Let p be " I will marry her," and let q be " 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, we start with the definitions of the propositions:

1. Let \( p \) represent "I will marry her."
2. Let \( q \) represent "She is beautiful."

Next, we need to determine the negation of \( p \):

- The negation of \( p \) (which is "I will marry her") is "I will not marry her." We can denote this as \( \neg p \).

Now, we can analyze the given statement:

- The statement "If she is beautiful" corresponds to \( q \).
- The phrase "then I will not marry her" corresponds to \( \neg p \).

Putting this together, we can express the entire statement in symbolic form:

- The statement "If she is beautiful, then I will not marry her" can be translated as \( q \implies \neg p \).

Thus, the symbolic form of the statement is:

\[ q \implies \neg p \]