\( \begin{array}{l}\text { Order the following numbers } \\ \text { from least to greatest. }\end{array} \) \( 95 \%, \frac{17}{20}, 1.1, \frac{10}{9}, 80 \% \)

To order the numbers \( 95\%, \frac{17}{20}, 1.1, \frac{10}{9}, 80\% \) from least to greatest, we first convert all the numbers to a common format, such as decimals. 1. **Convert percentages to decimals:** - \( 95\% = 0.95 \) - \( 80\% = 0.80 \) 2. **Convert fractions to decimals:** - \( \frac{17}{20} = 0.85 \) (since \( 17 \div 20 = 0.85 \)) - \( \frac{10}{9} \approx 1.1111 \) (since \( 10 \div 9 \approx 1.1111 \)) 3. **Convert \( 1.1 \) to decimal:** - \( 1.1 = 1.1 \) Now we have the following decimal values: - \( 80\% = 0.80 \) - \( \frac{17}{20} = 0.85 \) - \( 95\% = 0.95 \) - \( \frac{10}{9} \approx 1.1111 \) - \( 1.1 = 1.1 \) 4. **Order the decimal values from least to greatest:** - \( 0.80 \) (which is \( 80\% \)) - \( 0.85 \) (which is \( \frac{17}{20} \)) - \( 0.95 \) (which is \( 95\% \)) - \( 1.1111 \) (which is \( \frac{10}{9} \)) - \( 1.1 \) Thus, the ordered list from least to greatest is: \[ 80\%, \frac{17}{20}, 95\%, \frac{10}{9}, 1.1 \]