To determine the location of the square root of 28, we can evaluate the perfect squares around it:
- \(5^2 = 25\)
- \(6^2 = 36\)
Since 28 is between 25 and 36, this means that \(\sqrt{28}\) is between 5 and 6.
To find where it lies between these two numbers, we can calculate \(5.2^2\) and \(5.3^2\):
- \(5.2^2 = 27.04\)
- \(5.3^2 = 28.09\)
Since \(27.04\) is less than \(28\) and \(28.09\) is greater than \(28\), this indicates \(\sqrt{28}\) is between \(5.2\) and \(5.3\). Therefore, it is closer to 5 than to 6.
Thus, the correct statement is:
It is between 5 and 6, probably closer to 5.