Total number of different combination

  • Thread starter Thread starter msa969
  • Start date Start date
  • Tags Tags
    Combination
msa969
Messages
3
Reaction score
0
I know that if you have 4 numbers eg. 1,23,4 then the total number fo diffferent combination is
4*3*2*1 = 24
what about if one number is the same eg. 1966

Thank you
 
Physics news on Phys.org
Are you asking about "permutations" or "combinations"?
 
so if I had the number 4573 what would be the total permutations?
and similarly 1966 total permutations
 
msa969 said:
so if I had the number 4573 what would be the total permutations?
24, as you calculated.

msa969 said:
and similarly 1966 total permutations
12. Imagine that the two sixes are different (e.g., different colors). You start by counting 4x3x2x1, but that means that you have overcounted because 6169 is the same as 6169. You then simply divide by two to remove the overcounting: 4! / 2 = 12.
 
colours makes perfect sense
 
I believe you need to divide by 2 factorial, NOT 2.
Yes it is the same in this problem
But not if 3 or more are the same.
 
Namaste & G'day Postulate: A strongly-knit team wins on average over a less knit one Fundamentals: - Two teams face off with 4 players each - A polo team consists of players that each have assigned to them a measure of their ability (called a "Handicap" - 10 is highest, -2 lowest) I attempted to measure close-knitness of a team in terms of standard deviation (SD) of handicaps of the players. Failure: It turns out that, more often than, a team with a higher SD wins. In my language, that...
Hi all, I've been a roulette player for more than 10 years (although I took time off here and there) and it's only now that I'm trying to understand the physics of the game. Basically my strategy in roulette is to divide the wheel roughly into two halves (let's call them A and B). My theory is that in roulette there will invariably be variance. In other words, if A comes up 5 times in a row, B will be due to come up soon. However I have been proven wrong many times, and I have seen some...

Similar threads

Back
Top