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Please consume this content on nados.pepcoding.com for a richer experience. It is necessary to solve the questions while watching videos, nados.pepcoding.com enables that. NADOS also enables doubt support, career opportunities and contests besides free of charge content for learning. Description: In this we will discuss the problem based on the Graph which is Hamiltonian Path and Cycle. Question Name: Hamiltonian Path and Cycle in Graph Question Link: https://www.pepcoding.com/resources/o... Question Statement: 1. You are given a graph and a src vertex. 2. You are required to find and print all hamiltonian paths and cycles starting from src. The cycles must end with "*" and paths with a "." Note - A hamiltonian path is such which visits all vertices without visiting any twice. A hamiltonian path becomes a cycle if there is an edge between first and last vertex. Note - Print in lexicographically increasing order. Topic: #Graph #HamiltonianPathandCycle Used #DataStructure: #DynamicProgramming #Recursion #Backtracking #Graph #TimeComplexity: O(V+E) -------------------------------------------------------------- More Youtube PlayList: Level 1 In Java Hindi : Level 2 In Java Hindi : --------------------------------------------------------------- Pepcoding has taken the initiative to provide counselling and learning resources to all curious, skillful and dedicated Indian coders. This video is part of the series to impart industry-level web development and programming skills in the community. We also provide professional courses with live classes and placement opportunities. For more free study resources and information about the courses, visit: https://www.pepcoding.com/resources/ Have a look at our result: https://www.pepcoding.com/placements Follow us on our Youtube page: / pepcoding Follow us on our FB page: / pepcoding Follow us on Instagram: / pepcoding Follow us on LinkedIn: / pepcoding-education Follow us on Pinterest: / _created Follow us on Twitter: https://twitter.com/home . . . Happy Programming !!! Pep it up ---------------------------------------------------------------- #Graphs #BFS #DFS #Recursion #Backtracking #hamiltonianPathAndCycle