Question

How many rational numbers can be exist between any two natural numbers.​

Answer 1

Answer: Infinitely Many.

Answer 2

$\huge \underline \bold \green{QUESTION}: \:$

$how \: many \: ratonal \: numbers \: can \: exist \\ \: between \: any \: two \: natural \: numbers \:$

$\huge{ \underline{ \bold{ \orange{ \mathfrak{solution}}:}}}$

there are infinite rational numbers between two natural numbers

$\huge{ \underline{ \bold{ \red{ \mathfrak{explaination}}:}}} \:$

we know that a rational number is a number which can be expreesed as in p/q form where

q!=0

so we can arrange many numbers where it is bounded between two natural numbers

EXAMPLE

lets take 1,2 we have many rational numbers between these two natural numbes such that

$\frac{3}{2} , \: \: \: \frac{5}{4} ,\: \: \: \: \frac{111}{100} , \: \: ......\:$

hope this soln will help you