A non-trivial connected graph G is an Eulerian iff if it contains no vertex of odd degree

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Proof: Graph is Eulerian iff All Vertices have Even Degree | Euler Circuits, Graph Theory Proof: Graph is Eulerian iff All Vertices have Even Degree | Euler Circuits, Graph Theory
MA8351| DISCRETE MATHEMATICS| UNIT-3| VIDEO-19| A graph is Eulerian iff every vertex has even degree MA8351| DISCRETE MATHEMATICS| UNIT-3| VIDEO-19| A graph is Eulerian iff every vertex has even degree
A connected Graph is Eulerian iff the degree of each vertex of G is Even. A connected Graph is Eulerian iff the degree of each vertex of G is Even.
Proof: Complement of Regular Non-Eulerian Graph is Eulerian | Graph Theory, Euler Graphs Proof: Complement of Regular Non-Eulerian Graph is Eulerian | Graph Theory, Euler Graphs
Graph Theory |A connected graph is Euler graph if and only if each of its vertices is of even degree Graph Theory |A connected graph is Euler graph if and only if each of its vertices is of even degree
A connected graph has an Euler path if and only if it has exactly two vertices of odd degree A connected graph has an Euler path if and only if it has exactly two vertices of odd degree
A Connected Graph is semi-Eulerian iff it has exactly two vertices of odd degree. A Connected Graph is semi-Eulerian iff it has exactly two vertices of odd degree.
6.2 The proof 6.2 The proof