Brian T. Gill, Ph.D.
Professor of Mathematics
Seattle Pacific University

Home
Schedule
Teaching:

  MAT 1360 Intro to Stats
  MAT 3360 Prob & Stat
     Syllabus
     Homework Assignments
  Past Courses
Professional Info
Personal

 

 

MAT 3360
Probability & Statistics for Mathematics & Science
Winter 2012

 

Current Assignments

Due Monday, March 12:

Some general information about the final exam is also available.

 

Tentative Future Assignments

 

Past Assignments and Solutions

Due Friday, January 6:

  • Complete the student personal information online.  This should be submitted before 9:30 AM on Friday.

  • Read Chapter 1 in the textbook, p. 1-11.  This provides a nice introduction to the course.

  • Please read the following from the textbook:
    • Chapter 15, p. 207-211 and 221-224 (on p. 221, start at the beginning of section 15.5).  You can skip the material on p. 212-220 for now; it relies on other topics from earlier in the textbook that we haven't covered yet.
    • Chapter 16, p. 231-238. 
      Chapters 15 and 16 relate to the material you are working on in class on 1/6 and 1/8.

    When reading the textbook, I strongly encourage you to read actively with pencil and paper handy.  In particular,

  1. Carefully work through the examples by hand as you read them and make sure that you follow and understand all of the details.

  2. Work carefully through the "Quick Exercises" that are interspersed through the text.  Working through these brief exercises will help you to make sure that you are understanding what you are reading and able to put it into practice.  Answers for all quick exercises can be found at the end of each chapter so that you can immediately check your answers.

Due Monday, January 9:

  • Turn in your solutions for the questions in the handout that you worked on in class on Wednesday and Friday.  You should have been working in pairs on these questions; please turn in ONE copy for your group, not separate copies for each individual.  If you did not complete all of the questions in class, please complete them as homework.  Make sure that you include printed copies of your graphs from Minitab.  Solutions

Due Wednesday, January 11:

  • Turn in solutions for exercises 15.1, 15.2, 15.9, 16.3, 16.4, 16.5, 16.10, and 16.11 from the textbook. 
    For exercise 16.3, note that the textbook defines quartiles in a different manner from the handout you worked through in class last week.  Please compute the quartiles BOTH ways.  How do they compare? Solutions

  • Read Chapter 2 in the textbook, p. 13-21. 

Due Friday, January 13:

  • Nothing will be collected.  However, you will probably be asked to complete a portion of the handout that we've been working on in class.

Due Monday, January 23: Note adjustments below due to the snow days!

  • Make sure that you have purchased a license for the ResponseWare system and set up your account.  We will use it in class on Monday.

  • Exercises 1 through 7 from the last two pages of the handout given out in class.  Also turn in Exercises 2.1, 2.3, 2.6, 2.7, 2.9, 2.15, and 2.16 from chapter 2 of the textbook.  Solutions

  • If you have not yet applied for a major, please submit your application.

  • Please work through all of the questions on pages 2-10 to 2-13 of the handout given out in class. These will NOT be collected, but we will go over them in class on Monday, and I'll be asking you to submit some of your answers via the ResponseWare system.

  • Please also work through the questions in the Bayes' Theorem handout that I sent to you by e-mail.  These will also not be collected, but we'll go through them in class.

Due Wednesday, January 25:

  • Please read the following from the textbook:
    • Read Chapter 3, p. 25-36.
    • Read Chapter 4, p. 41-51.
  • Get started on the homework below which will be collected on Friday (it was handed out at the end of class on Monday).  You might focus on #1-5 from the handout and 3.2, 3.3, and 3.18 from the book for now.  The other exercises (6-8 from handout and 3.4 and 3.11 from book) deal with Bayes' theorem, which we'll look at in more detail in class on Wednesday.

Due Friday, January 27:

Due Monday, January 30:

  • Please read Chapter 5 from the textbook.  
  • Turn in exercises 1, 2, 4, and 5 from the end of the Methods of Enumeration handout.  Solutions
  • In addition, please work through the “Rolling Fair Dice” activity from the Discrete Random Variables handout.  This will not be collected, but I'll ask for some of your answers at the start of class on Monday.

Due Wednesday, February 1:

Due Monday, February 6:

  • Turn in solutions for Homework #6. Solutions
  • Read Chapter 7 in the textbook.  (You can skip chapter 6.)

Due Wednesday, February 8:

  • Turn in solutions for Homework #7. Solutions

  • Read and work through the questions on p. 6-5, 6-6, and 6-7 of the "Mathematical Expectation" handout.  These will not be collected, but please be prepared with your answers at the start of class on Wednesday.

Due Friday, February 10:

Monday, February 13:  Midterm Exam.  Information about the midterm and a copy of the distributions summary sheet that will be provided to you during the exam.

Due  Friday, February 17:

Due Wednesday, February 22:

Due Friday, February 24:

Due  Wednesday, February 29:

Due Friday, March 2:

Due Monday, March 5:

  • Complete the rest of the Sampling Distributions handout that we worked on in class on Friday.  This will require substantial use of Minitab.  On the last two pages (the baseball salaries example), please make sure that you use the revised version of the handout that I gave out at the end of class rather than the original version in the packet.  (The revised version is also posted online at the link above.)

  • Please turn in your answers for the questions for the baseball salaries example ONLY. 

    • You should complete all of the other examples, but you do not need to turn in the results.

    • Turn in printouts of all of your histograms for the baseball salary example.

    • As a part of your answer for the very last question, you should include some discussion of your results from the other examples, not just the baseball example.  So even though I'm not collecting the other parts, your answer here should clearly reflect an understanding of the results of the simulations from those other parts.

Due Friday, March 9:

 

Send questions or comments to Brian Gill or call (206) 281-2954.
Copyright © 2012 Seattle Pacific University.

Mathematics Department
Seattle Pacific University
3307 Third Avenue West
Seattle, Washington 98119-1997
United States of America