![Let Q be the set of all rational numbers in [0, 1] and f : [0, 1]→ [0, 1] be defined by f(x) = x&for&x∈ Q 1 - x&for&x∉ Q Then the Let Q be the set of all rational numbers in [0, 1] and f : [0, 1]→ [0, 1] be defined by f(x) = x&for&x∈ Q 1 - x&for&x∉ Q Then the](https://i.ytimg.com/vi/mwrzJoZ-YNg/maxresdefault.jpg)
Let Q be the set of all rational numbers in [0, 1] and f : [0, 1]→ [0, 1] be defined by f(x) = x&for&x∈ Q 1 - x&for&x∉ Q Then the
![From the given set find i Set of Rational numbers ii Set of irrational numbers iii Set of integers ... From the given set find i Set of Rational numbers ii Set of irrational numbers iii Set of integers ...](https://d39460vivz6red.cloudfront.net/questions/m-bb-selina9-ch1-ex1b-q4/images/2_1599580980003.png)
From the given set find i Set of Rational numbers ii Set of irrational numbers iii Set of integers ...
![If Q is the set of rational numbers, then prove that a function `f: Q to Q ` defined as `f(x)=5x-3, - YouTube If Q is the set of rational numbers, then prove that a function `f: Q to Q ` defined as `f(x)=5x-3, - YouTube](https://i.ytimg.com/vi/4jlTRPgUHlY/maxresdefault.jpg)
If Q is the set of rational numbers, then prove that a function `f: Q to Q ` defined as `f(x)=5x-3, - YouTube
![discrete mathematics - Countability of Sets with rational and real numbers - Mathematics Stack Exchange discrete mathematics - Countability of Sets with rational and real numbers - Mathematics Stack Exchange](https://i.stack.imgur.com/gLcrS.jpg)