Write T before each true statement and write F before each false statement. Then give the truth value of the conditional expressed.
Snow is cold implies water is wet

Answer

To solve the problem, we need to analyze the statements and determine their truth values.

1. **Identify the statements:**
- Let \( p \) represent the statement "Snow is cold."
- Let \( q \) represent the statement "Water is wet."

2. **Determine the truth values:**
- The statement "Snow is cold" is true (T).
- The statement "Water is wet" is also true (T).

3. **Express the conditional statement:**
- The conditional statement can be expressed as \( p \implies q \) (if \( p \) then \( q \)).
- In logical terms, this means that if snow is cold, then water is wet.

4. **Evaluate the truth value of the conditional:**
- A conditional statement \( p \implies q \) is true unless \( p \) is true and \( q \) is false.
- Since both \( p \) and \( q \) are true, the conditional \( p \implies q \) is also true.

5. **Final answer:**
- We write:
- T (for "Snow is cold")
- T (for "Water is wet")
- The truth value of the conditional \( p \implies q \) is T (true).

### Summary:
- Snow is cold: T
- Water is wet: T
- Truth value of the conditional: T