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# How can we write any number between any two irrational number that is not recurring?

**Solution:**

We have to find a number between any two irrational numbers that is not recurring. This means a rational number$( terminating)$ number between two irrational numbers$( non-terminating\ and\ non\ repeating\ numbers)$.

Its is too simple and easy.

**For example:-** Writing rational number between two irrational numbers$( \sqrt{2}\ and\ \sqrt{3})$

As known that $\sqrt{2}=1.41...$ and $\sqrt{3}=1.73...$

There are many terminating numbers between $1.41...$ and $1.73...$

e.g. **1.41...**$<1.5<1.6< 1.7<$**1.73...**

Thus, $1.5,\ 1.6,\ 1.7$ and many more are the rational numbers between two irrational numbers.

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