Martin Flashman's Courses
Math 104 Finite Mathematics
Spring, '00
TR 1230-1350 ART 027
Final Exam (Cooperative) Problem:
9.3 # 28
Due no later than Thursday,
May 11 @5pm.
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Last updated: 01/03/2000
Spring, 2000 Problem Assignments(Tentative as of 12-21-99) M.FLASHMAN
Section Problems (*= interesting but optional)
------- --------------------------------------
Assignments and recommended problems I
1.1 1/20-> (general review)1,3,5-7,9,15-21 odd,33-37 odd,41
1.3 1/25-> (Linear Functions) 1-15 odd,27-33 odd, 37,45-53 odd, 71-74
1.4 1/25-> (linear Models) 1-9 odd, 11,14,17,23,31,39,40,45
2.1 1/27-> Linear Systems (2)1-7 odd, 16-18,25,33,36,45
2.2 2/3-> Matrices (2) 1,3,5,7,8,9,19,21
2.3 2/8-> Matrices (3+) 1-15 odd, 31,33
2.4 2/10&15-> Applications 1,6,7,17,21, *(25-27), 29, *(33,35,37)
Assignments and recommended problems II
3.1 2/15-> 1-33 odd, 53, 54, 60
3.2 2/17->(i) 1-21 odd, 47
-> (ii) 23-27, 51-53, 63,64
3.3 2/22->(i) 1-21 odd
2/24->(ii) 23-25,43,44,47
2/24->(iii)53, 57
3.4 2/29->1,3,5,21
Assignments and recommended problems III
4.1 2/29-> (i)1-15 odd, 20, 22, 23
3/2-> (ii) 24, 25, 33,35,39
4.2 3/2-> (i) 1-9 odd, 8, 23
3/7-> (ii) 13,15, 21, 27, 31, *33, 35
BREAK: DUE 3/21 p 237: 51, 52; p 273: 33, 34
4.3 3/23-> (i) 1-9 odd,10, 21
(ii) 13,14, 23,25, 31, 37
4.4 (i) 1,3,4
(ii) 9,11,12, 23, 25, *41
Assignments and recommended problems IV
5.1 3/23-> (i) 1-13 odd, 17, 18, 21, 23
3/28-> (ii) 29, 31-33, 39-41, 59
5.2 3/28-> 1-4, 9-11,13,15, 21-23, 29, 31
5.3 3/30-> (i) 1-7 odd, 11,13
3/30-> (ii) 15-21 odd, 31, 35, 51
5.4 4/3-> 1-7 odd, 11,13, 17-19
6.1 3/30-> (i) 1-13 odd, 29-31,33
6.2 4/4-> 1-5 odd,11-21 odd, 29-31
6.3 4/6-> 1-9 odd, 17, 23
6.4 4/6-> 1-9 odd, 17, 35, 38
6.5 4/11-> 1-7 odd, 11,13,,21,31,33,57,61
8.1 4/13-> 1-19 odd, 23-26
8.2 4/13-> 1-5, 9,23
4/18-> 2,4, 29
8.3 4/27-> 3,5, 23
9.1 5/2-> 1-9 odd, 17
9.2 5/2-> 1-5,11
9.3 5/2-> (i) 1-9 odd
5/4-> (ii) 9, 11, 13, 19
Tentative Schedule of Topics (Subject to change) 2-24-00
|
Tuesday |
Thursday
|
Week 1 |
1/18 Course Introduction
Review of Numbers, Variables, Graphs and Lines. |
1/20 1.1, 1.3,1.4
More on lines: functions and models |
Week 2 |
1/25 2.1. Linear Equations. Solutions and applications. I |
1/27 2.2. Linear Equations: II. Matrices. {geometry & 3 variables) |
Week 3 |
2/1 2.3 Linear Equations: III. More general systems and matrices. |
2/3 2.4. Linear Equations: IV. |
Week 4 |
2/8 More applications. |
2/10 3.1 Matrix algebra |
Week 5 |
2/15 3.2 Matrices and linear equations revisited. |
2/17 3.3 Matrix inverses. |
Week 6 |
2/22 3.3 Finish matrix equations. 3.4. Begin Input-output model. |
2/24 Finish I-O model. Start Graphing Linear Inequalities, LP. |
Week 7 |
2/29 4.1, 4.2 Linear Programming I: graphical.
Start Simplex Method |
3/2 4.3 Linear Programming: |
Week 8 |
3/7 4.3 More LP examples.Review. The Simplex Method Begin. |
3/9 Exam I (covers thru 4.3) |
Mid-Term Vacation |
3/14 |
3/16 |
Week 9 |
3/21 Start Finite Sets and Counting. 5.1 & 5.2.
