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prove that 3_/3 is not rational no.
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prove that 3_/3 is not rational no.
if possible let us assume that 3√3 be rational. so there exists integer a and b such that 3√3=a/b, where a and b are integers (b is not equal to 0) having no common factor other than 1.3√3=a/b√3=a/3bsince a, b and 3 are integers. so a/3b is rational. so √3 is rational.But it contradicts the fact that √3 is irrational.This contradiction arises due to our assumption that 3√3 is rational.hence, 3√3 is irrational...HENCE PROVED.hope it will help. tq
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prove that 3_/3 is not rational no.
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