\( \begin{array}{llll}\square & \text { b. } 1 4 \longdiv { 3 5 0 } & \text { c. } 1 4 \longdiv { 7 9 8 } & \text { d. } 1 4 \longdiv { 5 8 8 }\end{array} \)

It looks like you're presenting a division problem with a placeholder (the square) and three different numbers to divide by. However, the format is a bit unclear. If you're looking to perform long division for each of the numbers (350, 798, and 588) by 14, here's how you can do it: ### a. \( 350 \div 14 \) 1. **Set up the division**: 14 into 350. 2. **How many times does 14 go into 35?** It goes 2 times (since \( 14 \times 2 = 28 \)). 3. **Subtract**: \( 35 - 28 = 7 \). 4. **Bring down the next digit (0)**: Now you have 70. 5. **How many times does 14 go into 70?** It goes 5 times (since \( 14 \times 5 = 70 \)). 6. **Subtract**: \( 70 - 70 = 0 \). So, \( 350 \div 14 = 25 \). ### b. \( 798 \div 14 \) 1. **Set up the division**: 14 into 798. 2. **How many times does 14 go into 79?** It goes 5 times (since \( 14 \times 5 = 70 \)). 3. **Subtract**: \( 79 - 70 = 9 \). 4. **Bring down the next digit (8)**: Now you have 98. 5. **How many times does 14 go into 98?** It goes 7 times (since \( 14 \times 7 = 98 \)). 6. **Subtract**: \( 98 - 98 = 0 \). So, \( 798 \div 14 = 57 \). ### c. \( 588 \div 14 \) 1. **Set up the division**: 14 into 588. 2. **How many times does 14 go into 58?** It goes 4 times (since \( 14 \times 4 = 56 \)). 3. **Subtract**: \( 58 - 56 = 2 \). 4. **Bring down the next digit (8)**: Now you have 28. 5. **How many times does 14 go into 28?** It goes 2 times (since \( 14 \times 2 = 28 \)). 6. **Subtract**: \( 28 - 28 = 0 \). So, \( 588 \div 14 = 42 \). ### Summary of Results: - \( 350 \div 14 = 25 \) - \( 798 \div 14 = 57 \) - \( 588 \div 14 = 42 \) If you meant something different or need further assistance, please clarify!