Question

Prove that √√3+√√2 is irrational.​

Answer 1

Answer:

it is irrational

hope it helps you

Answer 2

Answer:

let the no. is rational so we can write it in the form of p/q where p and q are co primes and p is not equals to 0

root 3+2=p/q

root 3 =p/q-2

let root 3 is rational

(root 3) square =(a/b)square

3b square=a square

a square is divisible by 3

a is also " " " " ""

let a= 3c

3b square =9c square

b square=3c square

b square is divisible by 3

b is also divisible by 3

this contradicts the fact that our assumption is wrong so under root 3 is irrational

so irrational is not equals to rational so

$\sqrt{3 + 2}$

is an irrational no.

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