Introduction to Discrete Mathematics  MATH  213  Section B1

Instructor: Ilya Kapovich

Spring 2007  

MWF, 9:00am,    Henry Administration Building, rm 140

WWW:  http://www.math.uiuc.edu/~kapovich/213-07/213-07.html

Textbook: Rosen, Discrete Mathematics and Its Applicationssixth edition
 


  The final exam has been graded and the results have been posted via Score Reports. The final course grades have also been assigned and posted via Score Reports.

  The median score on the final exam was 178/200 and the average score on the final was 174.8/200 with standard deviation 9.7%


   The second midterm has been  graded and the results have been posted via Score Reports. Solutions are also posted below. The average score was 80.4/100 with the standard deviation 12.7% and the median score was 84.5/100. The high score was 100/100 and the low score was 60/100.


   The first midterm exam has been graded and the grades have been posted in Score Reports. Solutions are posted below.
The average score was  85/100 with the standard deviation of 10.5% and the median score was 86/100.


When the final course average was computed, the final exam was rescaled to a maximum of 300 points (30% of the total), each of the midterms was rescaled to the maximum of 200 points (20% of the total, each), the h/wk score was rescaled to a maximum of 200 points (20% of the total) and the quiz scores were rescaled to a maximum of 100 points (10% of the total), for the total maximum of 300+200+200+200+100=1000 points.
There were 1 A+, 5 A, 2 A-, 4 B+, 1 B, 1 B-, 2 C+ and 1 C grades for the course.

The course grading scale cut-off levels were as follows:
A+: 957.333, A: 914.667, A-: 872,
B+: 841.333, B: 810.667, B-: 780,
C+: 736.667, C: 693.333, C-: 650,
D+: 626.667, D: 603.333, D-: 580.



The Score Reports is the Math Department's gradebook program. All your h/work, quiz and exam grades will be posted there. You will be prompted for your NetID and NetID password after following the Score Reports link. Please check yor record regularly for completeness and accuracy.


Also I have an
instant anonymous course evaluation form for this course. Please submit your comments at any time.
 
    
My office hours are Tuesday and Thursdays 9:30am-11:00. You DO NOT need to tell me in advance if you want to see me during the office hours. If you want to come at a different time, you need to schedule an appointment. My office is located in Altgeld Hall, room 365.

The FINAL EXAM for this course has been scheduled for Saturday, May 5, 8am-11am.


Instructor: Ilya Kapovich
Office:  Altgeld Hall 365
Office Hours :  Tuesdays, Thursdays 9:30am-11am.
Tel. 265-0633
e-mail kapovich@math.uiuc.edu.
Grader:
 


The following materials are currently available:


Homework assignments:
 

  1. Due Wednesday, January 31:  Ch 2.3 (functions) no. 4, 12, 18; Ch. 4.1 (Induction) no. 3, 4, 7, 10, 19
  2. Due Wednesday, February 7: Ch. 5.1 no 7, 12, 20, 31; Ch. 5.2 no 4, 9, 15, 34
  3. Due Wednesday, February 21: Ch. 5.3 (Permutations and Combinations) no. 10, 17, 22; Ch 5.4 (Binomial Coefficients) no 7, 12, 15, 22, 33
  4. Due Wednesday, February 28: Ch. 5.5 (Generalized permutations) no 9, 14, 31, 41; Ch. 6.1 (Introduction to discrete probability) no 7, 16, 25, 35
  5. Due Wednesday, February 28: Ch. 6.2 (Probability Theory) no. 3, 7, 14, 19, 23, 25, 27, 30, 33
  6. Due Friday,  March 9: Ch. 6.4 no 3, 4, 8, 10, 23, 25, 29, 30
  7. Due Friday, March 16: Ch 7.2 (Linear Recurrence Relations) no. 3, 8, 12, 26, 30, 34
  8. Due Wednesday, March 28: Ch 7.5 (Inclusion-Exclusion) no 8, 12; Ch. 7.6 (Applications of Inclusion-Exclusion) no. 3, 6, 11, 13, 15, 22
  9. Due Wednesday, April 4: Ch 8.1 (Binary Relations) no. 3, 6, 34; Ch 8.5 (Equivalence Relations) no. 1, 12, 26, 30, 47
  10. Due Friday, April 13: Ch 9.2 (Graph terminology) no.  12, 18, 26, 29; Ch. 9.3 (Graph representations) no 7, 16, 36, 37, 38
  11. Due Wednesday,  April 18: Ch 9.4 (Connectivity) no 18, 20, 24; Ch 9.5 (Euler circuits) no. 6, 8, 18, 21, 29.
  12. Due Wednesday, April 25: Ch 9.6 (Shortest paths) no. 3, 8, 11, 17, 25, 26
  13. Due Wednesday, May 2: Ch 9.7 (Planar graphs) no.  6, 9, 19, 24; Ch 9.8  (Graph coloring)  no. 8, 10,  12, 18



How this course is graded and administered: