'Euler circuits' diaporamas de présentation

A Mathematical View of Our World

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Chapter 4

Chapter 4. Graphs. 4.1 GRAPHS AND THEIR REPRESENTATIONS. Other Representations of Graphs. Isomorphism. 4.2 PATHS AND CIRCUITS.

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Section 1.1: Paths and Models

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How to solve Euler paths & circuits.

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Excursions in Modern Mathematics Sixth Edition

Excursions in Modern Mathematics Sixth Edition. Peter Tannenbaum. Chapter 5 Euler Circuits. The Circuit Comes to Town. Euler Circuits Outline/learning Objectives. To identify and model Euler circuit and Euler path problems. To understand the meaning of basic graph terminology.

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Discrete Math and Management Science

Discrete Math and Management Science. Why is Discrete Math important? http://hsor.org/what_is_or.cfm http://hsor.org/case_studies.cfm. Chapter 1: Urban Services Management Science. Management Science

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Chapter 7 Graph Theory 7.1 Modeling with graphs and finding Euler circuits.

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CSE 326: Data Structures NP Completeness

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Vertex-Edge Graphs

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Graph Theory

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KNURE, Software department, Ph. 7021-446, e-mail: belous@kture.kharkov.ua

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CSE 321 Review Session

CSE 321 Review Session. Dave Bacon. Final. 1 hour, 50 minutes. Closed book. (You can bring a calculator.) 11 Problems. ~3 problems from before midterm material. Rest from after midterm. Basic Logic. Basic boolean logic Conditional, converse, contrapositive, inverse

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KNURE, Software department, Ph. 7021-446, e-mail: belous@kture.kharkov.ua

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Lesson Reflection for Chapter 14 Section 6

Student Learning Goal Chart. Lesson Reflection for Chapter 14 Section 6. Pre-Algebra Learning Goal. Students will understand collecting, displaying, & analyzing data. Students will understand collecting, displaying & analyzing data by being able to do the following:.

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Traversability

Traversability. What is Traversability ?. A network is said to be traversable if each edge can be traced, once only, without lifting a pen from the paper. For networks that you can start and finish at the same point, we call Euler Circuits (there are no odd nodes in the network).

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Section 8.5

Section 8.5. Euler & Hamilton Paths. Euler circuits & paths. An Euler circuit of a graph G is a simple circuit that contains every edge of G An Euler path of graph G is a simple path containing every edge of G. Example 1. There are several Euler circuits in this graph,

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