Difference between revisions of "Manuals/calci/MOPWITHMOD"

Latest revision as of 03:35, 9 June 2020

MOD(Number,Divisor)

This function gives the remainder of the number after dividing with some number.
When we divide two integers we will get the result like this: ${\frac {X}{Y}}=Q$ with remainder $R$ . Here $X$ is the dividend, $Y$ is the divisor, $Q$ is the Quotient and $R$ is the remainder.So $MOD(n,d)=R$ .
For e.g., MOD(5,2)=1. Here 1 is the remainder.
Ler number be "n" and the divisor be "d"
The $MOD$ function we can write using $INT$ function: $MOD(n,d)=n-d*INT(n/d)$ .
This function will return the result as error when the $d$ value is 0.
Suppose the value of $n$ and $d$ with same sign either '+' or '-',then the result also with same sign.
But $n$ and $d$ are with different then the result will come with the $d$ sign only.

The syntax is to calculate remainder of the given numbers in ZOS is .
- $Number$ and $Divisor$ are any real numbers.
For e.g.,MOD(10,2),MOD(50.2,-4)

=MOD(7,2)=1
=MOD(-19,-3)=-1
=MOD(75,5)=0
=MOD(12,-4)=0
=MOD(85,-9)=-5
=MOD(-52,7)=4
=MOD(0,9)=0
=MOD(9,0)=#N/A (DIVISOR == 0)
=MOD(5.5,2)=1.5

@@ Line 16: / Line 16: @@
 *The syntax is to calculate remainder of the given numbers in ZOS is <math>MOD(Number,Divisor)</math>.
 **<math>Number</math> and <math>Divisor</math> are any real numbers.
-*For e.g.,mod(10,2),mod(50.2,-4)
+*For e.g.,MOD(10,2),MOD(50.2,-4)
 ==Examples==
-#=MOD(5,2)=1
+#=MOD(7,2)=1
-#=MOD(-11,-3)=-2
+#=MOD(-19,-3)=-1
-#=MOD(25,5)=0
+#=MOD(75,5)=0
 #=MOD(12,-4)=0
 #=MOD(85,-9)=-5
 #=MOD(-52,7)=4
 #=MOD(0,9)=0
-#=MOD(9,0)=NAN
+#=MOD(9,0)=#N/A (DIVISOR == 0)
 #=MOD(5.5,2)=1.5