show that 3√6 is not rational number
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Let 3√6 be rational number.
So,
3√6 = p/q { Integer/Integer}
√6 = p/3q
Now, LHS is an irrational number but RHS is rational number, which is not possible.
Therefore our supposition is wrong & 3√6 is not rational (irrational) number.
Hope it helps.
So,
3√6 = p/q { Integer/Integer}
√6 = p/3q
Now, LHS is an irrational number but RHS is rational number, which is not possible.
Therefore our supposition is wrong & 3√6 is not rational (irrational) number.
Hope it helps.
Answered by
4
Thank you for your question
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