Use p : Ramesh is rich , q : Pradeep is poor. Think of " poor " as " not rich " , and write each of these statements in symbolic form.
Either Ramesh is poor or Pradeep is poor.

Answer

To convert the given statement into symbolic form, we will follow these steps:

1. **Identify the statements**:
- Let \( p \): Ramesh is rich.
- Let \( q \): Pradeep is poor.

2. **Understand the negation**:
- Since "poor" is defined as "not rich," we can express "Ramesh is poor" as the negation of \( p \), which is \( \neg p \).

3. **Interpret the statement**:
- The statement given is "Either Ramesh is poor or Pradeep is poor."
- In symbolic terms, this can be expressed as "Ramesh is poor" (which we have as \( \neg p \)) or "Pradeep is poor" (which is \( q \)).

4. **Combine the statements**:
- Since the statement uses "or," we will use the logical operator for disjunction, which is represented by \( \lor \).
- Therefore, the symbolic form of the statement "Either Ramesh is poor or Pradeep is poor" can be written as:
\[ \neg p \lor q \]

### Final Answer:
The symbolic form of the statement is:
\[ \neg p \lor q \]