When a number divided by 9235, we get the quotient 888 and the remainder 222, such a least possible number is :

Options

A. 820090
B. 8200920
C. 8200680
D. None of these

Answer

To find the least possible number when a number is divided by 9235, resulting in a quotient of 888 and a remainder of 222, we can use the formula:

**Number = (Divisor × Quotient) + Remainder**

### Step-by-step Solution:

1. **Identify the values:**
- Divisor (D) = 9235
- Quotient (Q) = 888
- Remainder (R) = 222

2. **Use the formula to calculate the number:**
\[ \text{Number} = (D \times Q) + R \]

3. **Calculate the product of the divisor and the quotient:**
\[ 9235 \times 888 \]
- Performing the multiplication:
\[ 9235 \times 888 = 8200680 \]

4. **Add the remainder to the product:**
\[ 8200680 + 222 \]
- Performing the addition:
\[ 8200680 + 222 = 8200902 \]

5. **Final result:**
The least possible number is:
\[ \text{Number} = 8200902 \]

### Conclusion:
The least possible number when divided by 9235 with a quotient of 888 and a remainder of 222 is **8200902**.

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