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- Permutari P(n)=1*2*...*n=n!
- 1 2 3
- 12
- 13
- 21
- 23
- 31
- 32
- Aranjamente A(n,k)
- A(n,k)= n!/(n-k)!
- A(n,0)=1 {}
- A(3,1)
- 1
- 2
- 3
- C(n,k)=n!/(k!*(n-k)!)
- inv= inv*10+c
- 1234567
- 7 0+7*1
- 5 7 7 + 5*10=57
- 3 57 57 + 3*100=357
- 1 357 357 + 1*1000=1357
- 1357=1*10^3 + 3*10^2 + 5 *10^1 + 7* 10^0
- 3210
- nr = nr + c*p
- 1*2*... *10
- ______________
- 1*2*...*7
- m+1*...*n
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