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Discrete Math: Graph Theory

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Across
4.The line segments or curves in a graph.
5.When graphs have the same number of vertices connected to each other in the same way.
6.A set of procedural rules.
9.A subgraph that contains all of a connected graph's vertices, is connected, and contains no circuits.
10.The pieces of a disconnected graph.
13.A set of vertices and edges chosen from those of an original graph.
15.A path that begins and ends at the same vertex
16.A graph in which you can get from any vertex to any other vertex along a path. (It consists of one piece)
17.A graph that is not connected.
18.The movement along a graph that ends at a different vertex than it began.
19.The number of edges at that vertex.
20.A graph whose edges have numbers attached to them.
22.An edge if removed from a connected graph would leave a disconnected graph.
23.A path that begins and ends at the same vertex and passes through all other vertices exactly once.
25.Edges containing the same set of vertices.
26.A vertex with an odd number of edges attached to it.
27.An edge that starts and ends at the same vertex.
Down
1.The numbers shown along the edges of a weighted graph.
2.A vertex with an even number of edges attached to it.
3.The points in a graph.
4.A path that travels through every edge of a graph once and only once.
7.A path that passes through each vertex of a graph exactly once.
8.A weighted graph (tree) with the smallest possible total weight.
11.A circuit that travels through every edge of a graph once and only once. (Begins and ends at the same vertex)
12.When two vertices in a graph have at least one edge connecting them.
14.A connectedngraph that has an edge between each pair of its vertices.
21.A graph that is connected and has no circuits.
24.A finite set of points, line segments or curves that start and end at vertices.

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