All about flooble | fun stuff | Get a free chatterbox | Free JavaScript | Avatars    
perplexus dot info

Home > General
Dragon Hunting (Posted on 2004-12-10) Difficulty: 3 of 5
Prince Valiant went to fight a 3-headed, 3-tailed dragon.

He has a magic sword that can, in one stroke, chop off either one head, two heads, one tail, or two tails.

This dragon is of a type related to the hydra; if one head is chopped off, a new head grows. In place of one tail, two new tails grow; in place of two tails, one new head grows; if two heads are chopped off, nothing grows.

What is the smallest number of strokes required to chop off all the dragon's heads and tails, thus killing it?

See The Solution Submitted by SilverKnight    
Rating: 3.7778 (9 votes)

Comments: ( Back to comment list | You must be logged in to post comments.)
re(2): Biologic not math answer | Comment 18 of 37 |
(In reply to re: Biologic not math answer by nate)

nate, how clever you are!

You really told that Larry kid about his awful typing skills!  I bet he'll think twice about proofreading next time before he says anything!

By the way, since you're such a Grammar Prince, I thought I would help you out on your post:

"Larry, do you happen to be your local PETA [Paranoid English Teachers Anonymous?] representative? Number one, dragons don't exist, so killing one in the "real" world won't happen. Number two, 9 isn't the right answer, it's 6 (I think) so the prince won't be alive to accept jail time.  Number 3, maybe you should get with Bill Nye (that one annoying boy scout dude who thinks everything is scientific, and who voices his "facts" whether they are right or wrong) and talk about "science".  I'm Sorry if this seems disrespectful, because I don't know you, but why can't you eat?  Are you dead?"

I hope Larry learns his lesson!


  Posted by Dustin on 2004-12-12 22:31:59
Please log in:
Login:
Password:
Remember me:
Sign up! | Forgot password


Search:
Search body:
Forums (0)
Newest Problems
Random Problem
FAQ | About This Site
Site Statistics
New Comments (9)
Unsolved Problems
Top Rated Problems
This month's top
Most Commented On

Chatterbox:
Copyright © 2002 - 2017 by Animus Pactum Consulting. All rights reserved. Privacy Information