Let p: The question paper is eassy. Q: we will pass. Then the symbolic statement (~P`rarr`~q) means.

Options

A. If the question paper is easy then we shall pass.
B. If the question paper is not easy then we shall not pass.
C. The question paper is easy and we shall pass.
D. The question paper is easy or we shall pass.

Answer

To solve the problem, we need to interpret the symbolic statement \( \neg P \rightarrow \neg Q \) where:

- \( P \): The question paper is easy.
- \( Q \): We will pass.

### Step-by-step Solution:

1. **Identify the Negations**:
- The negation of \( P \) (not easy) is \( \neg P \): "The question paper is not easy."
- The negation of \( Q \) (not passing) is \( \neg Q \): "We will not pass."

2. **Interpret the Implication**:
- The statement \( \neg P \rightarrow \neg Q \) translates to: "If the question paper is not easy, then we will not pass."

3. **Conclusion**:
- Therefore, the symbolic statement \( \neg P \rightarrow \neg Q \) means: "If the question paper is not easy, then we will not pass."

### Final Answer:
The symbolic statement \( \neg P \rightarrow \neg Q \) means: "If the question paper is not easy, then we will not pass."

---