Let p be " I will marry her," and let q be " she is beautiful." Translate into symbolic form.
If she is not beautiful, then I will not marry her.

Answer

To translate the given statements into symbolic form, we will follow these steps:

1. **Identify the Statements**:
- Let \( p \) represent "I will marry her".
- Let \( q \) represent "she is beautiful".

2. **Negate the Statements**:
- The negation of \( q \) (i.e., "she is not beautiful") is represented as \( \neg q \).
- The negation of \( p \) (i.e., "I will not marry her") is represented as \( \neg p \).

3. **Translate the Conditional Statement**:
- The statement "If she is not beautiful, then I will not marry her" can be translated into symbolic form.
- This can be expressed as:
\[ \neg q \implies \neg p \]

Thus, the symbolic form of the statement "If she is not beautiful, then I will not marry her" is:
\[ \neg q \implies \neg p \]