Write T before each true statement and write F before each false statement. Then give the truth value of the conditional expressed. Water is dry implies snow is hot .

Answer

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

1. **Identify the statements:**
- Let \( P \) be the statement "Water is dry."
- Let \( Q \) be the statement "Snow is hot."

2. **Determine the truth values:**
- The statement "Water is dry" is **false** because water is not dry; it is wet. Therefore, we write:
- F (for "Water is dry")
- The statement "Snow is hot" is also **false** because snow is cold. Therefore, we write:
- F (for "Snow is hot")

3. **Write the conditional statement:**
- The conditional statement is \( P \implies Q \) (i.e., "If water is dry, then snow is hot").

4. **Evaluate the truth value of the conditional:**
- A conditional statement \( P \implies Q \) is only false when \( P \) is true and \( Q \) is false. In all other cases, it is true.
- Since both \( P \) and \( Q \) are false, we have:
- \( P \) is false (F)
- \( Q \) is false (F)
- Therefore, the conditional \( P \implies Q \) is **true**.

5. **Final answer:**
- We write:
- F (for "Water is dry")
- F (for "Snow is hot")
- The truth value of the conditional \( P \implies Q \) is **true**.

### Summary:
- Water is dry: F
- Snow is hot: F
- Truth value of "Water is dry implies snow is hot": T