In how many ways can a teacher arrange five students in the front row of a classroom with a total of 23 students? 4,037,880 3,037,880 2,037,880 1,037,880
\[\large{}_{23}P_{5}=\frac{23!}{(23-5)!}\] assuming order matters. It looks to be the case because, presumable, every student is different from each other.
Yes, SithAndGiggles is right, and the order does matter (from the wording of the problem). This is a calculator to avoid problems with calculations. http://www.calculatorsoup.com/calculators/discretemathematics/permutations.php
thnx
You can also arrive at this conclusion by seeing that \(\dbinom{23}5\) isn't an option :P
nah mine is words
its so hard they dont give you any equations or formula its theyre just words
for example like this
Find the number of ways to listen to four CDs from a selection of eight CDs.
Hmm yeah that wording is pretty vague. If you're not selective about the playlist, you'd you \({}_{8}C_{4}\), but there's no way to know for sure...
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