how do u Use long division to convert 316 to a decimal.

Answer 1

To convert 316 to a decimal using long division, follow these steps:

1. Write 316 as the dividend (the number being divided) and 1 as the divisor (the number dividing the dividend).
316 ÷ 1

2. Start dividing the dividend by the divisor by asking:
- How many times does 1 go into 3? The answer is 3.
- Multiply 1 by 3 and write it under the 3: 3 × 1 = 3.
- Subtract 3 from 3, and write the result below the line: 3 - 3 = 0.

3
______
1 | 316
3
______

3. Bring down the next digit from the dividend, which is 1, and write it next to the previous remainder (which is 0):
3
______
1 | 316
3 1
______

4. Ask how many times does 1 go into 31? The answer is 31.
- Multiply 1 by 31 and write it below the 31: 31 × 1 = 31.
- Subtract 31 from 31, and write the result below the line: 31 - 31 = 0.

3 1
______
1 | 316
3 1
______

5. Since there are no more digits remaining in the dividend, the division ends.
The final result is 316 as a decimal: 316.

Answer 2

Use long division to convert 3/16 to a decimal.

Answer 3

To convert 3/16 to a decimal using long division, follow these steps:

1. Write 3 as the dividend (the number being divided) and 16 as the divisor (the number dividing the dividend).
3 ÷ 16

2. Place a decimal point above the division line in the quotient (the answer) if there isn't one already:
3. ÷ 16

3. Multiply the divisor (16) by a number that makes the result as close to the dividend (3) as possible without exceeding it. The answer is 0 since 16 is greater than 3.
0 × 16 = 0

4. Write 0 below the line and subtract it from 3:
3 - 0 = 3

0
------
3 ÷ 16
- 0

5. Bring down the next digit, which is 0, and write it after the 3:
30 ÷ 16

6. Repeat step 3. Multiply 16 by a number that makes the result as close to 30 as possible without exceeding it. The answer is 1 since 16 × 2 = 32, which exceeds 30.
1 × 16 = 16

7. Write 16 below the line and subtract it from 30:
30 - 16 = 14

0. 1
------
30 ÷ 16
- 16
------
14

8. Bring down the next digit, which is 0, and write it after the 14:
140 ÷ 16

9. Repeat step 3. Multiply 16 by a number that makes the result as close to 140 as possible without exceeding it. The answer is 8 since 16 × 9 = 144, which exceeds 140.
8 × 16 = 128

10. Write 128 below the line and subtract it from 140:
140 - 128 = 12

0.18
------
140 ÷ 16
- 128
------
12

11. Bring down the next digit, which is 0, and write it after the 12:
120 ÷ 16

12. Repeat step 3. Multiply 16 by a number that makes the result as close to 120 as possible without exceeding it. The answer is 7 since 16 × 8 = 128, which exceeds 120.
7 × 16 = 112

13. Write 112 below the line and subtract it from 120:
120 - 112 = 8

0.187
------
120 ÷ 16
- 112
------
8

14. Bring down the next digit, which is 0, and write it after the 8:
80 ÷ 16

15. Repeat step 3. Multiply 16 by a number that makes the result as close to 80 as possible without exceeding it. The answer is 5 since 16 × 6 = 96, which exceeds 80.
5 × 16 = 80

16. Write 80 below the line and subtract it from 80:
80 - 80 = 0

0.1875
------
80 ÷ 16
- 80
------
0

17. Since there is no remainder and no more digits to bring down, the division ends.
The final result is 3/16 as a decimal: 0.1875