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

Home > Just Math
A peculiar triplet (Posted on 2016-11-01) Difficulty: 3 of 5
This triplet of positive integers has this peculiarity:
A product of any its two numbers divided by the 3rd number
has 1 as a remainder.

Find it.
Show that no other exist.

See The Solution Submitted by Ady TZIDON    
No Rating

Comments: ( You must be logged in to post comments.)
  Subject Author Date
Some Thoughtsre(2): hint: how to prove it My cue - just continueAdy TZIDON2016-11-04 08:51:22
re: hint: how to prove it My cue - just continueken2016-11-03 22:28:54
Hints/Tipshint: how to prove it My cue - just continueAdy TZIDON2016-11-02 14:55:51
Some Thoughtsre(3): The triple without complete proofAdy TZIDON2016-11-01 16:16:12
re(2): The triple without complete proofCharlie2016-11-01 13:42:44
re: The triple without complete proofCharlie2016-11-01 13:40:17
The triple without complete proofJer2016-11-01 13:27:52
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 (4)
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