Irrational Numbers

Represent $\sqrt{2}$ and $\sqrt{5}$ on number line

The irrational number between $2$ and $2.5$ is 

Which of the following is an irrational number?

Which of these is an irrational number?

The length of the diagonal of a unit square is a rational number.

Prove that the length of the diagonal of a unit square is an irrational number.

The decimal expansion of an _____ number is non-terminating and non-repeating.

The decimal representation of the rational number is

Which of the following is not an irrational number?

What is an irrational number? Give an example.

On a number line locate $\sqrt{2}$​ .

 $\sqrt{3\times 2}$ is a ______ number.

Write if $2\mathrm{\pi }$ is a irrational or not.

 $\sqrt{123}$ is _____ number.

Find out which is greater between the two numbers $($$\mathrm{x}$ or $y)$?

 $x=4\sqrt{5}$ or $y=5\sqrt{3}$.

The number $\frac{1}{\sqrt{2}}$ is an irrational number.

‘ $0$’ is an irrational number.

The irrational number between $2$ and $3$ is

A non-terminating non-recurring decimal number is 

$(\sqrt{5}+\sqrt{2}{)}^2$ is