compare two numbers (2 choices \( 4.77<4.47 \) \( 3.58>3.85 \) \( 11.12<111.2 \) \( \square 63.9>59.6 \) \( 89.6=89.06 \)

Let's warm up those brain gears! While comparing \(4.77\) and \(4.47\), we must remember that the value to the left of the decimal has a significant impact. Here, \(4.77\) is indeed greater than \(4.47\), so the first comparison is incorrect. Similarly, when checking \(3.58\) and \(3.85\), we spot that \(3.58\) is lesser, so that comparison also doesn't hold true. Now let’s tackle \(11.12\) and \(111.2\). The former, with only two digits after the decimal, is definitely lesser than the latter, a three-digit number ahead of the decimal point. It’s clear that the third comparison is also false! Moving on to \(63.9\) and \(59.6\), our last one, \(63.9\) shines brightly, proving to be greater than \(59.6\). Lastly, comparing \(89.6\) and \(89.06\) shows us that \(89.6\) has that sneaky extra value, making it greater. So the only correct statement here is \(63.9>59.6\)!