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Prove that 7√5 is irrational number

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Prove that 7√5 is irrational number
  • 1 answers

Neel Menghani 4 years, 7 months ago

Let us assume that 7√5​ is rational number Hence 7√5​ can be written in the form of a/b where a,b(b is not equal to 0) are co-prime ⟹7√5​=a/b ⟹√5​=a/7b But here √5​ is irrational and a​/7b is rational as Rational is not equal to Irrational This is a contradiction  so 7√5​ is a irrational number
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