What are three irrational numbers between 2and 3?

Find irrational numbers between $2$ and$3$.
A rational real number, like 2, is one that can be written as a ratio of integers.
Similarly, an irrational number appears fractional increment that is neither ending nor recurrent.
Find irrational numbers between $2$and$3$:
Since it is already known that the square root of $4$ is $2$i.e.$4=2$, and the square root of $9$ is $3$i.e.$9=3$.
As a result, the number of irrational numbers between $2$and $3$and $\surd 5,\surd 6,$and$\surd 7$ whose perfect square roots do not exist.
Hence, the three irrational numbers between $2$and $3$are “$\surd 5,\surd 6,$and $\surd 7$”.