Write T before each true statement and write F before each false statement. Then give the truth value of the continent, expressed.
If monkeys climb trees, then 6 is divisible by 2

Answer

To solve the problem, we need to analyze the two statements involved in the conditional statement "If monkeys climb trees, then 6 is divisible by 2."

1. **Identify the statements:**
- Let \( P \) be the statement "Monkeys climb trees."
- Let \( Q \) be the statement "6 is divisible by 2."

2. **Determine the truth values of each statement:**
- The statement \( P \) (Monkeys climb trees) is generally considered **True** (T) because monkeys do climb trees.
- The statement \( Q \) (6 is divisible by 2) is also **True** (T) because 6 divided by 2 equals 3, which is an integer.

3. **Write the truth values before each statement:**
- For \( P \): T (True)
- For \( Q \): T (True)

4. **Determine the truth value of the entire conditional statement:**
- The conditional statement "If \( P \), then \( Q \)" (i.e., "If monkeys climb trees, then 6 is divisible by 2") is true if either both \( P \) and \( Q \) are true, or if \( P \) is false (regardless of \( Q \)).
- Since both \( P \) and \( Q \) are true, the conditional statement is also **True** (T).

5. **Express the final answer:**
- The final expression is: T before \( P \) and T before \( Q \), and the truth value of the conditional statement is T.

### Final Answer:
- T (Monkeys climb trees)
- T (6 is divisible by 2)
- T (If monkeys climb trees, then 6 is divisible by 2)