First time here? Checkout the FAQ!
0 votes
A $\textit{simple path}$ (respectively cycle) in a graph is a path (respectively cycle) in which no edge or vertex os repeated. The $length$ of such a path (respectively cycle) is the number of edges in the path (respectively cycle).

Let $G$ be an undirected graph with minimum degree $k \geq 2$.

Show that $G$ contains a simple path of length at least $k$.
asked in Others by Veteran (76.3k points)   | 9 views

Your answer

Your name to display (optional):
Privacy: Your email address will only be used for sending these notifications.
Anti-spam verification:
To avoid this verification in future, please log in or register.

Top Users Apr 2017
  1. akash.dinkar12

    3660 Points

  2. Divya Bharti

    2576 Points

  3. Deepthi_ts

    2040 Points

  4. rude

    1966 Points

  5. Tesla!

    1768 Points

  6. Debashish Deka

    1614 Points

  7. Shubham Sharma 2

    1610 Points

  8. Arunav Khare

    1464 Points

  9. Arjun

    1440 Points

  10. Kapil

    1426 Points

Monthly Topper: Rs. 500 gift card

22,084 questions
28,059 answers
24,158 users