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BAD 74023 F05 Booth

LINEAR STATISTICAL MODELS 6 / 74023
 
Instructor  :  Dr. David Booth
Office  :  A428 BSA
Phone (Office)  : 672-1143
Office Hours : To Be Announced
E-mail: dbooth@bsa3.kent.edu
Website: dbooth1.pageout.net
Online learning center: www.mhhe.com/bstat
Please note that if I am not in my office at these times you will find a note on my door telling you where I am. Please then go to that location to see me. Please feel free to call me or leave me a note in my mailbox if you need to contact me.
 
Textbook  : Neter et al, Applied Linear Statistical Models, 5th ed, McGraw-Hill/Irwin
 
Course Objectives  :
 
To learn to analyze sets of data that are found in serious research activities, using linear model based techniques.
 
Attendance and Make-up Policy  :
 
In general, students are expected to attend class and are responsible for any material discussed and/or assigned. With respect to make-up, the general policy is no make-up of missed work (including exams) is allowed, and no late work will be accepted. The only exceptions are :
1)      A prearranged situation (e.g., course field trips, athletic trips, etc.)
2)      Emergency illness, death in the family etc., inthis case, the instructor should be notified as soon as possible.
3)      Contact the instructor early.
 
Performance Evaluation  :
 
There will be a series of data analysis projects worth 100 points each. In general, the grading scale for the course is :
 
90 %+
A
80 % - 90 %
B
70 % - 80 %
C
60 % - 70 %
D
Exams will count variably with points indicated prior to the exam.
 Notice that the final course grade depends on the total number of points earned. Academic dishonesty, in all forms, is prohibited. Incompletes generally will not be given. All material handed in is in the public domain.
 
Students with Disabilities  :
 
In accordance with University policy, if you have a documented disability and require accommodations to obtain equal access in this course, please contact the instructor at the beginning of the semester or when given an assignment for which an accommodation is required. Students with disabilities must verify their eligibility through the Office of Student Disability Services (SDS) in the Michael Schwartz Service Center (672-3391).

The Following Policies Apply To All Students in this Course
 
A.      Students attending the course who do not have the proper prerequisite risk being deregistered from the class.
 
B.      Students have the responsibility to ensure they are properly enrolled in the classes. You are advised to review your official class schedule during the first two weeks of the semester to ensure you are properly enrolled in this class and section. Should you find an error in your class schedule, you have until September 7, 2001 to correct it with your advising office. If registration errors are not corrected by this date and you continue to attend and participate in the classes for which you are not officially enrolled, you are advised now that you will not receive a grade at the conclusion of the semester for any class in which you are not properly registered.
 
C.      Academic Honesty : Cheating means to misrepresent the source, nature, or other conditions of your academic work (e.g., tests, papers, projects, assignments) so as to get undeserved credit. The use of the intellectual property of others without giving them appropriate credit is a serious academic offense. It is the University’s policy that cheating or plagiarism result in receiving a failing grade for the work or course. Repeat offenses result in dismissal from the University.
 
D.      Withdrawal before the deadline results in a “W” on the official transcript; after the deadline a grade must be calculated and reported. The date is Nov. 6, 2005.
 
E.       Students with disabilities : In accordance with University policy, if you have a documented disability and require accommodations to obtain equal access in this course, please contact the instructor at the beginning of the semester or when given an assignment for which an accommodation is required. Students with disabilities must verify their eligibility through the Office of Student Disability Services (SDS) in the Michael Schwartz Service Center (672-3391).
 

 
Chapter
Topic
Exercises
 
Introduction
SAS Project 0
 
Review of Statistical Inference
SAS Project 1-Handout
 
1
Intro to Simple Regression
 
 
2
Straight Line Regression
Inference
 
3,4
Diagnostics and Simultaneous Inference
Handout
5
Matrix Approach to Regression
Handout
6,7
Multiple Regression Assumptions
 
8,9,10,11,12
 
Experimental Designs and Analysis of Variance
Completely Randomized
Random Block
Full Factorial
Advanced Multiple Regression - SAS Project 2- On
Handout
Handout Experimental Designs and ANOVA With Projects
 
Hand in Project 3
Hand in Project 4
Hand in Project 5
Final Exam
 
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