Given that :->

is an irrational number .
prove that

is an irrational number.
no negative answer otherwise i will reported u
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Let √3 +√2 is rational number..
√3 +√2 = à
√2 = a - √3
A irrational no is not equal to a rational no...
But this contradiction our assumption is wrong....
Hence it is irrational no....
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