Math 383: Applied Statistics 1
Course Syllabus
Spring 2006


Instructor: William Hooper
Office: Science Center 371
Phone: 6415
Email: hooperw@clarkson.edu
Webpage:   http://clarkson.edu/~hooperw/MA383/index.html.
Blackboard:   http://athena.clarkson.edu.
Office Hours: By appointment and

Monday Wednesday Friday
9:00am-10:00am
and
3:00pm-4:00pm
9:00am-10:00am
and
3:00pm-4:00pm
9:00am-10:00am
and
12:00noon-1:00pm

Office Hours subject to change.

Class Meeting Times: M W F 2:00pm - 2:50pm in SC 160

Textbook: Applied Statistics for Engineers and Scientists, second edition, by Jay Devore and Nicholas Farnum.
Objectives: To prepare students of engineering and science to
1. use statistical methods as applied to practical problems, and
2. learn new methods.
Outcomes: At the end of the course the students should be able to
1. identify and use both continuous and discrete probability distributions,
2. understand and be able to use linear regression techniques,
3. be familiar with more robust regression techniques,
4. identify problems with sampling techniques and be able to fix them, and
5. perform hypothesis tests.
Academic Integrity: "The Clarkson student will not present, as his or her own, the work of another, or any work that has not been honestly performed, will not take any examination by improper means, and will not aid and abet another in any dishonesty." (Clarkson Regulations) Any student violating this standard will receive an F in the course and will not be allowed to submit any further work.

You are welcome, and sometimes expected, to work with other students on homework and projects. However, what you turn in should represent your own understanding of the assignment.

Equipment: You are expected to have a calculator for homework problems. A simple scientific calculator will suffice. Spreadsheet programs may also be used for homework. In addition we will be using the program Minitab for some of the homework assignments.
Exams: There will be three in-class exams in addition to the final exam. The dates are:
Exam 1: Wednesday, February 8
Exam 2: Wednesday, March 8
Exam 3: Friday, April 21
Final: Week of May 1 - 5

The material to be covered on exams will be outlined two classes before the exam. The Final Exam will be comprehensive, covering the whole course. ANYONE UNABLE TO TAKE AN EXAM SHOULD CONTACT ME AHEAD OF TIME TO EXPLAIN THE REASON. Any exam missed without prior approval receives a grade of 0. Any appeals to grades must be submitted in writing within one week of the day exams are returned to the class.
Homework: Homework problems from the textbook will be assigned on a regular basis, though it will not be collected. There will also be regular assignments on-line using the Blackboard software program. These assignments will be graded as they are completed, and your homework average will count as 15% of your course grade. Note: We will not have a Blackboard assignment during an exam week. Instead, there will be a sample exam made available.
Quizzes: We will have a ten-minute quiz every Friday during class. These quizzes will be based on the Blackboard assignments, and count as 10% of your final grade.Note: We will not have a quiz during an exam week.
Grading: The three in-class exams will count 15% each, while the final exam will count 30%. Your homework average will count 15%, and your quiz average will count 10%.
General Comments: Class attendance is HIGHLY recommended. The material is a combination of theory and calculation, and it is necessary to understand the theory in order to do sensible calculations and interpret them correctly. We will cover as much of the textbook as time allows. Typically, this course covers chapters one through five and chapters seven and eight, with the remaining chapters covered in MA384. We may, however, skip some sections or include additional material. The topics covered in the text are:

Chapter One: Data and Distributions
Chapter Two: Numerical Summary Measures
Chapter Three: Bivariate and Multivariate Data and Distributions
Chapter Four: Obtaining Data
Chapter Five: Probability and Sampling Distributions
Chapter Six: Quality and Reliability
Chapter Seven: Estimation and Statistical Intervals
Chapter Eight: Testing Statistical Hypotheses
Chapter Nine: The Analysis of Variance
Chapter Ten: Experimental Design
Chapter Eleven: Inferential Methods in Regression and Correlation