In how many ways can you arrange 6 CD’s from a collection of 50 CD’s?
I think this might be a combination so it's: \[\frac{ 50! }{ (50-6)!*6! }\]
ok 8.23773888
You are looking at permutations, not combinations. Take the 6 factorial out of Luigi's answer and you've got it. Big number.
ok so its 11, 441, 304, 000
Hm, are you sure? Permutations is when you are looking for a certain order, like if it said there are 8 runners, how many ways can you arrange 1st, 2nd, and 3rd or something like that
@RadEn @AravindG @ganeshie8
yea, just ignore us.. that's nice ropa -_-
ropa?
Yes, Luigi, I'm sure. If the question were "how many collections of 6 CDs can you get from 50 CDs" that's combinations. The question, however, was "how can you ARRANGE [a selection] of 6 CDs from 50 CDs?" Each of your combinations can be rearranged. That's why it's p[permutations - order counts.
so whats the answer?
Luigi's answer without the 6 factorial in the denominator.
thats it?
Well if you say so then
You want more complex?
can you type me the answer so I can know were on the same page
No. If you are studying this topic you can propose an answer, but helpers aren't here to simply give you the answer. What do you get?
Dude I put two answers already why don't you scroll up and look
Great help -__- @Luigi0210 @NoelGreco
Sorry buddy, rules ^_^'
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