Exam 10: A: Graphs
Exam 1: The Foundations: Logic and Proofs18 Questions
Exam 1: A: the Foundations: Logic and Proofs201 Questions
Exam 2: Basic Structures: Sets, Functions, Sequences, Sums, Matrices5 Questions
Exam 2: A: Basic Structures: Sets, Functions, Sequences, Sums, Matrices210 Questions
Exam 3: Algorithms8 Questions
Exam 3: A: Algorithms54 Questions
Exam 4: Number Theory and Cryptography10 Questions
Exam 4: A: Number Theory and Cryptography149 Questions
Exam 5: Induction and Recursion10 Questions
Exam 5: A: Induction and Recursion51 Questions
Exam 6: Counting14 Questions
Exam 6: A: Counting155 Questions
Exam 7: Discrete Probability9 Questions
Exam 7: A: Discrete Probability50 Questions
Exam 8: Advanced Counting Techniques16 Questions
Exam 8: A: Advanced Counting Techniques124 Questions
Exam 9: Relations13 Questions
Exam 9: A: Relations72 Questions
Exam 10: Graphs14 Questions
Exam 10: A: Graphs131 Questions
Exam 11: Trees13 Questions
Exam 11: A: Trees94 Questions
Exam 12: Boolean Algebra11 Questions
Exam 12: A: Boolean Algebra67 Questions
Exam 13: Modeling Computation14 Questions
Exam 13: A: Modeling Computation67 Questions
Exam 14: Mathematics Problem Set: Set Theory, Number Theory, Combinatorics, and Boolean Algebra29 Questions
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-The largest value of n for which is planar is ____.
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-List all positive integers n such that is bipartite ____.
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-List all positive integers n such that has an Euler circuit ____.
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either give an example or prove that there are none.
-A simple graph with 6 vertices and 16 edges.
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the grid graph Gm,n refers to the graph obtained by taking an m × n rectangular grid of streets (m ≤ n) with m north/south blocks and n east/west blocks. For example:
-For which positive integers m and n does have an Euler circuit?

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for each graph give an ordered pair description (vertex set and edge set) and an adjacency matrix, and draw a picture of the graph.
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-There are ____ non-isomorphic simple graphs with 3 vertices.
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The picture at the right shows the floor plan of an office. once, starting and ending at A. plan a walk that passes through each doorway exactly Use graph theory ideas to prove that it is impossible to plan a walk that passes through each doorway exactlyonce, starting and ending at A. 

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either give an example or prove that there are none.
-A simple graph with degrees 1, 1, 2, 4.
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either give an example or prove that there are none.
-A simple digraph with indegrees 0, 1, 2, 4, 5 and outdegrees 0, 3, 3, 3, 3.
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-The length of the longest simple circuit in is ____.
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the grid graph Gm,n refers to the graph obtained by taking an m × n rectangular grid of streets (m ≤ n) with m north/south blocks and n east/west blocks. For example:
-Find the region-chromatic number for Gm,n (including the infinite face).

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-There are ____ 0's and ____ 1's in the adjacency matrix for
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-List all positive integers n such that has an Euler circuit ____.
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A simple graph is regular if every vertex has the same degree.
(a) For which positive integers n are the following graphs regular: Cn, Wn, Kn, Qn?
(b) For which positive integers m and n is Km,n regular?
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Use Dijkstra's Algorithm to find the shortest path length between the vertices a and z in this weighted graph. 

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-Every Euler circuit for has length ____ .
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either give an example or prove that there are none.
-A graph with a Hamilton path but no Hamilton circuit.
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-List all positive integers n such that has a Hamilton circuit ____.
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