vulgar fraction for 0.023 is ---------
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23/1000 is the u
vulgar fraction
vulgar fraction
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Method:
a) Separate the recurring number from the decimal fraction.
b) Annex denominator with "9" as many times as the length of the recurring number.
c) Reduce the fraction to its lowest terms.
Example: Consider 0.2323232323
Step a: The recurring number is 23
Step b: 23/99 [the number 23 is of length 2 so we have added two nines]
Step c: Reducing it to lowest terms : 23/99 [it can not be reduced further].
* Mixed Recurring to Fractions:
If N = 0.abcbcbc…. Then N = abc - a / 990 = Repeated & non-repeated digits - Non repeated digits /
As many 9's as repeated digits followed by as many zero as non - repeated digits
eg: 0.25757..... = 257 - 2 / 990 = 255 / 990 = 17 / 60.
....... maybe it's right...
.
a) Separate the recurring number from the decimal fraction.
b) Annex denominator with "9" as many times as the length of the recurring number.
c) Reduce the fraction to its lowest terms.
Example: Consider 0.2323232323
Step a: The recurring number is 23
Step b: 23/99 [the number 23 is of length 2 so we have added two nines]
Step c: Reducing it to lowest terms : 23/99 [it can not be reduced further].
* Mixed Recurring to Fractions:
If N = 0.abcbcbc…. Then N = abc - a / 990 = Repeated & non-repeated digits - Non repeated digits /
As many 9's as repeated digits followed by as many zero as non - repeated digits
eg: 0.25757..... = 257 - 2 / 990 = 255 / 990 = 17 / 60.
....... maybe it's right...
.
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