'Odd vertices' presentation slideshows

5 The Mathematics of Getting Around

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5 The Mathematics of Getting Around

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Eulerizing Graphs

Eulerizing Graphs. Notes 25 - Section 5.7. Essential Learnings. Students will understand and be able to use Eulerization to find optimal exhaustive routes that avoid deadhead travel. Exhaustive Routes. Our goal is to find optimal exhaustive routes in a connected graph.

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Adaptive Simplification of 3D Models using Multiresolution Analysis

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Section 2.1 : Euler Circuit Problems

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5 The Mathematics of Getting Around

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Vertex-Edge Graphs

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Chapter 9

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Math in Scheduling

Math in Scheduling. By: Mike Basham, . The Bridges of Konigsberg.

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Graphs and Euler cycles

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Konisberg Bridges ( One-way street ) SOL: DM.2

Konisberg Bridges ( One-way street ) SOL: DM.2. Classwork Quiz/worksheet Homework (day 62) Worksheet EC: Look at HW worksheet. Senior Exemption from Final Exam. The Konigsberg Problem. Konigsberg was a city in Prussia (it is now called Kaliningrad and is in Russia)

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Eulerizing Graph

Eulerizing Graph. Ch 5. Euler Circuit and Euler path. When a graph has no vertices of odd degree, then it has at least one Euler circuit. When a graph has exactly two vertices of odd degree, then it has at least one Euler path. When a graph has more than two vertices of odd degree, then

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Ultra-Fast Broadband

Ultra-Fast Broadband. By Elliot Paton-Simpson. Ultra-Fast Broadband. Owairaka and the surrounding region has decided to install an ultra-fast broadband. The network spans areas and has certain broadband towers located near certain spots.

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The History:

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Aim: What is an Euler Path and Circuit?

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The History:

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Euler Circuit

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5.7 Eulerizing Graphs

5.7 Eulerizing Graphs. Euler circuit and Euler path do not always exist . There are many graphs (in real life) that have more than 2 odd vertices.

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Math 1332

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