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Prove that 1/√3 is irrational. |
Answer» Let us assume that 1/√3 is rational 1/√3 x √3/ √3 = √3/3 is rational Which is only possible if 1/3 is rational and √3 is rational. As we know that, Product of two rational numbers is rational But the fact is, √3 is an irrational. Which is contradictory to our assumption. which implies 1/√3 is irrational. Hence proved. |
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