'Math 310' presentation slideshows

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 3 4, Friday, November 21

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 3 4, Friday, November 21. 7.1 . Recurrence Relation Models. Homework (MATH 310# 10W ): Read 7.1 Do 6. 5 : all odd numbere d problems Turn in 6. 5 : 2,4,6,8 Turn in 7.1: 2,4,6 ,12,16,18,26,48. Test 1 & 2 - Statistics.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 24, Wednesday, October 29

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 24, Wednesday, October 29. 5.5. Binomial Identities - Continuation. Homework (MATH 310#8W): Read 6.1. Turn in 5.5: 2,4,6,8,32 Volunteers: ____________ ____________ Problem: 32. Block Walking Model.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 4, Monday, September 8

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 4, Monday, September 8. 1.4. Planar Graphs. Homework (MATH 310#2M): Read 2.1. Read Appendix A.2. Write down a list of all newly introduced terms (printed in boldface or italic) Do Exercises1.4: 3,6,14,18,20,24,27 Volunteers:

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 9, Friday, September 19

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 9, Friday, September 19. 2.4 Coloring Theorems. Homework (MATH 310#3F): Read 3.1. Write down a list of all newly introduced terms (printed in boldface or italic) Do Exercises 2.4: 2,4,8,10 Volunteers: ____________ ____________

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 8, Wednesday, September 17

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 8, Wednesday, September 17. 2.3 Graph Coloring. Homework (MATH 310#3W): Read 2.4. Write down a list of all newly introduced terms (printed in boldface or italic) Do Exercises 2.3: 2,4,6,7,12,14,18 Volunteers: ____________

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 3, Friday, September 5

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 3, Friday, September 5. Complete graph K n. A graph on n vertices in which each vertex is adjacent to all other vertices is called a complete graph on n vertices, denoted by K n. K 20. Some complete graphs.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 5,Wednesday, September 10

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 12, Friday, September 26

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 12, Friday, September 26. Homework. Homework (MATH 310#4F): Read 4.1. Do Exercises 3.2: 6,14,17,19,20 Volunteers: ____________ ____________ Problem: 19 . Homework #4 is due Wednesday. Theorem 3.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 7, Monday, September 15

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 7, Monday, September 15. Chapter 1 Review. Homework (MATH 310#3M): Read Supplement I (pp 46-48). Write down a list of all newly introduced terms (printed in boldface or italic) Do Ch.1 Supplement II. Exercises : 4,14,16,20,28,30,36.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 27, Wednesday, November 5

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 27, Wednesday, November 5. 6.3. Partitions. Homework (MATH 310#9W): Read 6.4. Do 6.3: all odd numberes problems Turn in 6.3: 2,4,16,20,22 Volunteers: ____________ ____________ Problem: 16. Partitions.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 26, Monday, November 3

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 26, Monday, November 3. 6.2. Calculating Coefficients of Generating Functions. Homework (MATH 310#9M): Read 6.3. Do 6.2: all odd numberes problems Turn in 6.2: 2,4,6,14,20,32,38 Volunteers: ____________ ____________ Problem: 38.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 10, Monday, September 22

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 25, Friday, October 31

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 25, Friday, October 31. 6.1. Generating Function Models. Algebra-Calculus approach. We are given a finite or infinite sequence of numbers a 0 , a 1 , ..., a n , ... Then the generating function g(x) for a n is given by:

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 17, Wednesday, October 8

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 17, Wednesday, October 8. 5.1. Two Basic Counting Principles. Homework (MATH 310#6W): Read 5.2 Do 5.1: All odd numbered exercises. Turn in 5.1: 34,42,44,46 Volunteers: ____________ ____________ Problem: 46.

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MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 22, Friday, October 24

MATH 310, FALL 2003 (Combinatorial Problem Solving) Lecture 22, Friday, October 24. 5.5. Binomial Identities. Homework (MATH 310#7F): Read Supplement (pp. 230-239) Do 5.5: All odd numbered exercises. Turn in 5.5: 10,12,20,26 Volunteers: ____________ ____________ Problem: 20.

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