Standard LP with Simplex Method. 4.3 |
3/23 Multiplication and permutation. 5.3TREES. |
Week 10 |
3/28 More counting.permutations. 5.3
Begin Sample Space/events. 6.1 |
3/30Addition and More counting. 5.4
Begin Probability. 6.2 Basic Principles 6.3 |
Week 11 |
4/4 Counting again. 6.4 |
4/6 Conditional Probability -Multiplication and trees 6.5
Independence.6.5 |
Week 12 |
4/11 Markov Systems and matrices. 8.1, 8.2 |
4/13 more on Markov systems. 8.2
[ The birthday/birth month problem] |
Week 13 |
4/18 Review- Regular Markov Systems.Equilibrium & Steady
States. 8.3 |
4/20 Exam II Covers chapter
5,6, and 8.1-8.2 |
Week 14 |
4/25 More on regular Markov systems.8.3 |
4/27 Game Theory Intro 9.1 Saddle points and Mixed strategies. 9.2-9.3 |
Week 15 |
5/2 More Games and optimal mixed strategies. |
5/4 Breath & Review for Final |
Back to Martin Flashman's Home Page :) Back to HSU Math. Department :}
Assignments and recommended problems V
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Back
to HSU Math. Department :}
Spring, 200
COURSE INFORMATION
M.FLASHMAN
MATH 104 Finite Mathematics
TR 1230-1350 ART 027
OFFICE: Library 48
PHONE:826-4950
Hours (Tent.): MTWR 10:15-11:30 AND BY APPOINTMENT or chance!
E-MAIL:flashman@axe.humboldt.edu
WWW: http://www.humboldt.edu/~mef2/
***Prerequisite: HSU MATH 42 or 44 or 45 or math code 40.
TEXT: Required. Finite
Mathematics Applied to the Real World By Stefan Waner and Steven
R. Costenoble (Harper Collins, 1996).
-
Catalog Description: Logic, combinatorics, probability theory, and linear
algebra; apply to problems from biological and social sciences and games
of chance.
-
SCOPE: This course will deal with the theory and application of
what is often described as "finite mathematics." We will emphasize much
of the linear algebra aspects of models for finite systems. This will cover
primarily materials from chapters 1-6, 8, and possibly 9 from the textbook.
Supplementary notes and text will be provided as appropriate.
-
TESTS AND ASSIGNMENTS: There will be
several tests in this course. There will be several reality check quizzes,
two midterm exams and a comprehensive final examination.
-
Homework assignments are made regularly. They
should be done neatly and passed in on the due date. Homework
is graded Acceptable/Unacceptable with problems to be redone.
Redone work should be returned for grading promptly.
-
Exams will be announced at least one week in advance.
-
THE FINAL EXAMINATION WILL BE SELF SCHEDULED.
-
The final exam will be comprehensive, covering the entire semester.
-
MAKE-UP TESTS WILL NOT BE GIVEN EXCEPT FOR VERY SPECIAL CIRCUMSTANCES!
It is the student's responsibility to request a makeup promptly.
*** DAILY ATTENDANCE SHOULD BE A HABIT! ***
-
GRADES: Final grades will be determined
taking into consideration the quality of work done in the course as evidenced
primarily from the accumulation of points from tests and various
assignments.
Reality Quizzes |
100 points |
2 Midterm Examinations |
200 points |
Homework |
50 points |
Final Examination |
200 points |
Total |
550 points |
-
The total points available for the semester
is 550. Notice that only 400 of these points are from examinations, so
regular participation is essential to forming a good foundation for your
grades as well as your learning.
MORE THAN 2 ABSENCES MAY LOWER THE FINAL GRADE FOR POOR ATTENDANCE.
** See the course schedule for the dates related to the following:
-
No drops will be allowed without "serious and compelling reasons" and a
fee.
-
Students wishing to be graded with either CR or NC should make this request
to the Adm & Rec office in writing or by using the web registration
procedures.
-
Technology:
The computer or a graphing calculator can be used for many problems. We
may use X(PLORE) or MATRIX. A version of X(PLORE) is available at
the bookstore for MAC based PC's along with the PC version we will
use.Windows and DOS versions of X(PLORE) are also available online...X(PLORE)
for Windows. Matrix by John Kennedy is designed particularly to
help learn many finite mathematics applications using matrices on any PC.
MATRIX can be obtained from me or downloaded from the Math
Archives. Students wishing help with any graphing calculator
should plan to bring their calculator manual with them to class.
Another excellent on-line resource for many of the topics we will
cover is the
On
- Line resources connected with the text, Finite Mathematics
Applied to the Real World.
-
Graphing Calculators: Graphing calculators are welcome and highly
recommended. We may use the HP48G for some in-class work though most graphing
calculators will be able to do much of this work. HP48G's may be available
for students to borrow for the term through me by arrangement with the
Math department. Supplementary materials will be distributed if needed.
If you would like to purchase one or have one already, let me know. I will
try to help you with your own technology during office hours or by appointment
(not in class).
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Back to HSU Math. Department :}