Which sign makes the statement true? \( 11.3 \% ? \frac{12}{32} \)

To determine the correct sign that makes the statement true, we first need to convert both values into comparable formats. The percentage \( 11.3\% \) can be converted to a decimal by dividing it by 100, which gives us \( 0.113 \). Next, we convert \( \frac{12}{32} \) to a decimal, which simplifies to \( 0.375 \) (since \( 12 \div 32 = 0.375 \)). Now we can compare \( 0.113 \) and \( 0.375 \) and conclude that \( 11.3\% < \frac{12}{32} \). Thus, the correct sign is \( < \). Another fun fact: percentages often confuse people! When working with them, remember that they represent parts out of 100. So, if you're ever comparing percentages, it might be helpful to convert them to decimals for a quicker comparison. Just divide by 100, and voilà! You’ll see the values clearly laid out—just like magic!