Asix person committee is chosen at from a group of 12 people. how many different committees are possible?

Since order does not matter, ie Joe, Jim, and Dave is the same as say Jim, Dave, and Joe.  You would use the "n choose k" formula for unique combinations...

n!/(k!(n-k)!), where n=number of possible selections and k=selections made...

12!/(6!(12-6)!)

12!/(6!6!)

924

So there are 924 possible different committees of six people from a pool of twelve people.

The answer is all about the number 4