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Answer :
To solve the problem of dividing 187 by 9 using long division, follow these steps:
1. Setup the Division:
- Write 187 under the long division bar, with 9 outside.
2. Divide the First Digit:
- Look at the first digit of the dividend (1). Since 1 is less than 9, you cannot divide. Move to the next digit.
- Take the first two digits, which is 18.
3. Divide 18 by 9:
- 9 goes into 18 two times because [tex]\(9 \times 2 = 18\)[/tex].
- Write 2 above the division bar.
4. Subtract:
- Subtract [tex]\(18\)[/tex] (which is [tex]\(9 \times 2\)[/tex]) from 18. The result is 0.
- Bring down the next digit from the dividend, which is 7.
5. Divide 7 by 9:
- 9 does not go into 7 a whole number of times because 7 is less than 9.
- So, 0 is written above the division bar, after the 2.
6. Subtract (Final Step):
- Since 9 cannot go into 7, the 7 itself becomes the remainder.
The final result is a quotient of 20 and a remainder of 7. This means that 187 divided by 9 equals 20 with a remainder of 7.
1. Setup the Division:
- Write 187 under the long division bar, with 9 outside.
2. Divide the First Digit:
- Look at the first digit of the dividend (1). Since 1 is less than 9, you cannot divide. Move to the next digit.
- Take the first two digits, which is 18.
3. Divide 18 by 9:
- 9 goes into 18 two times because [tex]\(9 \times 2 = 18\)[/tex].
- Write 2 above the division bar.
4. Subtract:
- Subtract [tex]\(18\)[/tex] (which is [tex]\(9 \times 2\)[/tex]) from 18. The result is 0.
- Bring down the next digit from the dividend, which is 7.
5. Divide 7 by 9:
- 9 does not go into 7 a whole number of times because 7 is less than 9.
- So, 0 is written above the division bar, after the 2.
6. Subtract (Final Step):
- Since 9 cannot go into 7, the 7 itself becomes the remainder.
The final result is a quotient of 20 and a remainder of 7. This means that 187 divided by 9 equals 20 with a remainder of 7.
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