1.2 Insert the two whole numbers on both sides of \( \sqrt{24} \) : \( \square<\sqrt{24}<\square \)

The square root of 24 is approximately 4.9. Therefore, the two whole numbers on either side of \( \sqrt{24} \) are 4 and 5. So, you would write it as \( 4 < \sqrt{24} < 5 \). Fun fact: If you simplify \( \sqrt{24} \), you can break it down into \( \sqrt{4 \times 6} = 2\sqrt{6} \). This neat little expression could be useful for some math tricks! You can practice this kind of problem with other non-perfect squares too. For example, \( \sqrt{10} \) falls between 3 and 4, as it's approximately 3.16. It’s a great way to develop your number sense and sharpen those estimation skills!