MA 320 – 001
Spring 2015
1 Instructor
Prof. Richard
Carey
MWF 01:00-01:50 CB 214
Office: POT 965
E-Mail: Richard.carey@uky.edu
Office Hours: MWF 0300-0500 & by
appt. Phone: 859 257-3745
2 Text
The text for the course is Introduction to Probability by Charles
Grinstead and J. Laurie Snell. The
book is available for free online at
Introduction to Probability
4 Grading
Exams: There will be three
take-home exams given in this course: two term exams and a final. The grading
scale for the first two exams will be as follows:
scale for the first two exams will be as follows:
90-100 A
80-89 B
70-79 C
60-69 D
below 60 E
The grading scale for the final exam will be as follows
117-130 A
104-136 B
91-103 C
78-90 D
below 78 E
Homework problems: (100 points) From
time to time I will ask for solutions to a particular homework
problem to be submitted. Your solution will be graded on the
basis of accuracy, exposition and neatness.
Submission of written homework problems must be done on an
individual basis. The homework
course
and login with your student AD user name and your student ID
number. For example, if your AD
user
ID is JSMITH2 and your student ID is 10771277 , then this is exactly
what you should use to login.
You
must enter the user name in upper case exactly as shown in this example.
Quizzes: (100 points) From time to time there will be an in- class quiz problem. I will give a selection of
these problems prior to the time of the quiz.
Your course score will be the sum of your test, homework, and quiz scores.
The grading scale for the course will be as follows:
Cumulative score grade
530-477 A; 424-476 B; 371-423 C; 318-370 D; below 318 E
Exam, Quiz and Attendance Policy:
Students
are expected to attend each class meeting unless he or she has been excused by
the instructor.
Failure
to attend class will result in a lower grade, and may result in failing the
class. Absences due to
illness
or emergencies must be reported within a week. You may call the instructor’s office
or email him at
the
numbers/address listed on the first page of this syllabus. When there is an
excused absence,
students
will be given the opportunity to make up missed work and/or exams.
The
following are typically accepted reasons for excused absences:
1. Serious
illness.
2. Illness
or death of a family member.
3. Approved
University-related trips.
4. Major
religious holidays.
5. Other
circumstances found to be "reasonable cause for nonattendance.”
It is important to take each exam on schedule. Missed work may be made up only due to illness with
medical documentation or for other unusual (documented) circumstances. Students who have university
excused absences or who have university-scheduled class conflicts with uniform examinations may arrange
with their instructor to take the exam at an alternate time. Work-related conflicts are neither university
excused absences or university-scheduled absences. If you miss an exam, you receive a zero. You will be
eligible for a make-up only if you present a valid excuse to me before the exam. If you cannot find a
reasonable arrangement for a make-up, contact the department DUS Serge Ochanine.
Students anticipating an absence for a major religious holiday are responsible for notifying the instructor
in writing of anticipated absences due to their observance of
such holidays no later than the last day for
adding a class. Information regarding dates of major religious
holidays may be obtained through the the
religious
liaison, Mr. Jake Karnes (257-2754).
Unexcused Absences
A
student who has unexcused absences in excess of five 2 -hour classes will
receive a failing grade for
the
course without regard or points earned through completed assignments
No make-up opportunities will be given for unexcused absences. Missing 5 classes results in a
penality of 1/2 a letter grade; and each subsequent miss produces another drop of 1/2 letter
grade. No make-up opportunities will be given for unexcused absences.
Make-up exam
Students
are expected to take exam at the times scheduled in the syllabus. Possible
exceptions include
verified
serious illness, serious family emergency, subpoenas, jury duty, military
service, religious
observances,
or a legitimate conflict with recognized University activities. If these apply,
you must contact
instructors
to request a makeup. Make these arrangements as soon as you know of the
conflict BEFORE
the
exam. No make-up for assignment is allowed.
Incompletes :
An
incomplete grade due to illness or other emergencies may be arranged. A request
for an incomplete
due
to illness must be accompanied by a letter from your doctor, the Student Health
Service, or a
hospital.
Lack of time to complete assigned work, or other reasons not relating to
unavoidable excused
absences,
will not be accepted as a valid reason for petitioning for an incomplete. No
incompletes will be
given
unless you have a prior written agreement with the instructor BEFORE the end of
classes.
Cheating:
Cheating will not be
tolerated, and you are responsible for knowing University policy on cheating.
