prove that 3√7is not a rational number
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Let 3/√7 be a rational number
3/√7=p/q
√7=p/3q (Integer/interger)
Here, p/3q is rational but we know that √7 is irrational.
But √7 is irrational number as we can prove it.
Hence it is a contradiction to our assumption.
3/√7 is irrational number
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