DT based video-Euler graph & Hamilton graph | Discrete Mathematics | SNS Institutions

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Welcome to this exciting session on Euler and Hamilton Graphs, explained through the Design Thinking (DT) approach! 💡
In this video, we explore how real-world problems can be solved creatively using Graph Theory concepts, focusing on Eulerian Paths, Eulerian Circuits, Hamiltonian Paths, and Hamiltonian Circuits.

Through the Design Thinking framework — Empathize, Define, Ideate, Prototype, and Test — we’ll connect mathematical logic with innovative problem-solving methods.

🎯 In this video, you will learn:
🔹 What are Euler and Hamilton Graphs
🔹 Difference between Euler Path, Euler Circuit, Hamilton Path, and Hamilton Circuit
🔹 Step-by-step rules to identify whether a graph is Eulerian or Hamiltonian
🔹 Real-world examples — such as route planning, network design, and travel problems
🔹 How Design Thinking helps in visualizing and solving graph-based problems
🔹 A fun activity or case study to apply these concepts creatively

💡 Key Takeaways:
✔ Understand how Euler and Hamilton Graphs simplify complex connectivity problems
✔ Learn how to apply design thinking for real-time graph applications
✔ Develop logical and innovative thinking skills essential for engineers
✔ Strengthen your understanding of graph traversal problems in computer science

🎓 This video is especially useful for Engineering students (CSE, IT, AI&DS, and ECE) studying Graph Theory, Design Thinking, or Discrete Mathematics, as well as educators designing interactive classroom sessions.