The
University’s minimum policy for cheating is failure in the course. (Yes, the chair of the department does
spend time each semester prosecuting students who thought they’d never get caught!) Cheating can lead to
expulsion from the university. For a complete description of University policies on excused absences,
cheating, and student responsibilities see UK's New Academic Offenses Policy can be found at
University’s minimum policy for cheating is failure in the course. (Yes, the chair of the department does
spend time each semester prosecuting students who thought they’d never get caught!) Cheating can lead to
expulsion from the university. For a complete description of University policies on excused absences,
cheating, and student responsibilities see UK's New Academic Offenses Policy can be found at
For instance, Senate Rule 6.4.11 states:
The minimum penalty for an academic offense is an E in the course in which the offense took place. The
repeat option may not be used to remove an E given for an academic offense. If a prior academic offense
has been recorded in the Registrar’s Office, the minimum penalty shall be suspension for one semester (or a
minimum of four months in those colleges in the Medical Center where the semester system is not in use.
Penalties more severe than the minimum may be imposed where warranted by the circumstances.
Our class is a cell
phone-free zone. Cell phones must be off & out of sight for the entire
class period.
Important Dates
January 14
(Wed.).................................................................... First
day of classes
January 19 (Mon.) .........................................No
classes – Martin Luther King Day
January 21 (Wed.)
................................................................Last day to add
a class
February 4 (Wed.)………………………….Last day to drop a
class without a grade
March 9 (Mon.)…………………………………….........................................Midterm
March 16-21 (Mon. –Sat.)
………........................... …No classes - Spring vacation
April 10 (Fri.)……………….. ................................Last
day to withdraw from a class
May1 (Fri.) ……………………………………
…................... ……Last day of classes
May 4-8 ……………….... …………………………………………...Final
examinations
May 6 (Wed.) 01:00-03:00……………….........................................Final
examination
5 Course
Goals
The course is an introduction to
probability. We shall cover the basic ideas of probability that are
covered in Chapter 1 through Chapter
9 in the text. A student who earns a grade of A in the
course should be able to pass the
first Society of Actuaries examination. I have provided links to
sample SOA exams, and these exams
will give you a very good idea of the type of probability
problem you should be able to work
if you have a good understanding of the material.
6 Experiments
and Software
A great deal of insight and understanding can be gained in probability by doing experiments. The
experiment can be as simple as
flipping a coin a number of times and keeping track of the
outcomes. Generally, it will be much
easier to perform such experiments by using computer
software that does the coin flipping
for you and records outcomes in as much detail as you like.
One particularly useful software
package for probability experiments is R, and it is freely
available for download on the CRAN
website CRAN http://cran.r-project.org/.
There are
many introductory documents on using
R. Here are a few.
- Simple R R/Verzani-SimpleR.pdf
- Introduction to R R/Introduction-to-R.pdf
- Reference Pad R/Rpad-refcard.pdf
- R for Beginners R/Paradis-rdebuts_en.pdf
Here is how one would flip a coin
100 times in R and count the number of Heads that you obtain.
coin <- c="" span="">->
flip <- 100="" coin="" font="">->
replace="TRUE)" data-blogger-escaped-sample="" data-blogger-escaped-span="">
replace="TRUE)" data-blogger-escaped-sample="" data-blogger-escaped-span="">
length(which(flip == "H"))
Of course there are many other
software packages that can be used to do experiments in
probability. I suggest you find one
you like and become proficient doing simple "coin flip" like
simulations.
- SOA Sample Exam sample exams/soa_sample_exam.pdf
- sample_1 sample_exams/sample_1.pdf
- Sample Exam 1a sample_exams/sample_1a.pdf
- Sample Exam 2 sample_exams/sample_2.pdf sample_exams/sample_2.pdf
- Sample Exam 2a sample_exams/sample_2a.pdf sample_exams/sample_2a.pdf
- Exam 2 2012 Solutions sample_exams/fall12_exam2_solutions.pdf sample_exams/fall12_exam2_solutions.pdf
- Sample Final sample_exams/sample_final.pdfsample_exams/sample_final.pdf
- Sample Final 2 sample_exams/final_2.pdfsample_exams/final_2.pdf
- Sample Exam Problems sample_exams/rk_sample.pdfsample_exams/rk_sample.pdf
- Sample Exam Problems 2 sample_exams/rk_sample2.pdfsample_exams/rk_sample2.pdf
- Exam 1 Solution sample_exams/exam1_solution.pdfsample_exams/exam1_solution.pdf
- Exam 2 Solutions sample_exams/exam2_solutions.pdfsample_exams/exam2_solutions.pdf
- Exam 1 2012 sample_exams/exam1_2012.pdfsample_exams/exam1_2012.pdf
- Exam 1 2012 Solutions sample_exams/exam1_2012_soln.pdfsample_exams/exam1_2012_soln.pdf
- Exam 1 Spring 2013 sample_exams/exam1_sp2013.pdfsample_exams/exam1_sp2013.pdf
- Exam 1 Solutions Spring 2013 sample_exams/exam1_sp2013_solutions.pdf
- Exam 2 Solutions Spring 2013 sample_exams/exam2_sp2013_solutions.pdf
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On 28 Aug 2013, 15:50.
On 28 Aug 2013, 15:50.
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