The problem is a long division problem. We need to divide $4875$ by $21$ and find the quotient and remainder. The quotient is already partially computed as $231$. We need to complete the division to find the remainder.

1. Problem Description

The problem is a long division problem. We need to divide $4875$ by $21$ and find the quotient and remainder. The quotient is already partially computed as $231$. We need to complete the division to find the remainder.

2. Solution Steps

The division is partially completed. Let's continue the process.

We have $4875 \div 21$.

First step: $48 \div 21 = 2$, $2 \times 21 = 42$, and $48 - 42 = 6$. Bring down the $7$, so we have $67$.

Second step: $67 \div 21 = 3$, $3 \times 21 = 63$, and $67 - 63 = 4$. Bring down the $5$, so we have $45$.

Third step: $45 \div 21 = 2$. $2 \times 21 = 42$. $45 - 42 = 3$.

So, $4875 = 21 \times 232 + 3$.

The quotient is $232$ and the remainder is $3$.

The image already shows the first few steps. After subtracting 63 from 67, we get

4. Bringing down the 5, we have

4

5. The next digit in the quotient should be 2 since $21 \times 2 = 42$. Subtracting 42 from 45, we get

3. So the remainder is

3.

3. Final Answer

The remainder is $3$.