This problem was post several years ago.   If there is enough interest, more can be posted.

 

 

 

Think You’re So Smart???

(Editor's note: this question was asked by the students, not the faculty.)

 

Consider three identical dice that are placed face to face, corner to corner, as pictured (never in an L-shape). How many different arrangements of numbers are possible?

 

Send your answer to mmonzing@mail.smu.edu or slip it under the door of the Math Department main office (second floor Clements). It will be reviewed by a student judge for accuracy and creativity. Don’t forget your name and e-mail address!

The student with the most "good" answers throughout the year will be invited to compete in the National Problem Solving competition in Vermont this summer!

This contest is sponsored by your friends in the SMU Math Club. If you would like to join (and get a subscription to a fun math magazine to boot!), contact Dr. Monzingo at mmonzing@mail.smu.edu.