To determine the truth value of the expression $\neg (p \land q)$, we need to follow these steps:

1. Understand the components:

   • $p$ and $q$ are both false ($F$).
   • $\land$ is the logical "and" operator, which results in true only if both operands are true.
   • $\neg$ is the logical "not" operator, which inverts the truth value.

2. Evaluate the expression inside the parentheses:
   $p \land q$
   Since both $p$ and $q$ are false, $p \land q$ is also false.

   $p \land q = F \land F = F$

3. Apply the negation: $\neg (p \land q) = \neg F = T$

Thus, the truth value of $\neg (p \land q)$ is true.

Would you like more details, or do you have any questions?

Here are 5 related questions to expand your understanding:

1. What is the truth value of $p \lor q$ when both $p$ and $q$ are false?
2. How does the truth table of $\neg (p \lor q)$ compare with $\neg (p) \land \neg (q)$?
3. What is the truth value of $\neg (p \lor q)$ if $p$ is true and $q$ is false?
4. Can you explain De Morgan's laws using the given expression?
5. What happens to the truth value of $\neg (p \land q)$ if $p$ is true and $q$ is false?

Tip: When working with logical expressions, it's helpful to construct truth tables to visualize how different operators affect the truth values.