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Graph :
A graph is a collection of two sets V and E where V is a finite non-empty set of vertices and E is a finite non-empty set of edges.
Vertices are nothing but the nodes in the graph.
Two adjacent vertices are joined by edges.
Any graph is denoted as G = {V, E}.
For Example:
G = {{V1, V2, V3, V4, V5, V6}, {E1, E2, E3, E4, E5, E6, E7}}
A graph is a collection of vertices (also known as nodes) and edges that connect these vertices. Each edge represents a relationship or connection between two vertices.
Content Under CC-BY-SA license- Key Differences Between Graph and Tree Cycles: Graphs can contain cycles, while trees cannot. Connectivity: Graphs can be disconnected (i.e., have multiple components), while trees are always connected. Hierarchy: Trees have a hierarchical structure, with one vertex designated as the root. Graphs do not have this hierarchical structure.Estimated Reading Time: 4 mins
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