Archive for the ‘Monday Math Madness!’ Category

MMM #38: We have a winner!

Friday, October 30th, 2009

Random.org selected Ken Lareau as the winner for MMM #38. Congratulations, Ken! Here's what the problem was: Prove or disprove: The product of any four consecutive integers is always one less than a perfect square. Don’t assume the integers are all positive. Here's Ken's solution: The ...

MMM #37: Prizes 2 and 3

Thursday, August 6th, 2009

Today I'm announcing two more prizes for MMM #37. Here is IB Yea's solution: The problem is to find the algorithm for the coordinate and number for the spiral that goes like the following: 25 24 23 22 21 10 09 08 07 20 11 02 01 06 19 12 03 04 05 18 13 14 15 ...

MMM #37: Prize #1

Tuesday, August 4th, 2009

I'm going to give a number of $10 prizes for MMM #37. Here's the first to Alec Cooper for his very elegant solution. I paid Alec to look through all the submissions to determine which were correct. Most were. I'll be giving a prize to everyone who turned in a ...

MMM #38: square or no square?

Monday, August 3rd, 2009

Results of MMM #37 should be out in the next couple of days. Here's MMM #38: Prove or disprove: The product of any four consecutive integers is always one less than a perfect square. Don't assume the integers are all positive. SHARETHIS.addEntry({ title: "MMM #38: square or no square?", url: "http://wildaboutmath.com/2009/08/03/mmm-38-square-or-no-square/" });

Still working on reviewing MMM #37

Sunday, August 2nd, 2009

I got submissions from eight people for this latest problem. Yes, this problem was tougher than most so I'm delighted to have gotten so many entries. I recently started work on a big software development project on a very tight schedule so I've not had the time to check each ...

MMM #37: More spiral fun

Monday, July 20th, 2009

Our new Monday Math Madness extends the exploration of MMM #36. Here's the problem: Based on the introduction to spiral numbers presented in MMM #36, solve one (or both) of these problems: Come up with an algorithm that tells what number is at an arbitrary X, Y coordinate. Come up with an algorithm ...

MMM #36: Spiral Numbers - Winner!

Saturday, July 18th, 2009

27 of you submitted solutions to MMM #36. Random.org has selected Mathias Malandain as the winner. Congratulations, Mathias! This was the problem: Imagine arranging the positive integers in a spiral pattern. The numbers from 1 to 16 look like this in the spiral pattern. 10 9 8 7 11 2 ...

MMM #36: Spiral numbers

Sunday, July 5th, 2009

I'll be contacting the three winners of MMM #35 in the next couple of days to get them their prizes. Let's move on to MMM #36. I made this one up just for Monday Math Madness! Imagine arranging the positive integers in a spiral pattern. The numbers from 1 to 16 look like ...