feb 16:  (1)  Do WileyPLUS assignment "1.3 and 1.4."
             (2)  Read Sections 2.1, 2.2, 2.3 and 2.4.
             (3)  Study for the quiz.
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Feb 19:  Homework postponed to be due on Wednesday, Feb 21.

Feb 20:  (1) Do WileyPLUS assignment "2.1 to 2.4" by 10 am.

Feb 21:  (1) Read Sections 2.5 and 2.6.
             (2) Do WileyPLUS assignment "2.2 to 2.5" by 10 am.
             (3) Problems from the textbook to be handed in: 
                         Chapter 1 (starting on p. 37) #60, 65, 92, 95, 100
                         Chapter 2 (starting on p. 106) #6, 8, 9, 22, 26, 42

Feb 23:  (1) Read Sections 2.6, 2.7 and 2.8.
             (2) Do WileyPLUS assignment "2.1 to 2.6" by 10 am.
             (3) Problems from the textbook to be handed in:
                         Chapter 2 (starting on p. 113) #56, 60, 66, 88, 94, 100, 110.
             (4) Study for the quiz.  
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Feb 26:  (1) Read Sections 3.1 and 3.2.  We are temporarily omitting Section 2.9.
             (2) Do WileyPLUS assignment "2.6 to 2.8" by 10 am.
             (3) Problems from the textbook to be handed in:
                         Chapter 2 (starting on p. 114) #70, 104ad, 108, 124, 130, 146.
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Feb 28:  (1) Do WileyPLUS assignment "2.7 to 3.2" by 10 am.

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March 2:  (1) Read Section 2.9.
               (2) Do WileyPLUS assignment "3.1+3.2" by 10 am.
               (3) Problems from the textbook to be handed in:
                          Chapter 2 (starting on p. 119) #118, 147, 148
                          Chapter 3 (starting on p. 185) #5, 8, 12, 14, 20abdi
               (4) Study for the quiz.
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March 5:  (1) Read pages 133-145, "An Extended Exploration," and the handouts on the correlation coefficient.
               (2) Do WileyPLUS assignment "2.9" by 10 am.
               (3) Problems from the textbook to be handed in:
                          Chapter 2 (starting on p. 122) #152, 154
                          Pages 150-151 #10abcd, 12

March 7:  (1) Begin reviewing for the exam, and email me questions or bring them to class.

Answers to the Exam 1 review questions from class on March 7

March 9:  Exam 1