Difference between revisions of "Manuals/calci/COMBIN"

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{| id="TABLE3" class="SpreadSheet blue"
 
{| id="TABLE3" class="SpreadSheet blue"
 
|- class="even"
 
|- class="even"
| CHIDIST(x,df)
+
| COMBIN(n,r)
! x
+
! n
! df
+
! r
 
! RESULT
 
! RESULT
 
|-
 
|-
 
|- class="odd"
 
|- class="odd"
|CHIDIST(18,2)
+
|COMBIN(12,3)
|18
+
|12
|2
+
|3
|0.0001234098
+
|220
 
|- class="even"
 
|- class="even"
|CHIDIST(15,1)
+
|COMBIN(4,4)
|15
+
|4
 +
|4
 
|1
 
|1
|0.0001075112
 
 
|- class="odd"
 
|- class="odd"
|CHIDIST(2,1)
+
|COMBIN(4,0)
|2                                      
+
|4                                      
 +
|0
 
|1
 
|1
|0.157299207050
 
|- class="even"
 
|CHIDIST(-2,1)
 
|(-)2
 
|1
 
|error
 
|- class="odd"
 
|CHIDIST(2,-1)
 
|2                                     
 
|(-)1
 
|error
 
 
|}
 
|}
  

Revision as of 07:38, 15 November 2013

COMBIN(n,r)


  • 'N' is the number of items.
  • 'R' is the number of items in each arrangement.

Description

This function gives the combination of N objects. i.e.An arrangement of R objects without any repetition, selected from N different objects is called a combination of N objects taken R at a time. Also if the order doesn't a matter, it is a combination. If order is the matter it is a permutation. A combination is dnoted by ncr or(n r). A formula for the number of possible combinations of R objects from a set of N objects is (n r)=n!/r!(n-r)!, where n!=1*2*3*...*n& r<=n. This function will give the result is Error when 1. The N&R are non numeric 2. The N&R<0 or N<R When we are giving the N&R values in decimals ,it will convert in to Integers.

  • COMBIN(5.4,2)=10 is equivalent to COMBIN(5,2)
  • COMBIN(5,-2)=NAN, because R is negative.

Examples

COMBIN(n,r) n r RESULT
COMBIN(12,3) 12 3 220
COMBIN(4,4) 4 4 1
COMBIN(4,0) 4 0 1

See Also

References

Complex Numbers