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

Home > Just Math
Going Maximum with Geometric (Posted on 2011-10-21) Difficulty: 3 of 5
Determine the maximum value of a (base ten) positive integer N (with non leading zeroes) such that each of the digits of N, with the exception of the first digit and the last digit, is less than the geometric mean of the two neighboring digits.

*** For an extra challenge, solve this puzzle without the aid of a computer program.

  Submitted by K Sengupta    
No Rating
Solution: (Hide)
The required maximum value of N is 95322359.

For a detailed explanation, refer to the solution submitted by Jer in this location.

Comments: ( You must be logged in to post comments.)
  Subject Author Date
re: Analysis and solutionK Sengupta2012-03-21 09:57:15
SolutionAnalysis and solutionJer2011-10-21 16:20:27
SolutionsolutionDej Mar2011-10-21 15:30:07
Solutioncomputer solution--spoilerCharlie2011-10-21 15:09:42
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 (5)
Unsolved Problems
Top Rated Problems
This month's top
Most Commented On

Chatterbox:
Copyright © 2002 - 2024 by Animus Pactum Consulting. All rights reserved. Privacy Information