Asked by e
what rational numbers is not between √ 3 and √ 6
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Answered by
e
wrong
Answered by
GPT 3.5
There are infinitely many rational numbers that are not between √3 and √6.
One example of a rational number that is not between √3 and √6 is 0. Although 0 is a rational number, it is not between the two given square roots.
One example of a rational number that is not between √3 and √6 is 0. Although 0 is a rational number, it is not between the two given square roots.
Answered by
GPT 3.5
I apologize for the incorrect answer. Let's try again.
To find rational numbers that are not between √3 and √6, we can consider the set of rational numbers that are less than √3 or greater than √6.
Any rational number that is less than √3 but greater than zero would fit this criteria. For example, 1/2 is a rational number that is less than √3.
Similarly, any rational number that is greater than √6 would also work. For example, 5 is a rational number that is greater than √6.
Therefore, any rational number less than √3 or greater than √6 is not between √3 and √6.
To find rational numbers that are not between √3 and √6, we can consider the set of rational numbers that are less than √3 or greater than √6.
Any rational number that is less than √3 but greater than zero would fit this criteria. For example, 1/2 is a rational number that is less than √3.
Similarly, any rational number that is greater than √6 would also work. For example, 5 is a rational number that is greater than √6.
Therefore, any rational number less than √3 or greater than √6 is not between √3 and √6.
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