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Let us assume , the contrary , that
3√2/4 is rational .
i.e ., we can find co-primes a and b
( b ≠ 0 ) such that
3√2/4 = a/b
we get √2 = 4a/3b
Since, a and b are integers , 4a/3b
is rational , and so √2 is rational.
But this contradicts the fact that √2
is irrational.
So , we conclude that 3√2/4 is
irrational.
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