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Hi Experts,
Can anybody explain me how the Ceil and Floor function will work and how the below output is come .
e.g
Ceil:
ceil( 1.1 , 1 , 0.5 ) returns 1.5
Ceil(9.156,98) returns 98
Floor:
floor( 3.88 , 5 ) returns 0
floor( 1.1 , 1 , 0.5 ) returns 0.5
Thanks
Prashant
See
1)Both gives always a positive number always
2)Both gives rounding of base with offset
3)ceil/floor (x[,base[,offset]])
a)when you have single number it is x
b)when you have two numbers it is x and offset
c)when you have three it is x,base,offset
Now think offset as + or - values on scale
so lets take your example
1)Ceil(1.1,1,0.5)
here 1 is base and 0.5 is offset.
so because it is ceil rounding will be done upwards -0.5 ,0,0.5,1,1.5 so if you go 0.5 up from1 you will reach to 1.5
hence result is 1.5
and similarly for floor rounding of is done downwards it is 0.5
2)Ceil(9.156,98)
x=9.156 and 98 is the offset
when there are 2 numbers you get max of both in ceil if it goes above offset and 0 if it goes below 0 with offset in floor
hence 98 in ceil
and floor(3.88,5)
when you think on scale it will go below 0 hence floor of this is 0
Hi,
Ceil function will round up a number. Ex: ceil(3.4) will return 4.
Floor will round down a number. Ex: floor(3.4) will return 3.
Thanks,
AS
See
1)Both gives always a positive number always
2)Both gives rounding of base with offset
3)ceil/floor (x[,base[,offset]])
a)when you have single number it is x
b)when you have two numbers it is x and offset
c)when you have three it is x,base,offset
Now think offset as + or - values on scale
so lets take your example
1)Ceil(1.1,1,0.5)
here 1 is base and 0.5 is offset.
so because it is ceil rounding will be done upwards -0.5 ,0,0.5,1,1.5 so if you go 0.5 up from1 you will reach to 1.5
hence result is 1.5
and similarly for floor rounding of is done downwards it is 0.5
2)Ceil(9.156,98)
x=9.156 and 98 is the offset
when there are 2 numbers you get max of both in ceil if it goes above offset and 0 if it goes below 0 with offset in floor
hence 98 in ceil
and floor(3.88,5)
when you think on scale it will go below 0 hence floor of this is 0
if want to understand using multiple of base
ceil(x [ , base [ , offset ]])
Rounding of x upwards to the nearest multiple of base with an offset of offset. The result is a number.
Examples:
ceil( 1.1 , 1 , 0.5 ) returns 1.5
Multiples of 1 are 0, 1, 2, 3, 4
If apply the offset 0.5, you get 0.5, 1.5, 2.5, 3.5, 4.5
The nearest higher number for 1.1 is 1.5 and so ceil returns 1.5
floor(x [ , base [ , offset ]])
Rounding of x downwards to the nearest multiple of base with an offset of offset. The result is a number.
Examples:
floor( 3.88 , 5 ) returns 0
multiple of 5 are 0,5,10,15
In this list, the nearest lower number for 3.88 is 0 and so floor() returns 0
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