'Same vertex' diaporamas de présentation

Computing Fundamentals 2 Lecture 1 A Theory of Graphs

Computing Fundamentals 2 Lecture 1 A Theory of Graphs. Lecturer: Patrick Browne http://www.comp.dit.ie/pbrowne/ Lecture Room K408, Labs A305 & A306 Based on Chapter 19. A Logical approach to Discrete Math By David Gries and Fred B. Schneider. A Theory of Graphs.

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Excursions in Modern Mathematics Sixth Edition

Excursions in Modern Mathematics Sixth Edition. Peter Tannenbaum. Chapter 8 The Mathematics of Scheduling. Directed Graphs and Critical Paths. The Mathematics of Scheduling Outline/learning Objectives. To understand and use digraph terminology.

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Adjacent, vertical, complementary and supplementary angles

Adjacent, vertical, complementary and supplementary angles. Mr. Peterson. CC standard 7.g.5 Use facts about supplementary, complementary, vertical, and adjacent angles in a multi-step problem to write and solve simples equations for an unknown angle in a figure. . Paraphrase:

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Directed Acyclic Graphs and Topological Sort

Directed Acyclic Graphs and Topological Sort. CS16: Introduction to Data Structures & Algorithms. Directed Acyclic Graphs Topological sort Run-Through Pseudocode Runtime Analysis. Outline. A DAG is a graph that has two special properties:

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Unit 1 Review

Unit 1 Review. Interactive PowerPoint Study Guide for Unit Test 1. Click HERE to go to the topics. Click to explore Unit 1. Naming and Classifying. Divided Line Segments. Divided Angles. Unit 1 Objectives. Angle Relationships. Triangles. Isosceles and Equilateral Properties.

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Parallel Lines

Parallel Lines. Lines that are the same distance apart, they never intersect. . Transversal line. E. F. A line that cuts through two parallel lines . Alternate interior angles. 1. 2.

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Angle Relationships

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The Mathematics of Scheduling

The Mathematics of Scheduling. Chapter 8. How long does it take to build a house?. It depends on Size of the house Type of construction Number of workers Kind of tools and machinery used

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Math Vocabulary Words

Math Vocabulary Words. Kissryn Batton Mrs. Bishop 2 nd period. Integers. A positive or negative number 0, 1, 2, 3, etc. Rational Numbers. A number that can be expressed by a ratio of two integers. Scientific Notation.

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Are inflationary observables plagued by large Infra-red corrections?

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Math Vocabulary(:

Math Vocabulary(:. integer one of the positive or negative numbers 1 2, 3, etc., or zero. rational number. a number that can be expressed exactly by a ratio of two integers . . scientific notation. scientific notation order or system in doing anything: to work with method. perfect square.

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How many of you experience this in the classroom?

How many of you experience this in the classroom?. Staring off into space Fidgeting Doodling Shouting out answers Failing to follow instructions B reaking the class rules. Kinesthetic Learning. Definition:.

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CSCI 115

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9.4 Connectivity

9.4 Connectivity. Path Informally, a path is a sequence of edges that begins at a vertex of a graph and travels from vertex to vertex along edges of the graph.

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Charlicia Murphy

Charlicia Murphy. Math vocabulary. integer. Mathematics . one of the positive or negative numbers 1, 2, 3, etc., or zero. Compare whole number. rational number. a number that can be expressed exactly by a ratio of two integers. perfect square.

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Nuffield Free-Standing Mathematics Activity

What route can I take to avoid going along the same street twice?. Nuffield Free-Standing Mathematics Activity. Chinese postman problems. College Open Day. What route can I take to avoid going along the same street twice?. Chris is delivering leaflets to houses near the college.

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Graph Theory: Euler Circuits

Graph Theory: Euler Circuits. Christina Mende Math 480 April 15, 2013. Preliminaries. a. V= {a,b,c,d}. E ={{a,b},{a,c},{b,c},{c,d}}. d. b. c. A graph is a pair G=(V,E) of sets satisfying The elements of V are the vertices of our graph.

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Families of Quadratics

Families of Quadratics. Examples of Families. Here is a family of quadratic functions with the same vertex but different "a" values. Notice the all have the same axis of symmetry. More Examples. What makes this a family?

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What I learned in Math

What I learned in Math. By NATHAN SANCHEZ. Angles. Adjacent angle. Different angle from other ones. triangles.

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Walks, Paths and Circuits

Walks, Paths and Circuits. A graph is a connected graph if it is possible to travel from one vertex to any other vertex by moving along successive edges. A graph is a disconnected graph if it is not possible to travel from one vertex to any other vertex by moving along successive edges .

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