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Workout the 70.756 -: 4...

Workout the
`70.756 -: 4`

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To solve the problem \( 70.756 \div 4 \) using long division, follow these steps: ### Step-by-Step Solution: 1. **Set Up the Long Division**: Write 70.756 under the long division symbol and 4 outside. 2. **Divide the First Digit**: Look at the first digit (7). Since 7 is greater than 4, we can divide: - \( 4 \) goes into \( 7 \) one time. - Write \( 1 \) above the division line. 3. **Subtract**: - \( 7 - 4 = 3 \). - Write \( 3 \) below the 7. 4. **Bring Down the Next Digit**: Bring down the next digit (0) next to 3, making it 30. 5. **Divide 30 by 4**: - \( 4 \) goes into \( 30 \) seven times (since \( 4 \times 7 = 28 \)). - Write \( 7 \) above the division line next to \( 1 \). 6. **Subtract**: - \( 30 - 28 = 2 \). - Write \( 2 \) below the 30. 7. **Bring Down the Next Digit**: Bring down the next digit (7) next to 2, making it 27. 8. **Divide 27 by 4**: - \( 4 \) goes into \( 27 \) six times (since \( 4 \times 6 = 24 \)). - Write \( 6 \) above the division line next to \( 17 \). 9. **Subtract**: - \( 27 - 24 = 3 \). - Write \( 3 \) below the 27. 10. **Bring Down the Next Digit**: Bring down the next digit (5) next to 3, making it 35. 11. **Divide 35 by 4**: - \( 4 \) goes into \( 35 \) eight times (since \( 4 \times 8 = 32 \)). - Write \( 8 \) above the division line next to \( 176 \). 12. **Subtract**: - \( 35 - 32 = 3 \). - Write \( 3 \) below the 35. 13. **Bring Down the Next Digit**: Bring down the next digit (6) next to 3, making it 36. 14. **Divide 36 by 4**: - \( 4 \) goes into \( 36 \) nine times (since \( 4 \times 9 = 36 \)). - Write \( 9 \) above the division line next to \( 1768 \). 15. **Subtract**: - \( 36 - 36 = 0 \). - Write \( 0 \) below the 36. 16. **Final Result**: The result of \( 70.756 \div 4 \) is \( 17.689 \). ### Final Answer: \[ 70.756 \div 4 = 17.689 \]
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