Question

write rational number between √5 and 3

Answer 1

$\huge\bf\red{ \mid{ \overline{ \underline{ANSWER}}} \mid}$

$\sf{Rational \: number \: between \sqrt{3} \ \& \ \sqrt{5}.}$

$\sf\small\underline\red{Given:-}$

$\sf\sqrt { 3 }\quad{ and }\quad\sqrt { 5 }$

$\sf\small\underline\red{To \: find:-}$

Rational numbers between numbers?

$\sf\small\underline\red{Answer:-}$

A “rational number” is a type of number can be “written” in a form of a numerator and denominator. Here in the denominator there should not be 0 values. The “numerator” and the “denominator” will be an integers.

$\sf{A “rational \: number” is \: in \: a \: form \: of \left(\frac{p}{q}\right).}$

$\sf \red{Example: \: we \: can \: written \: as \: \frac{3}{2}}$

this is rational number

$\sfπ=3.141 \: is \: not \: rational \: number.$

$\sf\sqrt{3}=1.732$

$\sf\sqrt{5}=2.236$