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

Answer

To translate the statement "If she is beautiful then I will not marry her" into symbolic form using the given definitions, we can follow these steps:

### Step-by-Step Solution:

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

2. **Understand the Implication**:
- The statement we need to translate is "If she is beautiful then I will not marry her". In logical terms, this can be represented as an implication.

3. **Translate the Statement**:
- The phrase "If she is beautiful" corresponds to \( q \).
- The phrase "I will not marry her" corresponds to the negation of \( p \), which is represented as \( \neg p \).

4. **Formulate the Implication**:
- Therefore, the entire statement "If she is beautiful then I will not marry her" can be expressed in symbolic form as:
\[ q \rightarrow \neg p \]

### Final Answer:
The symbolic form of the statement "If she is beautiful then I will not marry her" is:
\[ q \rightarrow \neg p \]

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