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In these comprehensive notes on data structures in C, you will gain a deep understanding of the fundamental concepts and practical implementation techniques. Whether you're a beginner or an experienced programmer, these notes will equip you with the knowledge and skills to design and manipulate data structures effectively. Explore topics such as arrays, linked lists, stacks, queues, trees, graphs, and more, as you discover how to optimize memory usage and enhance program efficiency. With clear explanations, examples, and code snippets, these notes will empower you to build efficient solutions and elevate your proficiency in data structure manipulation using the C programming language.

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GRAPH
A graph is a data structure that consists of a set of vertices
(also known as nodes) and a set of edges connecting these
vertices. It is used to represent relationships or connections
between objects

1.CONCEPT OF GRAPH
The concept of a graph is a fundamental data structure used
to represent relationships or connections between objects.
A graph consists of a set of vertices (also called nodes or
points) and a set of edges (also called arcs or lines) that
connect pairs of vertices. Here are some key points to
understand about graphs:

1. Vertices: Vertices represent entities or objects in a graph.
For example, in a social network graph, vertices can
represent users, and in a road network graph, vertices can
represent cities or intersections.

2. Edges: Edges represent the connections or relationships
between vertices. They can be directed (pointing from one
vertex to another) or undirected (bi-directional). In a social
network graph, edges can represent friendships, and in a
transportation network graph, edges can represent roads or
connections between cities.

3. Types of Graphs:
- Undirected Graph: A graph in which edges have no
specific direction.
- Directed Graph (Digraph): A graph in which edges have a
specific direction.
- Weighted Graph: A graph in which edges have associated
weights or costs.
- Cyclic Graph: A graph that contains cycles (a path that
starts and ends at the same vertex).
- Acyclic Graph: A graph that does not contain any cycles.

4. Adjacency: The adjacency of a vertex refers to its
neighboring vertices. In a graph, vertices can be adjacent if
there is an edge connecting them. The adjacency can be
represented using adjacency lists or adjacency matrices.

5. Graph Traversals: Traversing a graph means visiting all
its vertices and edges. Common graph traversal algorithms
include Depth-First Search (DFS) and Breadth-First Search
(BFS).

6. Applications: Graphs have numerous real-world
applications, such as social networks, computer networks,
transportation systems, recommendation systems,
genealogy, and more. They are used for modeling and

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