To solve this problem, we need to divide 2,751,076 by 9 and find both the quotient and the remainder.
First, let's perform the division step-by-step:
Divide: Start with the largest digit or group of digits from the left that is greater than or equal to 9. Here, take the entire number:
2 , 751 , 076 ÷ 9 .
Estimate the quotient digit by digit:
For the first digit '2': 9 cannot go into 2, so we consider the first two digits, '27'.
$27 \div 9 = 3 , which becomes the first digit of the quotient. Multiply and subtract: $27 - 27 = 0 .
Bring down the next digit:
Bring down '5' to get '05'.
9 goes into 5 zero times, so the next digit in the quotient is 0. The remainder is still 5.
Bring down the next digit:
Bring down '1', making it '51'.
51 ÷ 9 = 5 with a remainder. So, the next digit in the quotient is 5.
Multiply 9 by 5 to get 45, then subtract: 51 − 45 = 6 .
Continue the process:
Bring down '0' to get '60'.
60 ÷ 9 = 6 .
Multiply 9 by 6 to get 54, then subtract: 60 − 54 = 6 .
Final steps:
Bring down '7' to get '67'.
67 ÷ 9 = 7 .
Multiply 9 by 7 to get 63, then subtract: 67 − 63 = 4 .
Bring down '6' to get '46'.
46 ÷ 9 = 5 .
Multiply 9 by 5 to get 45, then subtract: 46 − 45 = 1 .
Result:
The quotient is 305,675 and the remainder is 1.
In summary, when 2,751,076 is divided by 9, the quotient is 305,675 and the remainder is 1.
When 2,751,076 is divided by 9, the quotient is 305,675 and the remainder is 1. This can be found by performing division step-by-step, accounting for each digit. Therefore, the final answer presents the result of the division accurately.
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