Saturday, December 18, 2021

5-squared Sudoku

 

Place numbers 1, 2, 3, 4, and 5 in each column, row, and colored section using one time only.

































Tuesday, December 14, 2021

Monday, November 22, 2021

Some more cryptharithms



 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
(order of appearance)
583+479=1062
688+792=1480
738+652=1390

 

Friday, November 12, 2021

Sunday, November 7, 2021

Solution types

Find the solutions of the equations on the left column, then match them with the appropriate descriptions.

 

 

 

 

 

 

Thursday, November 4, 2021

Truchet Wall

Play with the tiles and create your own art. (Laminated the printouts, then used sticky magnets, students can easily rotate/move the tiles)


 

Sunday, October 17, 2021

The Door Number

Eda and Ece are invited by Naz, who is a new neighbour in their housing. They accept the invitation and ask for the room number.

Naz replies as;

My room number is one of the following ten numbers:

43, 45, 36, 39, 23, 24, 26, 14, 15, 10

Then she whispers to Eda the tens digit of the number, and similarly, Ece learns the other digit. 

Eda says: "I don't know Naz's door number, but Ece, you also don't know."

Ece replies: "You are right, I didn't know, but now I know it."

Eda: "Hmm, then I also know what it is now."

What do you think is the door number?


I was asked this question by a colleague in a van during a trip, and we had quite a good time trying to solve it. I realized that it was a popular question on Turkish social media and forums a few years back. Unfortunately, I could not find the owner of the problem.



Tuesday, October 12, 2021

Tuesday, October 5, 2021

Librarian's Nightmare


Divide the shape below, which looks like an open book, into two identical pieces. (In other words, if the shape was made of paper, how do you cut it so that you get two identical pieces with no extra material left over. Pieces may be flipped over.) 

 

 

 

 

(resource and more at Monday's Puzzle)

Wednesday, September 29, 2021

Proving x^0=1

 






This belongs to one of my students. 
She came up with a better explanation than mine : )