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For more course tutorials visitnuophelp.com is now newtonhelp.comnwww.newtonhelp.comnnnMTH 221 Week 1 Individual and Team Assignment Selected Textbook ExercisesnMTH 221 Week 2 Individual and Team Assignment Selected Textbook ExercisesnMTH 221 Week 3 Individual and Team Assignment Selected Textbook Exercisesn

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### MTH 221 help Minds Online/newtonhelp.com

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### MTH 221 Entire Course (New)

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MTH 221 Week 1 Individual and Team Assignment Selected Textbook Exercises

MTH 221 Week 2 Individual and Team Assignment Selected Textbook Exercises

### MTH 221 Week 1 DQ 1(New)

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Consider the problem of how to arrange a group of n people so each person can shake hands with every other person. How might you organize this process? How many times will each person shake hands with someone else? How many handshakes will occur? How must your method vary according to whether or not n is even or odd?

### MTH 221 Week 1 DQ 2(New)

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There is an old joke that goes something like this: “If God is love, love is blind, and Ray Charles is blind, then Ray Charles is God.” Explain, in the terms of first-order logic and predicate calculus, why this reasoning is incorrect.

### MTH 221 Week 1 DQ 3(New)

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Relate one of the topics from this week's material to a situation in your professional or personal life and discuss how you would solve the issue with the recently acquired knowledge.

### MTH 221 Week 1 Individual and Team Assignment Selected Textbook Exercises

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Mathematics - Discrete Mathematics

Complete 12 questions below by choosing at least four from each section.

· Ch. 1 of Discrete and Combinatorial Mathematics

### MTH 221 Week 1 Individual AssignmentSelected Textbook Exercises(New)

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Complete the six questions listed below:

Ch. 1 of Discrete and Combinatorial Mathematics

Supplementary Exercise 2

### MTH 221 Week 2 DQ 1(New)

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Describe a situation in your professional or personal life when recursion, or at least the principle of recursion, played a role in accomplishing a task, such as a large chore that could be decomposed into smaller chunks that were easier to handle separately, but still had the semblance of the overall task. Did you track the completion of this task in any way to ensure that no pieces were left undone, much like an algorithm keeps placeholders to trace a way back from a recursive trajectory? If so, how did you do it? If not, why did you not?

### MTH 221 Week 2 DQ 2(New)

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Describe a favorite recreational activity in terms of its iterative components, such as solving a crossword or Sudoku puzzle or playing a game of chess or backgammon. Also, mention any recursive elements that occur.

### MTH 221 Week 2 DQ 3(New)

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Using a search engine of your choice, look up the term one-way function. This concept arises in cryptography. Explain this concept in your own words, using the terms learned in Ch. 5 regarding functions and their inverses.

### MTH 221 Week 2 DQ 4(New)

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A common result in the analysis of sorting algorithms is that for nelements, the best average-case behavior of any sort algorithm—based solely on comparisons—is O(n log n). How might a sort algorithm beat this average-case behavior based on additional prior knowledge of the data elements? What sort of speed-up might you anticipate for such an algorithm? In other words, does it suddenly become O(n), O(n log n) or something similar?

### MTH 221 Week 2 Individual and Team Assignment Selected Textbook Exercises (New)

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Mathematics - Discrete Mathematics

Complete 12 questions below by choosing at least three from each section.

· Ch. 4 of Discrete and Combinatorial Mathematics

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Complete the 4 questions below and submit on the worksheet provided by Deb.

Ch. 4 of Discrete and Combinatorial Mathematics

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Complete the 4 questions below and submit on the worksheet provided by Deb.

Ch. 4 of Discrete and Combinatorial Mathematics

### MTH 221 Week 3 DQ 1(New)

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In week 2 we reviewed relations between sets. We will continue that topic this week too. With definitions and examples discuss at least 3 different types of relations.

### MTH 221 Week 3 DQ 2(New)

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Read through sections 7.2 and 7.3 for topics on 0-1 matrices, directed graphs and partial orders. Pick any of the topics (definitions and theorems) that was not already covered by your fellow students and present your understanding. Please provide examples as you discuss.

### MTH 221 Week 3 DQ 3(New)

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Sections 8.1 and 8.2 illustrate the principle of inclusion and exclusion based on conditions for inclusion.

### MTH 221 Week 3 DQ 4(New)

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Disucss how the principle of inclusion and exclusion is related to the rules of manipulation and simplification of logic predicates from chapter

### MTH 221 Week 3 Individual and Team Assignment Selected Textbook Exercises (New)

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Mathematics - Discrete Mathematics

Complete 12 questions below by choosing at least four from each section.

· Ch. 7

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Complete 4 questions below and submit on the worksheet provided by Deb.

Ch. 7

Exercise 7.1, problems 6, ; pp 343-344

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Complete the 4 questions below and submit on the worksheet provided by Deb.

Ch. 7

Exercise 7.2, problems 2 &14 (Develop the algorithm only, not the computer code.); pp 354

### MTH 221 Week 4 DQ 1(New)

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Review section 11.1 of the text and discuss here at least 2 topics from the section along with one exercise problem.

### MTH 221 Week 4 DQ 2(New)

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Review sections 11.2-11.4 of the text and discuss topics (that were not already covered by your colleagues) from the section. Don't forget the examples.

### MTH 221 Week 4 DQ 3(New)

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Random graphs are a fascinating subject of applied and theoretical research. These can be generated with a fixed vertex set V and edges added to the edge set E based on some probability model, such as a coin flip. Speculate on how many connected components a random graph might have if the likelihood of an edge (v1,v2) being in the set E is 50%. Do you think the number of components would depend on the size of the vertex set V? Explain why or why not.

### MTH 221 Week 4 DQ 4(New)

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Trees occur in various venues in computer science: decision trees in algorithms, search trees, and so on. In linguistics, one encounters trees as well, typically as parse trees, which are essentially sentence diagrams, such as those you might have had to do in primary school, breaking a natural-language sentence into its components—clauses, subclauses, nouns, verbs, adverbs, adjectives, prepositions, and so on. What might be the significance of the depth and breadth of a parse tree relative to the sentence it represents? If you need to, look up parse tree and natural language processing on the Internet to see some examples

### MTH 221 Week 4 Individual and Team Assignment Selected Textbook Exercises(New)

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Mathematics - Discrete Mathematics

Complete 12 questions below by choosing at least four from each section.

· Ch. 11 of Discrete and Combinatorial Mathematics

### MTH 221 Week 5 DQ 1

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In your own words, discuss examples of at least 3 of the ten laws of Boolean algebra.

### MTH 221 Week 5 DQ 2

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With an example, discuss the basic concepts of boolean algebra.

### MTH 221 Week 5 DQ 3(New)

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How does the reduction of Boolean expressions to simpler forms resemble the traversal of a tree, from the Week Four material? What sort of Boolean expression would you end up with at the root of the tree?

### MTH 221 Week 5 Individual and Team Assignment Selected Textbook Exercises(New)

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Mathematics - Discrete Mathematics

Complete 12 questions below.

· Ch. 15 of Discrete and Combinatorial Mathematics

### MTH 221 Week 5 Learning Team Assignment Research Paper & Presentation(New)

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Mathematics - Discrete Mathematics

Submit the final Research Presentation.

· Submit the paper and power-point presentation with detailed speaker notes.

### MTH 221 help Minds Online/newtonhelp.com

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