`9856 xx 156 + 9856 xx 844 =`

Options

A. 9856000
B. 9836500
C. 9794560
D. 9698350

Answer

To solve the expression \( 9856 \times 156 + 9856 \times 844 \), we can use the distributive property of multiplication. This property states that \( a \times b + a \times c = a \times (b + c) \).

### Step-by-Step Solution:

1. **Identify the common factor**: In the expression \( 9856 \times 156 + 9856 \times 844 \), the common factor is \( 9856 \).

2. **Factor out the common term**: We can rewrite the expression as:
\[ 9856 \times (156 + 844) \]

3. **Calculate the sum inside the parentheses**: Now, we need to add \( 156 \) and \( 844 \):
\[ 156 + 844 = 1000 \]

4. **Multiply by the common factor**: Now substitute back into the expression:
\[ 9856 \times 1000 \]

5. **Perform the multiplication**: To multiply \( 9856 \) by \( 1000 \), we can simply append three zeros to \( 9856 \):
\[ 9856 \times 1000 = 9856000 \]

### Final Answer:
Thus, the result of \( 9856 \times 156 + 9856 \times 844 \) is:
\[ \boxed{9856000} \]