Math, asked by dasanus, 9 months ago

whether n√n is irrational

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Answered by sagarkhundia

0

Answer:

Since n is not a square number, then there exist at least one prime number that has an odd number of primes. Therefore, there exists at least one prime in the product of nb2 that has an odd number of primes. ... Therefore, this contradicts the fact that n−−√ is rational. Therefore, n−−√ must be irrational

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