Presentation is loading. Please wait.

Presentation is loading. Please wait.

Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 3 5 2 3 3.

Published bySaija Lahti Modified over 6 years ago

Similar presentations

Presentation on theme: "Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 3 5 2 3 3."— Presentation transcript:

1 Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 3 5 2 3 3

2 Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 5 2 3

3 Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 5 2 3

4 Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 4 3 5 3 4 3

5 Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 4 5 3 4

Download ppt "Is it possible to plan a route which crosses each one of the seven bridges of Köningsberg once and only once? 2 3 5 2 3 3."

Similar presentations

Atlas or Almanac?.

Atlas or Almanac?.
LEAD ME TO THE CROSS. Savior I come Quiet my soul remember Redemptions hill Where Your blood was spilled For my ransom Everything I once held dear I count.

LEAD ME TO THE CROSS. Savior I come Quiet my soul remember Redemptions hill Where Your blood was spilled For my ransom Everything I once held dear I count.
22C:19 Discrete Math Graphs Fall 2010 Sukumar Ghosh.

22C:19 Discrete Math Graphs Fall 2010 Sukumar Ghosh.
Northern Istria The path seven waterfalls P 123 4 5 6 7 - The path seven waterfalls – 16 km 17.

Northern Istria The path seven waterfalls P The path seven waterfalls – 16 km 17.
Lecture 21 Paths and Circuits CSCI – 1900 Mathematics for Computer Science Fall 2014 Bill Pine.

Lecture 21 Paths and Circuits CSCI – 1900 Mathematics for Computer Science Fall 2014 Bill Pine.
Section 14.1 Intro to Graph Theory. Beginnings of Graph Theory Euler’s Konigsberg Bridge Problem (18 th c.)  Can one walk through town and cross all.

Section 14.1 Intro to Graph Theory. Beginnings of Graph Theory Euler’s Konigsberg Bridge Problem (18 th c.)  Can one walk through town and cross all.
The Seven Bridges Of Konigsberg.

The Seven Bridges Of Konigsberg.
Koenigsberg bridge problem It is the Pregel River divided Koenigsberg into four distinct sections. Seven bridges connected the four portions of Koenigsberg.

Koenigsberg bridge problem It is the Pregel River divided Koenigsberg into four distinct sections. Seven bridges connected the four portions of Koenigsberg.
131.123.247.253 -> 131.123.246.52 -> 131.123.11.254 131.123.8.1 131.123.11.254 131.123.247.253 131.123.246.52.

> >
Introduction to Networks HON207. Graph Theory In mathematics and computer science, graph theory is the study of graphs, mathematical structures used to.

Introduction to Networks HON207. Graph Theory In mathematics and computer science, graph theory is the study of graphs, mathematical structures used to.
MTH118 Sanchita Mal-Sarkar. Routing Problems The fundamental questions: Is there any proper route for the particular problem? If there are many possible.

MTH118 Sanchita Mal-Sarkar. Routing Problems The fundamental questions: Is there any proper route for the particular problem? If there are many possible.
Hoover Dam Bridge. Creeping closer, 900’ above the Colorado River, the two sides of a $160 million bridge at the Hoover Dam slowly takes shape The bridge.

Hoover Dam Bridge. Creeping closer, 900’ above the Colorado River, the two sides of a $160 million bridge at the Hoover Dam slowly takes shape The bridge.
Graphs and Euler cycles Let Maths take you Further…

Graphs and Euler cycles Let Maths take you Further…
Solving Percent Problems Using Proportions

Solving Percent Problems Using Proportions
Discrete Math Round, Round, Get Around… I Get Around Mathematics of Getting Around.

Discrete Math Round, Round, Get Around… I Get Around Mathematics of Getting Around.
Eulerian Circuits. A Warm Up Problem Jenny & John were at a Math Circles event with three other couples. As people arrived, various handshakes took place.

Eulerian Circuits. A Warm Up Problem Jenny & John were at a Math Circles event with three other couples. As people arrived, various handshakes took place.
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. Instead.

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. Instead.
Multiplying Fractions with Cross Cancellation

Multiplying Fractions with Cross Cancellation
Structures 7 Decision Maths: Graph Theory, Networks and Algorithms.

Structures 7 Decision Maths: Graph Theory, Networks and Algorithms.
Euler and Hamilton Paths. Euler Paths and Circuits The Seven bridges of Königsberg a b c d A B C D.

Euler and Hamilton Paths. Euler Paths and Circuits The Seven bridges of Königsberg a b c d A B C D.

Similar presentations

Ads by Google