`101xx(-1)+0div(-1)` is equal to

Options

A. `-101`
B. 101
C. `-102
D. 102

Answer

To solve the expression \( 101 \times (-1) + 0 \div (-1) \), we will follow the BODMAS rule, which stands for Brackets, Orders, Division, Multiplication, Addition, and Subtraction. This rule helps us determine the order in which we should perform operations in a mathematical expression.

### Step-by-Step Solution:

1. **Identify the operations**: The expression contains multiplication, division, and addition. According to BODMAS, we will perform division and multiplication before addition.

2. **Perform the division**:
\[ 0 \div (-1) = 0 \]
Since any number divided by a non-zero number is 0, we find that \( 0 \div (-1) = 0 \).

3. **Rewrite the expression**: After performing the division, the expression simplifies to:
\[ 101 \times (-1) + 0 \]

4. **Perform the multiplication**:
\[ 101 \times (-1) = -101 \]
Multiplying a positive number by a negative number gives a negative result.

5. **Combine the results**: Now we add the results from the multiplication and the division:
\[ -101 + 0 = -101 \]

### Final Answer:
Thus, the value of the expression \( 101 \times (-1) + 0 \div (-1) \) is:
\[ \boxed{-101} \]