Question

6 longdiv 864; 5 longdiv 735; 9 longdiv 1260

Explanation:

First Division: \( 864 \div 6 \)

Step1: Divide 8 by 6

\( 8 \div 6 = 1 \) with a remainder of \( 8 - 6\times1 = 2 \).

Step2: Bring down 6

Now we have \( 26 \). \( 26 \div 6 = 4 \) with a remainder of \( 26 - 6\times4 = 2 \).

Step3: Bring down 4

Now we have \( 24 \). \( 24 \div 6 = 4 \) with a remainder of \( 24 - 6\times4 = 0 \).
So, \( 864 \div 6 = 144 \).

Second Division: \( 735 \div 5 \)

Step1: Divide 7 by 5

\( 7 \div 5 = 1 \) with a remainder of \( 7 - 5\times1 = 2 \).

Step2: Bring down 3

Now we have \( 23 \). \( 23 \div 5 = 4 \) with a remainder of \( 23 - 5\times4 = 3 \).

Step3: Bring down 5

Now we have \( 35 \). \( 35 \div 5 = 7 \) with a remainder of \( 35 - 5\times7 = 0 \).
So, \( 735 \div 5 = 147 \).

Third Division: \( 1260 \div 9 \)

Step1: Divide 12 by 9

\( 12 \div 9 = 1 \) with a remainder of \( 12 - 9\times1 = 3 \).

Step2: Bring down 6

Now we have \( 36 \). \( 36 \div 9 = 4 \) with a remainder of \( 36 - 9\times4 = 0 \).

Step3: Bring down 0

\( 0 \div 9 = 0 \).
So, \( 1260 \div 9 = 140 \).

Answer:

s:
\( 864 \div 6 = \boldsymbol{144} \)
\( 735 \div 5 = \boldsymbol{147} \)
\( 1260 \div 9 = \boldsymbol{140} \)