Question

What is the quotient?

6196÷6


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(1 point)
Responses

1,032 R4
1,032 R4

1,302 R4
1,302 R4

103 R2
103 R2

132

Answer 1

To find the quotient of \(6196 \div 6\), we can perform the long division:

1. **Divide** the first digit: \(6\) divide by \(6\) gives \(1\). Write down \(1\).
2. **Multiply**: \(1 \times 6 = 6\).
3. **Subtract**: \(6 - 6 = 0\), bring down the \(1\).
4. **Divide** the new number \(01\) by \(6\): \(0\) times. Write down \(0\).
5. **Multiply**: \(0 \times 6 = 0\).
6. **Subtract**: \(01 - 0 = 1\), bring down the \(9\) making it \(19\).
7. **Divide** \(19\) by \(6\) gives \(3\). Write down \(3\).
8. **Multiply**: \(3 \times 6 = 18\).
9. **Subtract**: \(19 - 18 = 1\), bring down the \(6\) making it \(16\).
10. **Divide** \(16\) by \(6\) gives \(2\). Write down \(2\).
11. **Multiply**: \(2 \times 6 = 12\).
12. **Subtract**: \(16 - 12 = 4\).

This gives us a quotient of \(1032\) and a remainder of \(4\).

So, the result of \(6196 \div 6\) is \(1,032 R4\).

Therefore, the correct response is:

**1,032 R4**.