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AR15.COM
6/26/2012 2:08:50 PM EDT
Question.

Say I have 9 numbers (8-6-5-4-20-3-13-9-12). How many different 4 number combinations would I get with those 9 numbers?

Oh, and not any one of the 4 numbers in the 4 number combination can repeat while being used in the 4 number combination. So you couldn't have more then one 8, 20 or 12, or any of the other numbers in the 4 number combination at the same time.


I just can't figure it out, and google didn't seem to help me.
6/26/2012 2:14:22 PM EDT
[#1]
9x8x7x6 = 3024
6/26/2012 2:16:19 PM EDT
[#2]
Basic statistics.

For the first pick, you have 9 choices.
For the second, you have only 8.
The third, 7.
The fourth, 6.

Order doesn't matter because there are no repeat numbers.

Your answer is 9 * 8 * 7 * 6 = 3024



Or, more precisely, it is n! / (n-p)! = s
6/26/2012 2:18:56 PM EDT
[#3]
Did you just buy a $15 safe?
6/26/2012 2:25:07 PM EDT
[#4]
9 choose 4.
n! / (k! (n-k)!)
= 9! / (4! (9 - 4)!)
= 9! / (4! * 5!)
= 362880 / 24 * 120
= 362880 / 2880
= 126
6/26/2012 2:34:16 PM EDT
[#5]
Three.  You can make three 4-letter combinations.

6/26/2012 2:37:34 PM EDT
[#6]
Does the order of the numbers matter or not?
i.e, would you consider 6, 5, 4 and 5, 4, 6 to be different?
6/26/2012 2:46:43 PM EDT
[#7]
I thought it said meth experts.



I'll just leave.


 
6/26/2012 2:50:38 PM EDT
[#8]
Quoted:
Does the order of the numbers matter or not?
i.e, would you consider 6, 5, 4 and 5, 4, 6 to be different?


The numbers would be like lottery numbers, so the order wouldn't matter. You just have to have the 4 numbers that were drawn.

So I guess I would consider 6,5,4 and 5,4,6 to be the same.
6/26/2012 2:52:43 PM EDT
[#9]
Quoted:
Did you just buy a $15 safe?


Nope.
6/26/2012 2:59:44 PM EDT
[#10]
3,024 seems like a lot.

So far I can only come up with 26 combinations using my fingers, a pen, and a piece of sticky note paper.
6/26/2012 3:13:39 PM EDT
[#11]
Quoted:
Quoted:
Does the order of the numbers matter or not?
i.e, would you consider 6, 5, 4 and 5, 4, 6 to be different?


The numbers would be like lottery numbers, so the order wouldn't matter. You just have to have the 4 numbers that were drawn.

So I guess I would consider 6,5,4 and 5,4,6 to be the same.


ok, then this is correct:

Quoted:
9 choose 4.
n! / (k! (n-k)!)
= 9! / (4! (9 - 4)!)
= 9! / (4! * 5!)
= 362880 / 24 * 120
= 362880 / 2880
= 126
6/26/2012 3:16:36 PM EDT
[#12]
Take the sum of the numbers, divide by pi and multiply by Avogadros number.
 
6/26/2012 4:23:55 PM EDT
[#13]
Quoted:
Take the sum of the numbers, divide by pi and multiply by Avogadros number.  


Avacado's have numbers?
6/26/2012 4:24:55 PM EDT
[#14]
288