We divide 73132 by 3
Let's see how many times 3 fits into 73132.

Going ahead to step 1:
3 goes into 7 2 times with a remainder of 1.
Use 2 as the next digit of our solution. 
Result so far: 2.0
Subtract 6 from 7 to get 1.
Bring next digit (3) of the dividend behind the 1 and repeat the process: 13 / 3

Let's proceed to step 2:
13 divided by 3 is 4 with a remainder of 1.
Write down 4 as next digit of the result. 
Result so far: 24.0
The remainder is 1 after subtracting 12 from 13.
Fetch the next digit (1) from the dividend, attach it to 1 and continue: 11 / 3

On to step 3:
When dividing 11 by 3, we get 3 with a remainder of 2.
Use 3 as the next digit of our solution. 
Result so far: 243.0
The remainder is 2 after subtracting 9 from 11.
Append the next digit (3) from the dividend to 2 and continue with: 23 / 3

Advancing to step 4:
The number 3 fits into 23 7 times, leaving a remainder of 2.
Write down 7 as next digit of the result. 
Result so far: 2437.0
Subtract 21 from 23 to get 2.
Fetch the next digit (2) from the dividend, attach it to 2 and continue: 22 / 3

On to step 5:
22 divided by 3 is 7 with a remainder of 1.
Record the quotient 7 as the next digit in the result. 
Result so far: 24377.0
The remainder is 1 after subtracting 21 from 22.
Since there are no more digits in the dividend, we add a zero to the remainder making it 10, and continue the process.

Advancing to step 6:
3 goes into 10 3 times with a remainder of 1.
Record the quotient 3 as the next digit in the result. 
Result so far: 24377.3
Deduct 9 from 10 and we're left with 1.
Since there are no more digits in the dividend, we add a zero to the remainder making it 10, and continue the process.

On to step 7:
When dividing 10 by 3, we get 3 with a remainder of 1.
Record the quotient 3 as the next digit in the result. 
Result so far: 24377.33
Subtracting 9 from 10 leaves us with 1.
Since there are no more digits in the dividend, we add a zero to the remainder making it 10, and continue the process.

After the division, we end up with 24377.33 and a remainder of 0.001.