Advertisements
Advertisements
प्रश्न
\[0 . \bar{{001}}\] when expressed in the form \[\frac{p}{q}\] (p, q are integers, q ≠ 0), is
विकल्प
\[\frac{1}{1000}\]
\[\frac{1}{100}\]
\[\frac{1}{1999}\]
\[\frac{1}{999}\]
Advertisements
उत्तर
Given that `0 overline.001`
Now we have to express this number into `p/q` form
Let x = `0.overline001`
`= 0+1/999`
`= 1/999`
APPEARS IN
संबंधित प्रश्न
Visualise `4.bar26` on the number line, up to 4 decimal places.
Represent `sqrt6,` `sqrt7,` `sqrt8` on the number line.
Visualise the representation of `5.3bar7` on the number line upto 5 decimal places, that is upto 5.37777.
The number 0.318564318564318564 ........ is:
The number \[0 . \bar{3}\] in the form \[\frac{p}{q}\],where p and q are integers and q ≠ 0, is
The smallest rational number by which`1/3`should be multiplied so that its decimal expansion terminates after one place of decimal, is
Represent the following number on the number line:
`(-3)/2`
Represent the following number on the number line:
`(-12)/5`
Represent geometrically the following number on the number line:
`sqrt(4.5)`
Represent geometrically the following number on the number line:
`sqrt(2.3)`
