CSE 321: Discrete Structures Autumn 2008
Assignment #1 Due: Wednesday, October 8
Problems: 1. Section 1.1, exercise 10 2. Section 1.1, exercise 18, parts (a) to (e) 3. State in English the converse an
Midterm Practice with Solutions
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CSE 321 final exam sample questions Fall 2006
These are final exam questions from previous offerings for the course. Since lecture
topics vary from year to year, some of the questions relate to materi
CSE 321
Sample Questions from Old Midterms
Fall 2005
Instructions: Closed books, closed notes, no calculators,
work all problems.
In 50 minutes there would be 57 of these questions:
1.
Let T(n) be de
CSE 321 Solutions to Practice Problems
Instructions: Feel free NOT to multiply out binomial coefficients, factorials, etc, and feel free to leave answers in the form of a sum. No calculators, books or
CSE 321
Sample Questions from Old Midterms
Fall 2006
Instructions: Closed books, closed notes, no calculators,
work all problems.
In 50 minutes there would be 57 of these questions:
1.
Let T(n) be de
CSE 321
Discrete Structures Midterm Topic List
Spring 2009 W. L. Ruzzo
The midterm covers everything in chapters 1, 2 and 4, except 4.5. Briefly, this includes: Logic propositions, , , , , , tautology
CSE 321
Discrete Structures Final Exam Topic List
Spring 2009 W. L. Ruzzo
You may bring one sheet of notes (both sides, handwritten, 8.5 x 11, no magnifying glasses, epaper, microfilm,.) The final is
CSE 321: Discrete Structures Autumn 2008 Problems:
Assignment #7 Due: Monday, December 1
1. When a test for steroids is given to soccer players, 98% of the players taking steroids test positive and 12
CSE 321: Discrete Structures Autumn 2008 Problems: 1. Section 5.5, exercise 10
Assignment #6 Due: Wednesday, November 19
2. How many ways are there to select 7 cards from a standard deck of 52 playing
CSE 321: Discrete Structures Autumn 2008 Problems:
Assignment #3 Due: Wednesday, October 22
1. Prove or disprove: n2 + 3n + 1 is always prime for integer n > 0. 2. Prove that if n is an integer then n
CSE 321 Practice Problems from Old Finals
Instructions: Feel free NOT to multiply out binomial coefficients, factorials, etc, and feel free to leave answers in the form of a sum. No calculators, books