Question

✩Question:-
Prove that $\sqrt{n}$ is not a rational number, if n is not perfect square.

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Answer 1

$\huge\bold{Question}$

Prove that $\sqrt{n}$ is not a rational number, if n is not perfect square.

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$\sqrt{4}$= 2 where 2 is a rational number . Here n is perfect square the $\sqrt{n}$ is rational number

$\sqrt{5}$ = 2.236.. is not rational number But it is irrational number.here n is not a perfect square the $\sqrt{n}$ is irrational number

So $\sqrt{n}$ is not irrational number if n is perfect square.

Answer 2

Answer:

here is your answer ..have a look