Math 425/525
(22897/22906)

Class Times, Days, and Place: 10:00-10:50 MWF,  205 DEA
Instructor: Hao Wang
Text Book: Introduction to Probability and  Statistics   (11th Edition) by W. Mendenhall et al.
Office: 11A Deady Hall
Office Hours:  W:1:20-2:00pm and F:1:20-2:00pm (Otherwise, you need to make an appointment with me by e-mail.)
Email:  haowang@darkwing.uoregon.edu
Web URL: http://darkwing.uoregon.edu/~haowang/teaching/425_WIN2004/425.html

Grading Policy

Your course grade is the sum of  following performance scores: The homeworks will count as 15% of the course grade; The in-class quizzes  will also count as 15%; The midterm will count as 20%;  and the final exam will count as 50%.

Quizzes:   During the term,  there are several  in-class quizzes. The day of a quiz is not completely fixed. The duration of a quiz ranges from 20 to 50 minutes.  Quiz scores will be averaged and contributed to the course grade. There is no make-up quiz.

Homework:  Homework questions and due date are posted in the following Tentative Syllabus of this web page which will be updated very often. Homework is due weekly before 3:00pm of each Friday or the date specified in the Tentative Syllabus. It is your responsibility to check the updated Tentative Syllabus each Thursday afternoon or the date before the specified due date in the Tentative Syllabus. Late handing in homework will not be accepted.   One lowest homework score will be dropped and the remaining homework scores will be averaged and contributed to the course grade. You can discuss with other students while working on your homework problems, but copying other students' answers is not allowed, otherwise a penalty of  score deduction may be given. Your solution to each homework problem should be legible and should describe your ideas clearly. No details will have no scores.  Please use 8.5" by 11" sheets to do your homework and don't forget to write down your first name, middle name and last name (In order to protect your rights to confidentiality of your papers, don't write down your ID number on homework paper.) on each page. Your homework will be returned in the return boxes by your grader. Please find your return box and pick up your homeworks promptly.  Poor attendance may alter this policy; see "Attendance" below.

Exam:  There are a midterm and a final exam. For each exam (including quizzes), you can bring  a 8.5" by 11" sheet with formulae or useful notes for you. Your solution to each exam problem should be legible and describe your ideas clearly. No details will have no scores. The times of the midterm and final exams are specified and can't be changed. There is no make-up exams.

Attendance:  Attendance is mandatory.  You are responsible for all the announcements, changes, course information, and topics that I cover in class. If you miss a substantial number of lectures  without discussing the matter with me and without a valid excuse, I may refuse to accept homework from you, late or on time.
 
 

                                               Tentative Syllabus
                             (Updated on Jan 2, 2004)
 
Date Content Covered  Sections Covered 
Homework and Question Numbers (QNS)
(Note:  QNS are  often updateded ) 
  1/5M Data Analysis, population, sample, 
relative frequency histogram,, pre-req-exam
1.1; 1.5
 1/7W sample mean, sample variance,
data range, 
2.1; 2.2; 2.3; 2.4
 1/9F Tchebysheff's theorem
 1/12M Events, sample space,
simple event, 
calculating event probabilities,
and counting rules
4.1; 4.2; 4.3
 1/14W mn rule, permutation counting rule;
combination counting rule
4.4
 1/16F counting rules and 
application examples
4.4 #(1) 1.15(a,b,c,d); 2.10; 2.14; 2.18; 2.27
 1/19M No Class (Holiday)
 1/21W Event relations, complement,
conditional probability
4.5
 1/23F independence, 
multiplicative rule
4.6 #(2) 4.1; 4.2; 4.5; 4.7; 4.26; 4.27; 4.31;  4.34; 4.35; 4.36; 
 1/26M total probability formula
Bayes' rule
4.7
 1/28W Quiz #1
 1/30F Bayes' rule and application
examples
4.7 #(3) 4.40; 4.41; 4.52; 4.53; 4.56; 4.58; 4.61; 4.105; 4.109
 2/2M conditional prob. formulae and 
application examples
 2/4W Discrete random variable
and their probability distribution
4.8
 2/6F Binomial distribution 5.1; 5.2 #(4)4.60; 4.63; 4.64; 4.65; 4.66; 4.68; 4.69
4.70; 
 2/9M application examples of Binomial 
distribution
 2/11W Continuous random variables,
Normal distribution
6.1; 6.2; 6.3
 2/13F Find event probabilities of standard
normal distribution by using table
#(5) 4.73; 4.74;   4.79; 4.82;  4.83; 4.85; 4.86; 4.115; 4.130(a)(b);
 2/16M Midterm Review
 2/18W Midterm Exam  Cover until chapter 4, inclusive
 2/20F Find event probabilities of general
normal distribution by using table
6.3  #(6)4.104; 5.4; 5.7;  5.19; 5.20; 5.22; 5.23; 
 2/23M Normal approximation to
binomial distribution
 2/25W Normal approximation to
binomial distribution and applications
6.4  
 2/27F Sample distribution,central limit theorem,
sample distribution of the sample mean
7.3; 7.4; 7.5 #(7)6.2; 6.5;  6.6; 6.8; 6.10; 6.11; 6.12; 6.13; 6.16
 3/1M central limit theorem, sample distribution of the sample mean, and applications 7.5
 3/3W Quiz #2
 3/5F Application of
Sample distribution of sample mean
7.5 #(8) 6.17;  6.20; 6.21; 6.29; 6.43; 6.44; 6.45; 6.52; 6.61
 3/8M Sampling distribution 
of sample proportion
 3/10W Review 7.6
 3/12F Review #(9)6.68; 6.69; 7.14; 7.18;  7.22; 7.23; 7.24;7.25; 7.26
   
   
 Office Hours after Mar 12th: March 15, 1:00-3:00pm and March 17, 1:00-3:00pm 

Final Exam :  10:15 am Thursday, March 18th



 
Lecture Notes & Solutions



 
 
 
 
 
 
 

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