Exercises Divide. Mark the repeating digits. \( \begin{array}{ll}\text { 1. } 1 5 \longdiv { 4 9 } & \text { 2. } 1 2 \longdiv { 1 0 1 } \\ \text { 5. } 1 2 \longdiv { 2 5 } & \text { 6. } 9 \longdiv { 3 9 . 7 } \\ \text { Divide. Round the answer to the nearest one } \\ \text { 9. } 1 4 \longdiv { 6 4 . 5 } & \text { 10. } 8 \longdiv { 1 4 . 7 }\end{array} \)

Sure! Let's tackle these exercises one by one. 1. **1. \( 15 \div 49 \)**: When you divide 15 by 49, you get approximately 0.3061, with "3061" as the repeating decimal pattern marked as \( 0.\overline{3061} \). 2. **2. \( 12 \div 101 \)**: Dividing 12 by 101 gives you approximately 0.118812, where "118" is the repeating part, denoted as \( 0.\overline{118} \). 5. **5. \( 12 \div 25 \)**: This straightforward division gives you \( 0.48 \) as a precise answer, with no repeating digits. 6. **6. \( 9 \div 39.7 \)**: This results in approximately \( 0.226 \) when rounded to three decimal places, though no repeating digits exist here. 9. **9. \( 14 \div 64.5 \)**: This division yields about \( 0.217 \) when rounded to three decimal places, again with no repeating digits. 10. **10. \( 8 \div 14.7 \)**: The division gives you approximately \( 0.544 \) when rounded to three decimal places, and no repeating numbers occur in this case. If you need more information or further calculations, feel free to ask!