Difference between revisions of "Manuals/calci/PERMUT"

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*In <math>PERMUT(n,nc), n</math> is an integer which is indicating the number of objects and nc is an integer which is indicating the number of objects in each permutation.
 
*In <math>PERMUT(n,nc), n</math> is an integer which is indicating the number of objects and nc is an integer which is indicating the number of objects in each permutation.
 
*For n and nc ,when we are giving in to decimals it will change in to integers.  
 
*For n and nc ,when we are giving in to decimals it will change in to integers.  
*The formula for the number of permutation is:<math>n P_k= \frac {n!}{(n-k)!}
+
*The formula for the number of permutation is:<math>n P_k= \frac {n!}{(n-k)!}</math>
 
*The Permutation is denoted by nPk, Pn,k, or P(n,k).This function will give the result as error when  
 
*The Permutation is denoted by nPk, Pn,k, or P(n,k).This function will give the result as error when  
 
  1.n and nc are nonnumeric.
 
  1.n and nc are nonnumeric.

Revision as of 01:41, 6 January 2014

PERMUT(n,nc)


  • and are integers


Description

  • This function gives the number of Permutations for a given number of objects.
  • A permutation, also called an "arrangement number" or "order," is a rearrangement of the elements of an ordered list.
  • A selection of objects in which the order of the objects matters.
  • A Permutation is an ordered Combination.
  • In is an integer which is indicating the number of objects and nc is an integer which is indicating the number of objects in each permutation.
  • For n and nc ,when we are giving in to decimals it will change in to integers.
  • The formula for the number of permutation is:
  • The Permutation is denoted by nPk, Pn,k, or P(n,k).This function will give the result as error when
1.n and nc are nonnumeric.
2.Suppose n<=0 or nc<0 or n<nc.

Examples

  1. PERMUT(14,2)=182
  2. PERMUT(50,5)=254251200
  3. PERMUT(10.2,3)=720
  4. PERMUT(4,0)=1
  5. PERMUT(6,1)=6


See Also

References