How about a little math fun? Or, as they say in India, "maths".
Once upon a time I used to teach this subject at different levels. Oh, almost forgot, NO GOOGLING.
First, the famous "Monty Hall" probability problem, with a little topical twist. Its pretty easy, but can be fairly counter-intuitive for some people.
So you're playing on a game show called
"Let's Make A Deal" with
Good Samaritan as Monty Hall. For those of you not familiar with the show the pertinent basic premise is that you get to win some sort of small gift which is behind a door you've chosen, but then the host offers you the chance to switch to whatever may be behind some other door, be it good or bad.
Anyway, you're on the show.
GS tells you that Foxy, an Angelfuns model, is behind one of THREE doors, and she's ready and waiting for you if you pick the right door. That's right, gentlemen, that squirmin' sweet holiest of holies is hot, wet, and tight.
You pick
DOOR #1.
Before you open it,
GS opens
DOOR #2 to show you she's not there.
Then he offers you the chance to switch to
DOOR #3.
Should you switch? Why or why not? Or does it not matter?
RM
p.s. Here's Foxy: