Can someone help?
here it is
What does the ( ) mean? for example for A, 2008 choose 1003?
that's how it's written
Permutation? combination? or else?
i think it could be permutation but i'm not sure..i totally forgot in which segment does these types of equations belong.. :/
it's not a combination ..if that helps
:) @dan815 @ikram002p please help.
\[\left(\begin{matrix}n \\ k\end{matrix}\right)= \frac{ n! }{ k!(n-k)! }\]
yup that's it! xD
yeah thats it ! \(\Huge \left(\begin{matrix}2008\\ 1003\end{matrix}\right)= \frac{ 2008! }{ 1003!(1005)! }\) \(\Huge \left(\begin{matrix}2008\\ 1004\end{matrix}\right)= \frac{ 2008! }{ 1004!(1004)! }\) \(\Huge \left(\begin{matrix}2008\\ 1005\end{matrix}\right)= \frac{ 2008! }{ 1005!(1003)! }\)
so do i need to apply all of it for each number or?
Yes, apply all of them, take out your calculator and times each of the numbers.!! hihihi good luck
just compare the Denominators
hah! :D
lol,lol,lol LOL,LOL
the answer is a=c<b but how do i calculate that..
should c be bigger than b by this :/
like this for a :- 1003! 1003 ! (1004*1005) for b :- 1003 ! 1003! (1004*1004) for c:- 1003! 1003! (1004 *1005)! so a=c and a>b
typo , b>c and b>c
wasn't a (1004*1003)
1005!=1005 *1004 *1003!
do u know how to find n! ?
well if n was 5 it should be 5*4*3*2*1 ..right?! o.O
yeah !
familiar with pascal triangle ?
yea..
and below property : \[\large \large \binom{n}{r} = \binom{n}{n-r}\]
okay
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